Compare commits
1 Commits
chb-rebase
...
hxh-new
| Author | SHA1 | Date | |
|---|---|---|---|
|
|
19b0e79692 |
12
.gitignore
vendored
12
.gitignore
vendored
@@ -1,6 +1,6 @@
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__pycache__
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GW150914
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GW150914-origin
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docs
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*.tmp
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__pycache__
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GW150914
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GW150914-origin
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docs
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*.tmp
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@@ -16,7 +16,7 @@ import numpy
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File_directory = "GW150914" ## output file directory
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Output_directory = "binary_output" ## binary data file directory
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## The file directory name should not be too long
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MPI_processes = 64 ## number of mpi processes used in the simulation
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MPI_processes = 2 ## number of mpi processes used in the simulation
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GPU_Calculation = "no" ## Use GPU or not
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## (prefer "no" in the current version, because the GPU part may have bugs when integrated in this Python interface)
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@@ -50,7 +50,7 @@ Check_Time = 100.0
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Dump_Time = 100.0 ## time inteval dT for dumping binary data
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D2_Dump_Time = 100.0 ## dump the ascii data for 2d surface after dT'
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Analysis_Time = 0.1 ## dump the puncture position and GW psi4 after dT"
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Evolution_Step_Number = 10000000 ## stop the calculation after the maximal step number
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Evolution_Step_Number = 6 ## stop the calculation after the maximal step number
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Courant_Factor = 0.5 ## Courant Factor
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Dissipation = 0.15 ## Kreiss-Oliger Dissipation Strength
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@@ -8,14 +8,6 @@
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##
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##################################################################
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## Guard against re-execution by multiprocessing child processes.
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## Without this, using 'spawn' or 'forkserver' context would cause every
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## worker to re-run the entire script, spawning exponentially more
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## workers (fork bomb).
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if __name__ != '__main__':
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import sys as _sys
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_sys.exit(0)
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##################################################################
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@@ -57,32 +49,32 @@ import time
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File_directory = os.path.join(input_data.File_directory)
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## If the specified output directory exists, ask the user whether to continue
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if os.path.exists(File_directory):
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print( " Output dictionary has been existed !!! " )
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print( " If you want to overwrite the existing file directory, please input 'continue' in the terminal !! " )
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print( " If you want to retain the existing file directory, please input 'stop' in the terminal to stop the " )
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print( " simulation. Then you can reset the output dictionary in the input script file AMSS_NCKU_Input.py !!! " )
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print( )
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## Prompt whether to overwrite the existing directory
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while True:
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try:
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inputvalue = input()
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## If the user agrees to overwrite, proceed and remove the existing directory
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if ( inputvalue == "continue" ):
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print( " Continue the calculation !!! " )
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print( )
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break
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## If the user chooses not to overwrite, exit and keep the existing directory
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elif ( inputvalue == "stop" ):
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print( " Stop the calculation !!! " )
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sys.exit()
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## If the user input is invalid, prompt again
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else:
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print( " Please input your choice !!! " )
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print( " Input 'continue' or 'stop' in the terminal !!! " )
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except ValueError:
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print( " Please input your choice !!! " )
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print( " Input 'continue' or 'stop' in the terminal !!! " )
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# if os.path.exists(File_directory):
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# print( " Output dictionary has been existed !!! " )
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# print( " If you want to overwrite the existing file directory, please input 'continue' in the terminal !! " )
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# print( " If you want to retain the existing file directory, please input 'stop' in the terminal to stop the " )
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# print( " simulation. Then you can reset the output dictionary in the input script file AMSS_NCKU_Input.py !!! " )
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# print( )
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# ## Prompt whether to overwrite the existing directory
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# while True:
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# try:
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# inputvalue = input()
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# ## If the user agrees to overwrite, proceed and remove the existing directory
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# if ( inputvalue == "continue" ):
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# print( " Continue the calculation !!! " )
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# print( )
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# break
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# ## If the user chooses not to overwrite, exit and keep the existing directory
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# elif ( inputvalue == "stop" ):
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# print( " Stop the calculation !!! " )
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# sys.exit()
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# ## If the user input is invalid, prompt again
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# else:
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# print( " Please input your choice !!! " )
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# print( " Input 'continue' or 'stop' in the terminal !!! " )
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# except ValueError:
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# print( " Please input your choice !!! " )
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# print( " Input 'continue' or 'stop' in the terminal !!! " )
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## Remove the existing output directory if present
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shutil.rmtree(File_directory, ignore_errors=True)
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@@ -270,12 +262,6 @@ if not os.path.exists( ABE_file ):
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## Copy the executable ABE (or ABEGPU) into the run directory
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shutil.copy2(ABE_file, output_directory)
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## Copy interp load balance profile if present (for optimize pass)
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interp_lb_profile = os.path.join(AMSS_NCKU_source_copy, "interp_lb_profile.bin")
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if os.path.exists(interp_lb_profile):
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shutil.copy2(interp_lb_profile, output_directory)
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print( " Copied interp_lb_profile.bin to run directory " )
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###########################
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## If the initial-data method is TwoPuncture, copy the TwoPunctureABE executable to the run directory
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@@ -438,31 +424,26 @@ print(
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import plot_xiaoqu
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import plot_GW_strain_amplitude_xiaoqu
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from parallel_plot_helper import run_plot_tasks_parallel
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plot_tasks = []
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## Plot black hole trajectory
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plot_tasks.append( ( plot_xiaoqu.generate_puncture_orbit_plot, (binary_results_directory, figure_directory) ) )
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plot_tasks.append( ( plot_xiaoqu.generate_puncture_orbit_plot3D, (binary_results_directory, figure_directory) ) )
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plot_xiaoqu.generate_puncture_orbit_plot( binary_results_directory, figure_directory )
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plot_xiaoqu.generate_puncture_orbit_plot3D( binary_results_directory, figure_directory )
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## Plot black hole separation vs. time
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plot_tasks.append( ( plot_xiaoqu.generate_puncture_distence_plot, (binary_results_directory, figure_directory) ) )
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plot_xiaoqu.generate_puncture_distence_plot( binary_results_directory, figure_directory )
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## Plot gravitational waveforms (psi4 and strain amplitude)
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for i in range(input_data.Detector_Number):
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plot_tasks.append( ( plot_xiaoqu.generate_gravitational_wave_psi4_plot, (binary_results_directory, figure_directory, i) ) )
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plot_tasks.append( ( plot_GW_strain_amplitude_xiaoqu.generate_gravitational_wave_amplitude_plot, (binary_results_directory, figure_directory, i) ) )
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plot_xiaoqu.generate_gravitational_wave_psi4_plot( binary_results_directory, figure_directory, i )
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plot_GW_strain_amplitude_xiaoqu.generate_gravitational_wave_amplitude_plot( binary_results_directory, figure_directory, i )
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## Plot ADM mass evolution
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for i in range(input_data.Detector_Number):
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plot_tasks.append( ( plot_xiaoqu.generate_ADMmass_plot, (binary_results_directory, figure_directory, i) ) )
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plot_xiaoqu.generate_ADMmass_plot( binary_results_directory, figure_directory, i )
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## Plot Hamiltonian constraint violation over time
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for i in range(input_data.grid_level):
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plot_tasks.append( ( plot_xiaoqu.generate_constraint_check_plot, (binary_results_directory, figure_directory, i) ) )
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run_plot_tasks_parallel(plot_tasks)
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plot_xiaoqu.generate_constraint_check_plot( binary_results_directory, figure_directory, i )
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## Plot stored binary data
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plot_xiaoqu.generate_binary_data_plot( binary_results_directory, figure_directory )
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@@ -1,13 +1,9 @@
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#!/usr/bin/env python3
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"""
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AMSS-NCKU GW150914 Simulation Regression Test Script (Comprehensive Version)
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AMSS-NCKU GW150914 Simulation Regression Test Script
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Verification Requirements:
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1. RMS errors < 1% for:
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- 3D Vector Total RMS
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- X Component RMS
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- Y Component RMS
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- Z Component RMS
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1. XY-plane trajectory RMS error < 1% (Optimized vs. baseline, max of BH1 and BH2)
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2. ADM constraint violation < 2 (Grid Level 0)
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RMS Calculation Method:
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@@ -61,62 +57,79 @@ def load_constraint_data(filepath):
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data.append([float(x) for x in parts[:8]])
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return np.array(data)
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def calculate_all_rms_errors(bh_data_ref, bh_data_target):
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def calculate_rms_error(bh_data_ref, bh_data_target):
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"""
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Calculate 3D Vector RMS and component-wise RMS (X, Y, Z) independently.
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Uses r = sqrt(x^2 + y^2) as the denominator for all error normalizations.
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Returns the maximum error between BH1 and BH2 for each category.
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Calculate trajectory-based RMS error on the XY plane between baseline and optimized simulations.
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This function computes the RMS error independently for BH1 and BH2 trajectories,
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then returns the maximum of the two as the final RMS error metric.
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For each black hole, the RMS is calculated as:
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RMS = sqrt( (1/M) * sum( (Δr_i / r_i^max)^2 ) ) × 100%
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where:
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Δr_i = sqrt((x_ref,i - x_new,i)^2 + (y_ref,i - y_new,i)^2)
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r_i^max = max(sqrt(x_ref,i^2 + y_ref,i^2), sqrt(x_new,i^2 + y_new,i^2))
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Args:
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bh_data_ref: Reference (baseline) trajectory data
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bh_data_target: Target (optimized) trajectory data
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Returns:
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rms_value: Final RMS error as a percentage (max of BH1 and BH2)
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error: Error message if any
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"""
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# Align data: truncate to the length of the shorter dataset
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M = min(len(bh_data_ref['time']), len(bh_data_target['time']))
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if M < 10:
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return None, "Insufficient data points for comparison"
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results = {}
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# Extract XY coordinates for both black holes
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x1_ref = bh_data_ref['x1'][:M]
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y1_ref = bh_data_ref['y1'][:M]
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x2_ref = bh_data_ref['x2'][:M]
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y2_ref = bh_data_ref['y2'][:M]
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for bh in ['1', '2']:
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x_r, y_r, z_r = bh_data_ref[f'x{bh}'][:M], bh_data_ref[f'y{bh}'][:M], bh_data_ref[f'z{bh}'][:M]
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x_n, y_n, z_n = bh_data_target[f'x{bh}'][:M], bh_data_target[f'y{bh}'][:M], bh_data_target[f'z{bh}'][:M]
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x1_new = bh_data_target['x1'][:M]
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y1_new = bh_data_target['y1'][:M]
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x2_new = bh_data_target['x2'][:M]
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y2_new = bh_data_target['y2'][:M]
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# 核心修改:根据组委会的邮件指示,分母统一使用 r = sqrt(x^2 + y^2)
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r_ref = np.sqrt(x_r**2 + y_r**2)
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r_new = np.sqrt(x_n**2 + y_n**2)
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denom_max = np.maximum(r_ref, r_new)
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# Calculate RMS for BH1
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delta_r1 = np.sqrt((x1_ref - x1_new)**2 + (y1_ref - y1_new)**2)
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r1_ref = np.sqrt(x1_ref**2 + y1_ref**2)
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r1_new = np.sqrt(x1_new**2 + y1_new**2)
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r1_max = np.maximum(r1_ref, r1_new)
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valid = denom_max > 1e-15
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if np.sum(valid) < 10:
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results[f'BH{bh}'] = { '3D_Vector': 0.0, 'X_Component': 0.0, 'Y_Component': 0.0, 'Z_Component': 0.0 }
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continue
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# Calculate RMS for BH2
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delta_r2 = np.sqrt((x2_ref - x2_new)**2 + (y2_ref - y2_new)**2)
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r2_ref = np.sqrt(x2_ref**2 + y2_ref**2)
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r2_new = np.sqrt(x2_new**2 + y2_new**2)
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r2_max = np.maximum(r2_ref, r2_new)
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def calc_rms(delta):
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# 将对应分量的偏差除以统一的轨道半径分母 denom_max
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return np.sqrt(np.mean((delta[valid] / denom_max[valid])**2)) * 100
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# Avoid division by zero for BH1
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valid_mask1 = r1_max > 1e-15
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if np.sum(valid_mask1) < 10:
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return None, "Insufficient valid data points for BH1"
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# 1. Total 3D Vector RMS
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delta_vec = np.sqrt((x_r - x_n)**2 + (y_r - y_n)**2 + (z_r - z_n)**2)
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rms_3d = calc_rms(delta_vec)
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terms1 = (delta_r1[valid_mask1] / r1_max[valid_mask1])**2
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rms_bh1 = np.sqrt(np.mean(terms1)) * 100
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# 2. Component-wise RMS (分离计算各轴,但共用半径分母)
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rms_x = calc_rms(np.abs(x_r - x_n))
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rms_y = calc_rms(np.abs(y_r - y_n))
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rms_z = calc_rms(np.abs(z_r - z_n))
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# Avoid division by zero for BH2
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valid_mask2 = r2_max > 1e-15
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if np.sum(valid_mask2) < 10:
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return None, "Insufficient valid data points for BH2"
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results[f'BH{bh}'] = {
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'3D_Vector': rms_3d,
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'X_Component': rms_x,
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'Y_Component': rms_y,
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'Z_Component': rms_z
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}
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terms2 = (delta_r2[valid_mask2] / r2_max[valid_mask2])**2
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rms_bh2 = np.sqrt(np.mean(terms2)) * 100
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# 获取 BH1 和 BH2 中的最大误差
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max_rms = {
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'3D_Vector': max(results['BH1']['3D_Vector'], results['BH2']['3D_Vector']),
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'X_Component': max(results['BH1']['X_Component'], results['BH2']['X_Component']),
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'Y_Component': max(results['BH1']['Y_Component'], results['BH2']['Y_Component']),
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'Z_Component': max(results['BH1']['Z_Component'], results['BH2']['Z_Component'])
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}
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# Final RMS is the maximum of BH1 and BH2
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rms_final = max(rms_bh1, rms_bh2)
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return rms_final, None
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return max_rms, None
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def analyze_constraint_violation(constraint_data, n_levels=9):
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"""
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@@ -142,32 +155,34 @@ def analyze_constraint_violation(constraint_data, n_levels=9):
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def print_header():
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"""Print report header"""
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print("\n" + Color.BLUE + Color.BOLD + "=" * 65 + Color.RESET)
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print(Color.BOLD + " AMSS-NCKU GW150914 Comprehensive Regression Test" + Color.RESET)
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print(Color.BOLD + " AMSS-NCKU GW150914 Simulation Regression Test Report" + Color.RESET)
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print(Color.BLUE + Color.BOLD + "=" * 65 + Color.RESET)
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def print_rms_results(rms_dict, error, threshold=1.0):
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print(f"\n{Color.BOLD}1. RMS Error Analysis (Maximums of BH1 & BH2){Color.RESET}")
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print("-" * 65)
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def print_rms_results(rms_rel, error, threshold=1.0):
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"""Print RMS error results"""
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print(f"\n{Color.BOLD}1. RMS Error Analysis (Baseline vs Optimized){Color.RESET}")
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print("-" * 45)
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if error:
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print(f" {Color.RED}Error: {error}{Color.RESET}")
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return False
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all_passed = True
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print(f" Requirement: < {threshold}%\n")
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passed = rms_rel < threshold
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for key, val in rms_dict.items():
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passed = val < threshold
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all_passed = all_passed and passed
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status = get_status_text(passed)
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print(f" {key:15}: {val:8.4f}% | Status: {status}")
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print(f" RMS relative error: {rms_rel:.4f}%")
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print(f" Requirement: < {threshold}%")
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print(f" Status: {get_status_text(passed)}")
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return passed
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return all_passed
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def print_constraint_results(results, threshold=2.0):
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"""Print constraint violation results"""
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print(f"\n{Color.BOLD}2. ADM Constraint Violation Analysis (Grid Level 0){Color.RESET}")
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print("-" * 65)
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print("-" * 45)
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names = ['Ham', 'Px', 'Py', 'Pz', 'Gx', 'Gy', 'Gz']
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for i, name in enumerate(names):
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@@ -185,6 +200,7 @@ def print_constraint_results(results, threshold=2.0):
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def print_summary(rms_passed, constraint_passed):
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"""Print summary"""
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print("\n" + Color.BLUE + Color.BOLD + "=" * 65 + Color.RESET)
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print(Color.BOLD + "Verification Summary" + Color.RESET)
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print(Color.BLUE + Color.BOLD + "=" * 65 + Color.RESET)
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@@ -194,7 +210,7 @@ def print_summary(rms_passed, constraint_passed):
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res_rms = get_status_text(rms_passed)
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res_con = get_status_text(constraint_passed)
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print(f" [1] Comprehensive RMS check: {res_rms}")
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print(f" [1] RMS trajectory check: {res_rms}")
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print(f" [2] ADM constraint check: {res_con}")
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final_status = f"{Color.GREEN}{Color.BOLD}ALL CHECKS PASSED{Color.RESET}" if all_passed else f"{Color.RED}{Color.BOLD}SOME CHECKS FAILED{Color.RESET}"
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@@ -203,48 +219,61 @@ def print_summary(rms_passed, constraint_passed):
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return all_passed
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def main():
|
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# Determine target (optimized) output directory
|
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if len(sys.argv) > 1:
|
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target_dir = sys.argv[1]
|
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else:
|
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script_dir = os.path.dirname(os.path.abspath(__file__))
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target_dir = os.path.join(script_dir, "GW150914/AMSS_NCKU_output")
|
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|
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# Determine reference (baseline) directory
|
||||
script_dir = os.path.dirname(os.path.abspath(__file__))
|
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reference_dir = os.path.join(script_dir, "GW150914-origin/AMSS_NCKU_output")
|
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|
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# Data file paths
|
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bh_file_ref = os.path.join(reference_dir, "bssn_BH.dat")
|
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bh_file_target = os.path.join(target_dir, "bssn_BH.dat")
|
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constraint_file = os.path.join(target_dir, "bssn_constraint.dat")
|
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|
||||
# Check if files exist
|
||||
if not os.path.exists(bh_file_ref):
|
||||
print(f"{Color.RED}{Color.BOLD}Error:{Color.RESET} Baseline trajectory file not found: {bh_file_ref}")
|
||||
sys.exit(1)
|
||||
|
||||
if not os.path.exists(bh_file_target):
|
||||
print(f"{Color.RED}{Color.BOLD}Error:{Color.RESET} Target trajectory file not found: {bh_file_target}")
|
||||
sys.exit(1)
|
||||
|
||||
if not os.path.exists(constraint_file):
|
||||
print(f"{Color.RED}{Color.BOLD}Error:{Color.RESET} Constraint data file not found: {constraint_file}")
|
||||
sys.exit(1)
|
||||
|
||||
# Print header
|
||||
print_header()
|
||||
print(f"\n{Color.BOLD}Reference (Baseline):{Color.RESET} {Color.BLUE}{reference_dir}{Color.RESET}")
|
||||
print(f"{Color.BOLD}Target (Optimized): {Color.RESET} {Color.BLUE}{target_dir}{Color.RESET}")
|
||||
|
||||
# Load data
|
||||
bh_data_ref = load_bh_trajectory(bh_file_ref)
|
||||
bh_data_target = load_bh_trajectory(bh_file_target)
|
||||
constraint_data = load_constraint_data(constraint_file)
|
||||
|
||||
# Output modified RMS results
|
||||
rms_dict, error = calculate_all_rms_errors(bh_data_ref, bh_data_target)
|
||||
rms_passed = print_rms_results(rms_dict, error)
|
||||
# Calculate RMS error
|
||||
rms_rel, error = calculate_rms_error(bh_data_ref, bh_data_target)
|
||||
rms_passed = print_rms_results(rms_rel, error)
|
||||
|
||||
# Output constraint results
|
||||
# Analyze constraint violation
|
||||
constraint_results = analyze_constraint_violation(constraint_data)
|
||||
constraint_passed = print_constraint_results(constraint_results)
|
||||
|
||||
# Print summary
|
||||
all_passed = print_summary(rms_passed, constraint_passed)
|
||||
|
||||
# Return exit code
|
||||
sys.exit(0 if all_passed else 1)
|
||||
|
||||
|
||||
if __name__ == "__main__":
|
||||
main()
|
||||
|
||||
@@ -24,7 +24,7 @@ using namespace std;
|
||||
|
||||
#include "misc.h"
|
||||
#include "macrodef.h"
|
||||
|
||||
#include <omp.h>
|
||||
#ifndef ABEtype
|
||||
#error "not define ABEtype"
|
||||
#endif
|
||||
@@ -69,8 +69,9 @@ int main(int argc, char *argv[])
|
||||
|
||||
double Begin_clock, End_clock;
|
||||
if (myrank == 0)
|
||||
{
|
||||
{
|
||||
Begin_clock = MPI_Wtime();
|
||||
|
||||
}
|
||||
|
||||
if (argc > 1)
|
||||
|
||||
130050
AMSS_NCKU_source/Ansorg.psid
130050
AMSS_NCKU_source/Ansorg.psid
File diff suppressed because it is too large
Load Diff
@@ -7,179 +7,13 @@
|
||||
#include <string>
|
||||
#include <cmath>
|
||||
#include <new>
|
||||
#include <vector>
|
||||
using namespace std;
|
||||
|
||||
#include "misc.h"
|
||||
#include "MPatch.h"
|
||||
#include "Parallel.h"
|
||||
#include "fmisc.h"
|
||||
#ifdef INTERP_LB_PROFILE
|
||||
#include "interp_lb_profile.h"
|
||||
#endif
|
||||
|
||||
namespace
|
||||
{
|
||||
struct InterpBlockView
|
||||
{
|
||||
Block *bp;
|
||||
double llb[dim];
|
||||
double uub[dim];
|
||||
};
|
||||
|
||||
struct BlockBinIndex
|
||||
{
|
||||
int bins[dim];
|
||||
double lo[dim];
|
||||
double inv[dim];
|
||||
vector<InterpBlockView> views;
|
||||
vector<vector<int>> bin_to_blocks;
|
||||
bool valid;
|
||||
|
||||
BlockBinIndex() : valid(false)
|
||||
{
|
||||
for (int i = 0; i < dim; i++)
|
||||
{
|
||||
bins[i] = 1;
|
||||
lo[i] = 0.0;
|
||||
inv[i] = 0.0;
|
||||
}
|
||||
}
|
||||
};
|
||||
|
||||
inline int clamp_int(int v, int lo, int hi)
|
||||
{
|
||||
return (v < lo) ? lo : ((v > hi) ? hi : v);
|
||||
}
|
||||
|
||||
inline int coord_to_bin(double x, double lo, double inv, int nb)
|
||||
{
|
||||
if (nb <= 1 || inv <= 0.0)
|
||||
return 0;
|
||||
int b = int(floor((x - lo) * inv));
|
||||
return clamp_int(b, 0, nb - 1);
|
||||
}
|
||||
|
||||
inline int bin_loc(const BlockBinIndex &index, int b0, int b1, int b2)
|
||||
{
|
||||
return b0 + index.bins[0] * (b1 + index.bins[1] * b2);
|
||||
}
|
||||
|
||||
inline bool point_in_block_view(const InterpBlockView &view, const double *pox, const double *DH)
|
||||
{
|
||||
for (int i = 0; i < dim; i++)
|
||||
{
|
||||
if (pox[i] - view.llb[i] < -DH[i] / 2 || pox[i] - view.uub[i] > DH[i] / 2)
|
||||
return false;
|
||||
}
|
||||
return true;
|
||||
}
|
||||
|
||||
void build_block_bin_index(Patch *patch, const double *DH, BlockBinIndex &index)
|
||||
{
|
||||
index = BlockBinIndex();
|
||||
|
||||
MyList<Block> *Bp = patch->blb;
|
||||
while (Bp)
|
||||
{
|
||||
Block *BP = Bp->data;
|
||||
InterpBlockView view;
|
||||
view.bp = BP;
|
||||
for (int i = 0; i < dim; i++)
|
||||
{
|
||||
#ifdef Vertex
|
||||
#ifdef Cell
|
||||
#error Both Cell and Vertex are defined
|
||||
#endif
|
||||
view.llb[i] = (feq(BP->bbox[i], patch->bbox[i], DH[i] / 2)) ? BP->bbox[i] + patch->lli[i] * DH[i] : BP->bbox[i] + (ghost_width - 0.5) * DH[i];
|
||||
view.uub[i] = (feq(BP->bbox[dim + i], patch->bbox[dim + i], DH[i] / 2)) ? BP->bbox[dim + i] - patch->uui[i] * DH[i] : BP->bbox[dim + i] - (ghost_width - 0.5) * DH[i];
|
||||
#else
|
||||
#ifdef Cell
|
||||
view.llb[i] = (feq(BP->bbox[i], patch->bbox[i], DH[i] / 2)) ? BP->bbox[i] + patch->lli[i] * DH[i] : BP->bbox[i] + ghost_width * DH[i];
|
||||
view.uub[i] = (feq(BP->bbox[dim + i], patch->bbox[dim + i], DH[i] / 2)) ? BP->bbox[dim + i] - patch->uui[i] * DH[i] : BP->bbox[dim + i] - ghost_width * DH[i];
|
||||
#else
|
||||
#error Not define Vertex nor Cell
|
||||
#endif
|
||||
#endif
|
||||
}
|
||||
index.views.push_back(view);
|
||||
if (Bp == patch->ble)
|
||||
break;
|
||||
Bp = Bp->next;
|
||||
}
|
||||
|
||||
const int nblocks = int(index.views.size());
|
||||
if (nblocks <= 0)
|
||||
return;
|
||||
|
||||
int bins_1d = int(ceil(pow(double(nblocks), 1.0 / 3.0)));
|
||||
bins_1d = clamp_int(bins_1d, 1, 32);
|
||||
for (int i = 0; i < dim; i++)
|
||||
{
|
||||
index.bins[i] = bins_1d;
|
||||
index.lo[i] = patch->bbox[i] + patch->lli[i] * DH[i];
|
||||
const double hi = patch->bbox[dim + i] - patch->uui[i] * DH[i];
|
||||
if (hi > index.lo[i] && bins_1d > 1)
|
||||
index.inv[i] = bins_1d / (hi - index.lo[i]);
|
||||
else
|
||||
index.inv[i] = 0.0;
|
||||
}
|
||||
|
||||
index.bin_to_blocks.resize(index.bins[0] * index.bins[1] * index.bins[2]);
|
||||
|
||||
for (int bi = 0; bi < nblocks; bi++)
|
||||
{
|
||||
const InterpBlockView &view = index.views[bi];
|
||||
int bmin[dim], bmax[dim];
|
||||
for (int d = 0; d < dim; d++)
|
||||
{
|
||||
const double low = view.llb[d] - DH[d] / 2;
|
||||
const double up = view.uub[d] + DH[d] / 2;
|
||||
bmin[d] = coord_to_bin(low, index.lo[d], index.inv[d], index.bins[d]);
|
||||
bmax[d] = coord_to_bin(up, index.lo[d], index.inv[d], index.bins[d]);
|
||||
if (bmax[d] < bmin[d])
|
||||
{
|
||||
int t = bmin[d];
|
||||
bmin[d] = bmax[d];
|
||||
bmax[d] = t;
|
||||
}
|
||||
}
|
||||
|
||||
for (int bz = bmin[2]; bz <= bmax[2]; bz++)
|
||||
for (int by = bmin[1]; by <= bmax[1]; by++)
|
||||
for (int bx = bmin[0]; bx <= bmax[0]; bx++)
|
||||
index.bin_to_blocks[bin_loc(index, bx, by, bz)].push_back(bi);
|
||||
}
|
||||
|
||||
index.valid = true;
|
||||
}
|
||||
|
||||
int find_block_index_for_point(const BlockBinIndex &index, const double *pox, const double *DH)
|
||||
{
|
||||
if (!index.valid)
|
||||
return -1;
|
||||
|
||||
const int bx = coord_to_bin(pox[0], index.lo[0], index.inv[0], index.bins[0]);
|
||||
const int by = coord_to_bin(pox[1], index.lo[1], index.inv[1], index.bins[1]);
|
||||
const int bz = coord_to_bin(pox[2], index.lo[2], index.inv[2], index.bins[2]);
|
||||
const vector<int> &cand = index.bin_to_blocks[bin_loc(index, bx, by, bz)];
|
||||
|
||||
for (size_t ci = 0; ci < cand.size(); ci++)
|
||||
{
|
||||
const int bi = cand[ci];
|
||||
if (point_in_block_view(index.views[bi], pox, DH))
|
||||
return bi;
|
||||
}
|
||||
|
||||
// Fallback to full scan for numerical edge cases around bin boundaries.
|
||||
for (size_t bi = 0; bi < index.views.size(); bi++)
|
||||
if (point_in_block_view(index.views[bi], pox, DH))
|
||||
return int(bi);
|
||||
|
||||
return -1;
|
||||
}
|
||||
} // namespace
|
||||
|
||||
#include "xh_global_interp.h"
|
||||
Patch::Patch(int DIM, int *shapei, double *bboxi, int levi, bool buflog, int Symmetry) : lev(levi)
|
||||
{
|
||||
|
||||
@@ -530,11 +364,9 @@ void Patch::Interp_Points(MyList<var> *VarList,
|
||||
for (int j = 0; j < NN; j++)
|
||||
owner_rank[j] = -1;
|
||||
|
||||
double DH[dim];
|
||||
double DH[dim], llb[dim], uub[dim];
|
||||
for (int i = 0; i < dim; i++)
|
||||
DH[i] = getdX(i);
|
||||
BlockBinIndex block_index;
|
||||
build_block_bin_index(this, DH, block_index);
|
||||
|
||||
for (int j = 0; j < NN; j++) // run along points
|
||||
{
|
||||
@@ -557,25 +389,60 @@ void Patch::Interp_Points(MyList<var> *VarList,
|
||||
}
|
||||
}
|
||||
|
||||
const int block_i = find_block_index_for_point(block_index, pox, DH);
|
||||
if (block_i >= 0)
|
||||
MyList<Block> *Bp = blb;
|
||||
bool notfind = true;
|
||||
while (notfind && Bp) // run along Blocks
|
||||
{
|
||||
Block *BP = block_index.views[block_i].bp;
|
||||
owner_rank[j] = BP->rank;
|
||||
if (myrank == BP->rank)
|
||||
Block *BP = Bp->data;
|
||||
bool flag = true;
|
||||
for (int i = 0; i < dim; i++)
|
||||
{
|
||||
//---> interpolation
|
||||
varl = VarList;
|
||||
int k = 0;
|
||||
while (varl) // run along variables
|
||||
#ifdef Vertex
|
||||
#ifdef Cell
|
||||
#error Both Cell and Vertex are defined
|
||||
#endif
|
||||
llb[i] = (feq(BP->bbox[i], bbox[i], DH[i] / 2)) ? BP->bbox[i] + lli[i] * DH[i] : BP->bbox[i] + (ghost_width - 0.5) * DH[i];
|
||||
uub[i] = (feq(BP->bbox[dim + i], bbox[dim + i], DH[i] / 2)) ? BP->bbox[dim + i] - uui[i] * DH[i] : BP->bbox[dim + i] - (ghost_width - 0.5) * DH[i];
|
||||
#else
|
||||
#ifdef Cell
|
||||
llb[i] = (feq(BP->bbox[i], bbox[i], DH[i] / 2)) ? BP->bbox[i] + lli[i] * DH[i] : BP->bbox[i] + ghost_width * DH[i];
|
||||
uub[i] = (feq(BP->bbox[dim + i], bbox[dim + i], DH[i] / 2)) ? BP->bbox[dim + i] - uui[i] * DH[i] : BP->bbox[dim + i] - ghost_width * DH[i];
|
||||
#else
|
||||
#error Not define Vertex nor Cell
|
||||
#endif
|
||||
#endif
|
||||
if (XX[i][j] - llb[i] < -DH[i] / 2 || XX[i][j] - uub[i] > DH[i] / 2)
|
||||
{
|
||||
f_global_interp(BP->shape, BP->X[0], BP->X[1], BP->X[2], BP->fgfs[varl->data->sgfn], Shellf[j * num_var + k],
|
||||
pox[0], pox[1], pox[2], ordn, varl->data->SoA, Symmetry);
|
||||
varl = varl->next;
|
||||
k++;
|
||||
flag = false;
|
||||
break;
|
||||
}
|
||||
}
|
||||
|
||||
if (flag)
|
||||
{
|
||||
notfind = false;
|
||||
owner_rank[j] = BP->rank;
|
||||
if (myrank == BP->rank)
|
||||
{
|
||||
//---> interpolation
|
||||
varl = VarList;
|
||||
int k = 0;
|
||||
while (varl) // run along variables
|
||||
{
|
||||
|
||||
xh_global_interp(BP->shape, BP->X[0], BP->X[1], BP->X[2], BP->fgfs[varl->data->sgfn], Shellf[j * num_var + k],
|
||||
pox[0], pox[1], pox[2], ordn, varl->data->SoA, Symmetry);
|
||||
|
||||
varl = varl->next;
|
||||
k++;
|
||||
}
|
||||
}
|
||||
}
|
||||
if (Bp == ble)
|
||||
break;
|
||||
Bp = Bp->next;
|
||||
}
|
||||
|
||||
}
|
||||
|
||||
// Replace MPI_Allreduce with per-owner MPI_Bcast:
|
||||
@@ -642,13 +509,11 @@ void Patch::Interp_Points(MyList<var> *VarList,
|
||||
// Targeted point-to-point overload: each owner sends each point only to
|
||||
// the one rank that needs it for integration (consumer), reducing
|
||||
// communication volume by ~nprocs times compared to the Bcast version.
|
||||
#ifdef INTERP_LB_PROFILE
|
||||
double t_interp_start = MPI_Wtime();
|
||||
#endif
|
||||
int myrank, nprocs;
|
||||
MPI_Comm_rank(MPI_COMM_WORLD, &myrank);
|
||||
MPI_Comm_size(MPI_COMM_WORLD, &nprocs);
|
||||
|
||||
// printf("here----\n");
|
||||
// int zzz = 0;
|
||||
int ordn = 2 * ghost_width;
|
||||
MyList<var> *varl;
|
||||
int num_var = 0;
|
||||
@@ -670,56 +535,90 @@ void Patch::Interp_Points(MyList<var> *VarList,
|
||||
double DH[dim];
|
||||
for (int i = 0; i < dim; i++)
|
||||
DH[i] = getdX(i);
|
||||
BlockBinIndex block_index;
|
||||
build_block_bin_index(this, DH, block_index);
|
||||
|
||||
// --- Interpolation phase (identical to original) ---
|
||||
// printf("NN: %d, num_var = %d\n", NN, num_var);
|
||||
#pragma omp parallel
|
||||
{
|
||||
#pragma omp for
|
||||
for (int j = 0; j < NN; j++)
|
||||
{
|
||||
double pox[dim];
|
||||
double pox[dim], llb[dim], uub[dim];
|
||||
MyList<var> *varl1;
|
||||
for (int i = 0; i < dim; i++)
|
||||
{
|
||||
pox[i] = XX[i][j];
|
||||
if (myrank == 0 && (XX[i][j] < bbox[i] + lli[i] * DH[i] || XX[i][j] > bbox[dim + i] - uui[i] * DH[i]))
|
||||
{
|
||||
cout << "Patch::Interp_Points: point (";
|
||||
for (int k = 0; k < dim; k++)
|
||||
{
|
||||
cout << XX[k][j];
|
||||
if (k < dim - 1)
|
||||
cout << ",";
|
||||
else
|
||||
cout << ") is out of current Patch." << endl;
|
||||
}
|
||||
MPI_Abort(MPI_COMM_WORLD, 1);
|
||||
}
|
||||
// if (myrank == 0 && (XX[i][j] < bbox[i] + lli[i] * DH[i] || XX[i][j] > bbox[dim + i] - uui[i] * DH[i]))
|
||||
// {
|
||||
// cout << "Patch::Interp_Points: point (";
|
||||
// for (int k = 0; k < dim; k++)
|
||||
// {
|
||||
// cout << XX[k][j];
|
||||
// if (k < dim - 1)
|
||||
// cout << ",";
|
||||
// else
|
||||
// cout << ") is out of current Patch." << endl;
|
||||
// }
|
||||
// MPI_Abort(MPI_COMM_WORLD, 1);
|
||||
// }
|
||||
}
|
||||
|
||||
const int block_i = find_block_index_for_point(block_index, pox, DH);
|
||||
if (block_i >= 0)
|
||||
MyList<Block> *Bp = blb;
|
||||
bool notfind = true;
|
||||
while (notfind && Bp)
|
||||
{
|
||||
Block *BP = block_index.views[block_i].bp;
|
||||
owner_rank[j] = BP->rank;
|
||||
if (myrank == BP->rank)
|
||||
Block *BP = Bp->data;
|
||||
|
||||
bool flag = true;
|
||||
for (int i = 0; i < dim; i++)
|
||||
{
|
||||
varl = VarList;
|
||||
int k = 0;
|
||||
while (varl)
|
||||
#ifdef Vertex
|
||||
#ifdef Cell
|
||||
#error Both Cell and Vertex are defined
|
||||
#endif
|
||||
llb[i] = (feq(BP->bbox[i], bbox[i], DH[i] / 2)) ? BP->bbox[i] + lli[i] * DH[i] : BP->bbox[i] + (ghost_width - 0.5) * DH[i];
|
||||
uub[i] = (feq(BP->bbox[dim + i], bbox[dim + i], DH[i] / 2)) ? BP->bbox[dim + i] - uui[i] * DH[i] : BP->bbox[dim + i] - (ghost_width - 0.5) * DH[i];
|
||||
#else
|
||||
#ifdef Cell
|
||||
llb[i] = (feq(BP->bbox[i], bbox[i], DH[i] / 2)) ? BP->bbox[i] + lli[i] * DH[i] : BP->bbox[i] + ghost_width * DH[i];
|
||||
uub[i] = (feq(BP->bbox[dim + i], bbox[dim + i], DH[i] / 2)) ? BP->bbox[dim + i] - uui[i] * DH[i] : BP->bbox[dim + i] - ghost_width * DH[i];
|
||||
#else
|
||||
#error Not define Vertex nor Cell
|
||||
#endif
|
||||
#endif
|
||||
if (XX[i][j] - llb[i] < -DH[i] / 2 || XX[i][j] - uub[i] > DH[i] / 2)
|
||||
{
|
||||
f_global_interp(BP->shape, BP->X[0], BP->X[1], BP->X[2], BP->fgfs[varl->data->sgfn], Shellf[j * num_var + k],
|
||||
pox[0], pox[1], pox[2], ordn, varl->data->SoA, Symmetry);
|
||||
varl = varl->next;
|
||||
k++;
|
||||
flag = false;
|
||||
break;
|
||||
}
|
||||
}
|
||||
// printf("flag = %d\n", flag);
|
||||
if (flag)
|
||||
{
|
||||
notfind = false;
|
||||
owner_rank[j] = BP->rank;
|
||||
if (myrank == BP->rank)
|
||||
{
|
||||
varl1 = VarList;
|
||||
int k = 0;
|
||||
while (varl1)
|
||||
{
|
||||
|
||||
xh_global_interp(BP->shape, BP->X[0], BP->X[1], BP->X[2], BP->fgfs[varl1->data->sgfn], Shellf[j * num_var + k],
|
||||
pox[0], pox[1], pox[2], ordn, varl1->data->SoA, Symmetry);
|
||||
varl1 = varl1->next;
|
||||
k++;
|
||||
// zzz += 1;
|
||||
}
|
||||
}
|
||||
}
|
||||
if (Bp == ble)
|
||||
break;
|
||||
Bp = Bp->next;
|
||||
}
|
||||
}
|
||||
|
||||
#ifdef INTERP_LB_PROFILE
|
||||
double t_interp_end = MPI_Wtime();
|
||||
double t_interp_local = t_interp_end - t_interp_start;
|
||||
#endif
|
||||
|
||||
}
|
||||
// printf("Interpolation done, zzz = %d\n", zzz);
|
||||
// --- Error check for unfound points ---
|
||||
for (int j = 0; j < NN; j++)
|
||||
{
|
||||
@@ -876,31 +775,6 @@ void Patch::Interp_Points(MyList<var> *VarList,
|
||||
delete[] recv_count;
|
||||
delete[] consumer_rank;
|
||||
delete[] owner_rank;
|
||||
|
||||
#ifdef INTERP_LB_PROFILE
|
||||
{
|
||||
static bool profile_written = false;
|
||||
if (!profile_written) {
|
||||
double *all_times = nullptr;
|
||||
if (myrank == 0) all_times = new double[nprocs];
|
||||
MPI_Gather(&t_interp_local, 1, MPI_DOUBLE,
|
||||
all_times, 1, MPI_DOUBLE, 0, MPI_COMM_WORLD);
|
||||
if (myrank == 0) {
|
||||
int heavy[64];
|
||||
int nh = InterpLBProfile::identify_heavy_ranks(
|
||||
all_times, nprocs, 2.5, heavy, 64);
|
||||
InterpLBProfile::write_profile(
|
||||
"interp_lb_profile.bin", nprocs,
|
||||
all_times, heavy, nh, 2.5);
|
||||
printf("[InterpLB] Profile written: %d heavy ranks\n", nh);
|
||||
for (int i = 0; i < nh; i++)
|
||||
printf(" Heavy rank %d: %.6f s\n", heavy[i], all_times[heavy[i]]);
|
||||
delete[] all_times;
|
||||
}
|
||||
profile_written = true;
|
||||
}
|
||||
}
|
||||
#endif
|
||||
}
|
||||
void Patch::Interp_Points(MyList<var> *VarList,
|
||||
int NN, double **XX,
|
||||
@@ -910,7 +784,6 @@ void Patch::Interp_Points(MyList<var> *VarList,
|
||||
int myrank, lmyrank;
|
||||
MPI_Comm_rank(MPI_COMM_WORLD, &myrank);
|
||||
MPI_Comm_rank(Comm_here, &lmyrank);
|
||||
|
||||
int ordn = 2 * ghost_width;
|
||||
MyList<var> *varl;
|
||||
int num_var = 0;
|
||||
@@ -934,11 +807,9 @@ void Patch::Interp_Points(MyList<var> *VarList,
|
||||
MPI_Comm_group(MPI_COMM_WORLD, &world_group);
|
||||
MPI_Comm_group(Comm_here, &local_group);
|
||||
|
||||
double DH[dim];
|
||||
double DH[dim], llb[dim], uub[dim];
|
||||
for (int i = 0; i < dim; i++)
|
||||
DH[i] = getdX(i);
|
||||
BlockBinIndex block_index;
|
||||
build_block_bin_index(this, DH, block_index);
|
||||
|
||||
for (int j = 0; j < NN; j++) // run along points
|
||||
{
|
||||
@@ -961,24 +832,57 @@ void Patch::Interp_Points(MyList<var> *VarList,
|
||||
}
|
||||
}
|
||||
|
||||
const int block_i = find_block_index_for_point(block_index, pox, DH);
|
||||
if (block_i >= 0)
|
||||
MyList<Block> *Bp = blb;
|
||||
bool notfind = true;
|
||||
while (notfind && Bp) // run along Blocks
|
||||
{
|
||||
Block *BP = block_index.views[block_i].bp;
|
||||
owner_rank[j] = BP->rank;
|
||||
if (myrank == BP->rank)
|
||||
Block *BP = Bp->data;
|
||||
|
||||
bool flag = true;
|
||||
for (int i = 0; i < dim; i++)
|
||||
{
|
||||
//---> interpolation
|
||||
varl = VarList;
|
||||
int k = 0;
|
||||
while (varl) // run along variables
|
||||
#ifdef Vertex
|
||||
#ifdef Cell
|
||||
#error Both Cell and Vertex are defined
|
||||
#endif
|
||||
llb[i] = (feq(BP->bbox[i], bbox[i], DH[i] / 2)) ? BP->bbox[i] + lli[i] * DH[i] : BP->bbox[i] + (ghost_width - 0.5) * DH[i];
|
||||
uub[i] = (feq(BP->bbox[dim + i], bbox[dim + i], DH[i] / 2)) ? BP->bbox[dim + i] - uui[i] * DH[i] : BP->bbox[dim + i] - (ghost_width - 0.5) * DH[i];
|
||||
#else
|
||||
#ifdef Cell
|
||||
llb[i] = (feq(BP->bbox[i], bbox[i], DH[i] / 2)) ? BP->bbox[i] + lli[i] * DH[i] : BP->bbox[i] + ghost_width * DH[i];
|
||||
uub[i] = (feq(BP->bbox[dim + i], bbox[dim + i], DH[i] / 2)) ? BP->bbox[dim + i] - uui[i] * DH[i] : BP->bbox[dim + i] - ghost_width * DH[i];
|
||||
#else
|
||||
#error Not define Vertex nor Cell
|
||||
#endif
|
||||
#endif
|
||||
if (XX[i][j] - llb[i] < -DH[i] / 2 || XX[i][j] - uub[i] > DH[i] / 2)
|
||||
{
|
||||
f_global_interp(BP->shape, BP->X[0], BP->X[1], BP->X[2], BP->fgfs[varl->data->sgfn], Shellf[j * num_var + k],
|
||||
pox[0], pox[1], pox[2], ordn, varl->data->SoA, Symmetry);
|
||||
varl = varl->next;
|
||||
k++;
|
||||
flag = false;
|
||||
break;
|
||||
}
|
||||
}
|
||||
|
||||
if (flag)
|
||||
{
|
||||
notfind = false;
|
||||
owner_rank[j] = BP->rank;
|
||||
if (myrank == BP->rank)
|
||||
{
|
||||
//---> interpolation
|
||||
varl = VarList;
|
||||
int k = 0;
|
||||
while (varl) // run along variables
|
||||
{
|
||||
xh_global_interp(BP->shape, BP->X[0], BP->X[1], BP->X[2], BP->fgfs[varl->data->sgfn], Shellf[j * num_var + k],
|
||||
pox[0], pox[1], pox[2], ordn, varl->data->SoA, Symmetry);
|
||||
varl = varl->next;
|
||||
k++;
|
||||
}
|
||||
}
|
||||
}
|
||||
if (Bp == ble)
|
||||
break;
|
||||
Bp = Bp->next;
|
||||
}
|
||||
}
|
||||
|
||||
@@ -1201,7 +1105,7 @@ bool Patch::Interp_ONE_Point(MyList<var> *VarList, double *XX,
|
||||
{
|
||||
// shellf[j*num_var+k] = Parallel::global_interp(dim,BP->shape,BP->X,BP->fgfs[varl->data->sgfn],
|
||||
// pox,ordn,varl->data->SoA,Symmetry);
|
||||
f_global_interp(BP->shape, BP->X[0], BP->X[1], BP->X[2], BP->fgfs[varl->data->sgfn], shellf[k],
|
||||
xh_global_interp(BP->shape, BP->X[0], BP->X[1], BP->X[2], BP->fgfs[varl->data->sgfn], shellf[k],
|
||||
pox[0], pox[1], pox[2], ordn, varl->data->SoA, Symmetry);
|
||||
varl = varl->next;
|
||||
k++;
|
||||
@@ -1303,7 +1207,7 @@ bool Patch::Interp_ONE_Point(MyList<var> *VarList, double *XX,
|
||||
// NOTE: we do not Synchnize variables here, make sure of that before calling this routine
|
||||
int myrank;
|
||||
MPI_Comm_rank(MPI_COMM_WORLD, &myrank);
|
||||
|
||||
|
||||
int ordn = 2 * ghost_width;
|
||||
MyList<var> *varl;
|
||||
int num_var = 0;
|
||||
@@ -1443,7 +1347,7 @@ bool Patch::Interp_ONE_Point(MyList<var> *VarList, double *XX,
|
||||
{
|
||||
// shellf[j*num_var+k] = Parallel::global_interp(dim,BP->shape,BP->X,BP->fgfs[varl->data->sgfn],
|
||||
// pox,ordn,varl->data->SoA,Symmetry);
|
||||
f_global_interp(BP->shape, BP->X[0], BP->X[1], BP->X[2], BP->fgfs[varl->data->sgfn], shellf[k],
|
||||
xh_global_interp(BP->shape, BP->X[0], BP->X[1], BP->X[2], BP->fgfs[varl->data->sgfn], shellf[k],
|
||||
pox[0], pox[1], pox[2], ordn, varl->data->SoA, Symmetry);
|
||||
varl = varl->next;
|
||||
k++;
|
||||
|
||||
File diff suppressed because it is too large
Load Diff
@@ -32,16 +32,6 @@ namespace Parallel
|
||||
int partition2(int *nxy, int split_size, int *min_width, int cpusize, int *shape); // special for 2 diemnsions
|
||||
int partition3(int *nxyz, int split_size, int *min_width, int cpusize, int *shape);
|
||||
MyList<Block> *distribute(MyList<Patch> *PatchLIST, int cpusize, int ingfsi, int fngfs, bool periodic, int nodes = 0); // produce corresponding Blocks
|
||||
MyList<Block> *distribute_optimize(MyList<Patch> *PatchLIST, int cpusize, int ingfsi, int fngfs, bool periodic, int nodes = 0);
|
||||
Block* splitHotspotBlock(MyList<Block>* &BlL, int _dim,
|
||||
int ib0_orig, int ib3_orig,
|
||||
int jb1_orig, int jb4_orig,
|
||||
int kb2_orig, int kb5_orig,
|
||||
Patch* PP, int r_left, int r_right,
|
||||
int ingfsi, int fngfsi, bool periodic,
|
||||
Block* &split_first_block, Block* &split_last_block);
|
||||
Block* createMappedBlock(MyList<Block>* &BlL, int _dim, int* shape, double* bbox,
|
||||
int block_id, int ingfsi, int fngfsi, int lev);
|
||||
void KillBlocks(MyList<Patch> *PatchLIST);
|
||||
|
||||
void setfunction(MyList<Block> *BlL, var *vn, double func(double x, double y, double z));
|
||||
@@ -140,15 +130,6 @@ namespace Parallel
|
||||
void OutBdLow2Himix(MyList<Patch> *PatcL, MyList<Patch> *PatfL,
|
||||
MyList<var> *VarList1 /* source */, MyList<var> *VarList2 /* target */,
|
||||
int Symmetry);
|
||||
void Restrict_cached(MyList<Patch> *PatcL, MyList<Patch> *PatfL,
|
||||
MyList<var> *VarList1, MyList<var> *VarList2,
|
||||
int Symmetry, SyncCache &cache);
|
||||
void OutBdLow2Hi_cached(MyList<Patch> *PatcL, MyList<Patch> *PatfL,
|
||||
MyList<var> *VarList1, MyList<var> *VarList2,
|
||||
int Symmetry, SyncCache &cache);
|
||||
void OutBdLow2Himix_cached(MyList<Patch> *PatcL, MyList<Patch> *PatfL,
|
||||
MyList<var> *VarList1, MyList<var> *VarList2,
|
||||
int Symmetry, SyncCache &cache);
|
||||
void Prolong(Patch *Patc, Patch *Patf,
|
||||
MyList<var> *VarList1 /* source */, MyList<var> *VarList2 /* target */,
|
||||
int Symmetry);
|
||||
|
||||
@@ -40,7 +40,7 @@ using namespace std;
|
||||
|
||||
#include "derivatives.h"
|
||||
#include "ricci_gamma.h"
|
||||
|
||||
#include "xh_bssn_rhs_compute.h"
|
||||
//================================================================================================
|
||||
|
||||
// define bssn_class
|
||||
@@ -2029,6 +2029,7 @@ void bssn_class::Read_Ansorg()
|
||||
void bssn_class::Evolve(int Steps)
|
||||
{
|
||||
clock_t prev_clock, curr_clock;
|
||||
double prev_time, curr_time;
|
||||
double LastDump = 0.0, LastCheck = 0.0, Last2dDump = 0.0;
|
||||
LastAnas = 0;
|
||||
#if 0
|
||||
@@ -2141,8 +2142,10 @@ void bssn_class::Evolve(int Steps)
|
||||
// if(fabs(Porg0[0][0]-Porg0[1][0])+fabs(Porg0[0][1]-Porg0[1][1])+fabs(Porg0[0][2]-Porg0[1][2])<1e-6)
|
||||
// { GH->levels=GH->movls; }
|
||||
|
||||
if (myrank == 0)
|
||||
if (myrank == 0){
|
||||
curr_clock = clock();
|
||||
curr_time = omp_get_wtime();
|
||||
}
|
||||
#if (PSTR == 0)
|
||||
RecursiveStep(0);
|
||||
#elif (PSTR == 1 || PSTR == 2 || PSTR == 3)
|
||||
@@ -2198,12 +2201,17 @@ void bssn_class::Evolve(int Steps)
|
||||
if (myrank == 0)
|
||||
{
|
||||
prev_clock = curr_clock;
|
||||
prev_time = curr_time;
|
||||
curr_clock = clock();
|
||||
curr_time = omp_get_wtime();
|
||||
cout << endl;
|
||||
// cout << " Timestep # " << ncount << ": integrating to time: " << PhysTime << " "
|
||||
// << " Computer used " << (double)(curr_clock - prev_clock) / ((double)CLOCKS_PER_SEC)
|
||||
// << " seconds! " << endl;
|
||||
// // cout << endl;
|
||||
cout << " Timestep # " << ncount << ": integrating to time: " << PhysTime << " "
|
||||
<< " Computer used " << (double)(curr_clock - prev_clock) / ((double)CLOCKS_PER_SEC)
|
||||
<< " seconds! " << endl;
|
||||
// cout << endl;
|
||||
<< " Computer used " << (curr_time - prev_time)
|
||||
<< " seconds! " << endl;
|
||||
}
|
||||
|
||||
if (PhysTime >= TotalTime)
|
||||
@@ -2426,9 +2434,9 @@ void bssn_class::RecursiveStep(int lev)
|
||||
#endif
|
||||
|
||||
#if (REGLEV == 0)
|
||||
if (GH->Regrid_Onelevel(lev, Symmetry, BH_num, Porgbr, Porg0,
|
||||
GH->Regrid_Onelevel(lev, Symmetry, BH_num, Porgbr, Porg0,
|
||||
SynchList_cor, OldStateList, StateList, SynchList_pre,
|
||||
fgt(PhysTime - dT_lev, StartTime, dT_lev / 2), ErrorMonitor))
|
||||
fgt(PhysTime - dT_lev, StartTime, dT_lev / 2), ErrorMonitor);
|
||||
for (int il = 0; il < GH->levels; il++) { sync_cache_pre[il].invalidate(); sync_cache_cor[il].invalidate(); sync_cache_rp_coarse[il].invalidate(); sync_cache_rp_fine[il].invalidate(); }
|
||||
#endif
|
||||
}
|
||||
@@ -2605,9 +2613,9 @@ void bssn_class::ParallelStep()
|
||||
delete[] tporg;
|
||||
delete[] tporgo;
|
||||
#if (REGLEV == 0)
|
||||
if (GH->Regrid_Onelevel(GH->mylev, Symmetry, BH_num, Porgbr, Porg0,
|
||||
GH->Regrid_Onelevel(GH->mylev, Symmetry, BH_num, Porgbr, Porg0,
|
||||
SynchList_cor, OldStateList, StateList, SynchList_pre,
|
||||
fgt(PhysTime - dT_lev, StartTime, dT_lev / 2), ErrorMonitor))
|
||||
fgt(PhysTime - dT_lev, StartTime, dT_lev / 2), ErrorMonitor);
|
||||
for (int il = 0; il < GH->levels; il++) { sync_cache_pre[il].invalidate(); sync_cache_cor[il].invalidate(); sync_cache_rp_coarse[il].invalidate(); sync_cache_rp_fine[il].invalidate(); }
|
||||
#endif
|
||||
}
|
||||
@@ -2772,9 +2780,9 @@ void bssn_class::ParallelStep()
|
||||
if (lev + 1 >= GH->movls)
|
||||
{
|
||||
// GH->Regrid_Onelevel_aux(lev,Symmetry,BH_num,Porgbr,Porg0,
|
||||
if (GH->Regrid_Onelevel(lev + 1, Symmetry, BH_num, Porgbr, Porg0,
|
||||
GH->Regrid_Onelevel(lev + 1, Symmetry, BH_num, Porgbr, Porg0,
|
||||
SynchList_cor, OldStateList, StateList, SynchList_pre,
|
||||
fgt(PhysTime - dT_levp1, StartTime, dT_levp1 / 2), ErrorMonitor))
|
||||
fgt(PhysTime - dT_levp1, StartTime, dT_levp1 / 2), ErrorMonitor);
|
||||
for (int il = 0; il < GH->levels; il++) { sync_cache_pre[il].invalidate(); sync_cache_cor[il].invalidate(); sync_cache_rp_coarse[il].invalidate(); sync_cache_rp_fine[il].invalidate(); }
|
||||
|
||||
// a_stream.clear();
|
||||
@@ -2787,9 +2795,9 @@ void bssn_class::ParallelStep()
|
||||
// for this level
|
||||
if (YN == 1)
|
||||
{
|
||||
if (GH->Regrid_Onelevel(lev, Symmetry, BH_num, Porgbr, Porg0,
|
||||
GH->Regrid_Onelevel(lev, Symmetry, BH_num, Porgbr, Porg0,
|
||||
SynchList_cor, OldStateList, StateList, SynchList_pre,
|
||||
fgt(PhysTime - dT_lev, StartTime, dT_lev / 2), ErrorMonitor))
|
||||
fgt(PhysTime - dT_lev, StartTime, dT_lev / 2), ErrorMonitor);
|
||||
for (int il = 0; il < GH->levels; il++) { sync_cache_pre[il].invalidate(); sync_cache_cor[il].invalidate(); sync_cache_rp_coarse[il].invalidate(); sync_cache_rp_fine[il].invalidate(); }
|
||||
|
||||
// a_stream.clear();
|
||||
@@ -2806,9 +2814,9 @@ void bssn_class::ParallelStep()
|
||||
if (YN == 1)
|
||||
{
|
||||
// GH->Regrid_Onelevel_aux(lev-2,Symmetry,BH_num,Porgbr,Porg0,
|
||||
if (GH->Regrid_Onelevel(lev - 1, Symmetry, BH_num, Porgbr, Porg0,
|
||||
GH->Regrid_Onelevel(lev - 1, Symmetry, BH_num, Porgbr, Porg0,
|
||||
SynchList_cor, OldStateList, StateList, SynchList_pre,
|
||||
fgt(PhysTime - dT_lev, StartTime, dT_levm1 / 2), ErrorMonitor))
|
||||
fgt(PhysTime - dT_lev, StartTime, dT_levm1 / 2), ErrorMonitor);
|
||||
for (int il = 0; il < GH->levels; il++) { sync_cache_pre[il].invalidate(); sync_cache_cor[il].invalidate(); sync_cache_rp_coarse[il].invalidate(); sync_cache_rp_fine[il].invalidate(); }
|
||||
|
||||
// a_stream.clear();
|
||||
@@ -2822,9 +2830,9 @@ void bssn_class::ParallelStep()
|
||||
if (i % 4 == 3)
|
||||
{
|
||||
// GH->Regrid_Onelevel_aux(lev-2,Symmetry,BH_num,Porgbr,Porg0,
|
||||
if (GH->Regrid_Onelevel(lev - 1, Symmetry, BH_num, Porgbr, Porg0,
|
||||
GH->Regrid_Onelevel(lev - 1, Symmetry, BH_num, Porgbr, Porg0,
|
||||
SynchList_cor, OldStateList, StateList, SynchList_pre,
|
||||
fgt(PhysTime - dT_lev, StartTime, dT_levm1 / 2), ErrorMonitor))
|
||||
fgt(PhysTime - dT_lev, StartTime, dT_levm1 / 2), ErrorMonitor);
|
||||
for (int il = 0; il < GH->levels; il++) { sync_cache_pre[il].invalidate(); sync_cache_cor[il].invalidate(); sync_cache_rp_coarse[il].invalidate(); sync_cache_rp_fine[il].invalidate(); }
|
||||
|
||||
// a_stream.clear();
|
||||
@@ -3092,7 +3100,7 @@ void bssn_class::Step(int lev, int YN)
|
||||
cg->fgfs[Ayy0->sgfn], cg->fgfs[Ayz0->sgfn], cg->fgfs[Azz0->sgfn]);
|
||||
#endif
|
||||
|
||||
if (f_compute_rhs_bssn(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
if (f_compute_rhs_bssn_xh(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
cg->fgfs[phi0->sgfn], cg->fgfs[trK0->sgfn],
|
||||
cg->fgfs[gxx0->sgfn], cg->fgfs[gxy0->sgfn], cg->fgfs[gxz0->sgfn],
|
||||
cg->fgfs[gyy0->sgfn], cg->fgfs[gyz0->sgfn], cg->fgfs[gzz0->sgfn],
|
||||
@@ -3292,7 +3300,7 @@ void bssn_class::Step(int lev, int YN)
|
||||
<< cg->bbox[2] << ":" << cg->bbox[5] << ")" << endl;
|
||||
ERROR = 1;
|
||||
}
|
||||
|
||||
// cout<<"....................................."<<endl;
|
||||
// rk4 substep and boundary
|
||||
{
|
||||
MyList<var> *varl0 = StateList, *varl = SynchList_pre, *varlrhs = RHSList;
|
||||
@@ -3457,7 +3465,7 @@ void bssn_class::Step(int lev, int YN)
|
||||
cg->fgfs[Ayy->sgfn], cg->fgfs[Ayz->sgfn], cg->fgfs[Azz->sgfn]);
|
||||
#endif
|
||||
|
||||
if (f_compute_rhs_bssn(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
if (f_compute_rhs_bssn_xh(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
cg->fgfs[phi->sgfn], cg->fgfs[trK->sgfn],
|
||||
cg->fgfs[gxx->sgfn], cg->fgfs[gxy->sgfn], cg->fgfs[gxz->sgfn],
|
||||
cg->fgfs[gyy->sgfn], cg->fgfs[gyz->sgfn], cg->fgfs[gzz->sgfn],
|
||||
@@ -3970,7 +3978,7 @@ void bssn_class::Step(int lev, int YN)
|
||||
cg->fgfs[Ayy0->sgfn], cg->fgfs[Ayz0->sgfn], cg->fgfs[Azz0->sgfn]);
|
||||
#endif
|
||||
|
||||
if (f_compute_rhs_bssn(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
if (f_compute_rhs_bssn_xh(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
cg->fgfs[phi0->sgfn], cg->fgfs[trK0->sgfn],
|
||||
cg->fgfs[gxx0->sgfn], cg->fgfs[gxy0->sgfn], cg->fgfs[gxz0->sgfn],
|
||||
cg->fgfs[gyy0->sgfn], cg->fgfs[gyz0->sgfn], cg->fgfs[gzz0->sgfn],
|
||||
@@ -4312,7 +4320,7 @@ void bssn_class::Step(int lev, int YN)
|
||||
cg->fgfs[Ayy->sgfn], cg->fgfs[Ayz->sgfn], cg->fgfs[Azz->sgfn]);
|
||||
#endif
|
||||
|
||||
if (f_compute_rhs_bssn(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
if (f_compute_rhs_bssn_xh(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
cg->fgfs[phi->sgfn], cg->fgfs[trK->sgfn],
|
||||
cg->fgfs[gxx->sgfn], cg->fgfs[gxy->sgfn], cg->fgfs[gxz->sgfn],
|
||||
cg->fgfs[gyy->sgfn], cg->fgfs[gyz->sgfn], cg->fgfs[gzz->sgfn],
|
||||
@@ -4848,7 +4856,7 @@ void bssn_class::Step(int lev, int YN)
|
||||
cg->fgfs[Ayy0->sgfn], cg->fgfs[Ayz0->sgfn], cg->fgfs[Azz0->sgfn]);
|
||||
#endif
|
||||
|
||||
if (f_compute_rhs_bssn(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
if (f_compute_rhs_bssn_xh(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
cg->fgfs[phi0->sgfn], cg->fgfs[trK0->sgfn],
|
||||
cg->fgfs[gxx0->sgfn], cg->fgfs[gxy0->sgfn], cg->fgfs[gxz0->sgfn],
|
||||
cg->fgfs[gyy0->sgfn], cg->fgfs[gyz0->sgfn], cg->fgfs[gzz0->sgfn],
|
||||
@@ -5048,7 +5056,7 @@ void bssn_class::Step(int lev, int YN)
|
||||
cg->fgfs[Ayy->sgfn], cg->fgfs[Ayz->sgfn], cg->fgfs[Azz->sgfn]);
|
||||
#endif
|
||||
|
||||
if (f_compute_rhs_bssn(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
if (f_compute_rhs_bssn_xh(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
cg->fgfs[phi->sgfn], cg->fgfs[trK->sgfn],
|
||||
cg->fgfs[gxx->sgfn], cg->fgfs[gxy->sgfn], cg->fgfs[gxz->sgfn],
|
||||
cg->fgfs[gyy->sgfn], cg->fgfs[gyz->sgfn], cg->fgfs[gzz->sgfn],
|
||||
@@ -5819,11 +5827,21 @@ void bssn_class::RestrictProlong(int lev, int YN, bool BB,
|
||||
#endif
|
||||
|
||||
#if (RPB == 0)
|
||||
Ppc = GH->PatL[lev - 1];
|
||||
while (Ppc)
|
||||
{
|
||||
Pp = GH->PatL[lev];
|
||||
while (Pp)
|
||||
{
|
||||
#if (MIXOUTB == 0)
|
||||
Parallel::OutBdLow2Hi(GH->PatL[lev - 1], GH->PatL[lev], SynchList_pre, SL, Symmetry);
|
||||
Parallel::OutBdLow2Hi(Ppc->data, Pp->data, SynchList_pre, SL, Symmetry);
|
||||
#elif (MIXOUTB == 1)
|
||||
Parallel::OutBdLow2Himix(GH->PatL[lev - 1], GH->PatL[lev], SynchList_pre, SL, Symmetry);
|
||||
Parallel::OutBdLow2Himix(Ppc->data, Pp->data, SynchList_pre, SL, Symmetry);
|
||||
#endif
|
||||
Pp = Pp->next;
|
||||
}
|
||||
Ppc = Ppc->next;
|
||||
}
|
||||
#elif (RPB == 1)
|
||||
// Parallel::OutBdLow2Hi_bam(GH->PatL[lev-1],GH->PatL[lev],SynchList_pre,SL,Symmetry);
|
||||
Parallel::OutBdLow2Hi_bam(GH->PatL[lev - 1], GH->PatL[lev], SynchList_pre, SL, GH->bdsul[lev], Symmetry);
|
||||
@@ -5870,11 +5888,21 @@ void bssn_class::RestrictProlong(int lev, int YN, bool BB,
|
||||
#endif
|
||||
|
||||
#if (RPB == 0)
|
||||
Ppc = GH->PatL[lev - 1];
|
||||
while (Ppc)
|
||||
{
|
||||
Pp = GH->PatL[lev];
|
||||
while (Pp)
|
||||
{
|
||||
#if (MIXOUTB == 0)
|
||||
Parallel::OutBdLow2Hi(GH->PatL[lev - 1], GH->PatL[lev], SL, SL, Symmetry);
|
||||
Parallel::OutBdLow2Hi(Ppc->data, Pp->data, SL, SL, Symmetry);
|
||||
#elif (MIXOUTB == 1)
|
||||
Parallel::OutBdLow2Himix(GH->PatL[lev - 1], GH->PatL[lev], SL, SL, Symmetry);
|
||||
Parallel::OutBdLow2Himix(Ppc->data, Pp->data, SL, SL, Symmetry);
|
||||
#endif
|
||||
Pp = Pp->next;
|
||||
}
|
||||
Ppc = Ppc->next;
|
||||
}
|
||||
#elif (RPB == 1)
|
||||
// Parallel::OutBdLow2Hi_bam(GH->PatL[lev-1],GH->PatL[lev],SL,SL,Symmetry);
|
||||
Parallel::OutBdLow2Hi_bam(GH->PatL[lev - 1], GH->PatL[lev], SL, SL, GH->bdsul[lev], Symmetry);
|
||||
@@ -5949,11 +5977,21 @@ void bssn_class::RestrictProlong_aux(int lev, int YN, bool BB,
|
||||
Parallel::Sync_cached(GH->PatL[lev - 1], SynchList_pre, Symmetry, sync_cache_rp_coarse[lev]);
|
||||
|
||||
#if (RPB == 0)
|
||||
Ppc = GH->PatL[lev - 1];
|
||||
while (Ppc)
|
||||
{
|
||||
Pp = GH->PatL[lev];
|
||||
while (Pp)
|
||||
{
|
||||
#if (MIXOUTB == 0)
|
||||
Parallel::OutBdLow2Hi(GH->PatL[lev - 1], GH->PatL[lev], SynchList_pre, SL, Symmetry);
|
||||
Parallel::OutBdLow2Hi(Ppc->data, Pp->data, SynchList_pre, SL, Symmetry);
|
||||
#elif (MIXOUTB == 1)
|
||||
Parallel::OutBdLow2Himix(GH->PatL[lev - 1], GH->PatL[lev], SynchList_pre, SL, Symmetry);
|
||||
Parallel::OutBdLow2Himix(Ppc->data, Pp->data, SynchList_pre, SL, Symmetry);
|
||||
#endif
|
||||
Pp = Pp->next;
|
||||
}
|
||||
Ppc = Ppc->next;
|
||||
}
|
||||
#elif (RPB == 1)
|
||||
// Parallel::OutBdLow2Hi_bam(GH->PatL[lev-1],GH->PatL[lev],SynchList_pre,SL,Symmetry);
|
||||
Parallel::OutBdLow2Hi_bam(GH->PatL[lev - 1], GH->PatL[lev], SynchList_pre, SL, GH->bdsul[lev], Symmetry);
|
||||
@@ -5971,11 +6009,21 @@ void bssn_class::RestrictProlong_aux(int lev, int YN, bool BB,
|
||||
Parallel::Sync_cached(GH->PatL[lev - 1], SL, Symmetry, sync_cache_rp_coarse[lev]);
|
||||
|
||||
#if (RPB == 0)
|
||||
Ppc = GH->PatL[lev - 1];
|
||||
while (Ppc)
|
||||
{
|
||||
Pp = GH->PatL[lev];
|
||||
while (Pp)
|
||||
{
|
||||
#if (MIXOUTB == 0)
|
||||
Parallel::OutBdLow2Hi(GH->PatL[lev - 1], GH->PatL[lev], SL, SL, Symmetry);
|
||||
Parallel::OutBdLow2Hi(Ppc->data, Pp->data, SL, SL, Symmetry);
|
||||
#elif (MIXOUTB == 1)
|
||||
Parallel::OutBdLow2Himix(GH->PatL[lev - 1], GH->PatL[lev], SL, SL, Symmetry);
|
||||
Parallel::OutBdLow2Himix(Ppc->data, Pp->data, SL, SL, Symmetry);
|
||||
#endif
|
||||
Pp = Pp->next;
|
||||
}
|
||||
Ppc = Ppc->next;
|
||||
}
|
||||
#elif (RPB == 1)
|
||||
// Parallel::OutBdLow2Hi_bam(GH->PatL[lev-1],GH->PatL[lev],SL,SL,Symmetry);
|
||||
Parallel::OutBdLow2Hi_bam(GH->PatL[lev - 1], GH->PatL[lev], SL, SL, GH->bdsul[lev], Symmetry);
|
||||
@@ -6036,11 +6084,21 @@ void bssn_class::RestrictProlong(int lev, int YN, bool BB)
|
||||
Parallel::Sync_cached(GH->PatL[lev - 1], SynchList_pre, Symmetry, sync_cache_rp_coarse[lev]);
|
||||
|
||||
#if (RPB == 0)
|
||||
Ppc = GH->PatL[lev - 1];
|
||||
while (Ppc)
|
||||
{
|
||||
Pp = GH->PatL[lev];
|
||||
while (Pp)
|
||||
{
|
||||
#if (MIXOUTB == 0)
|
||||
Parallel::OutBdLow2Hi(GH->PatL[lev - 1], GH->PatL[lev], SynchList_pre, SynchList_cor, Symmetry);
|
||||
Parallel::OutBdLow2Hi(Ppc->data, Pp->data, SynchList_pre, SynchList_cor, Symmetry);
|
||||
#elif (MIXOUTB == 1)
|
||||
Parallel::OutBdLow2Himix(GH->PatL[lev - 1], GH->PatL[lev], SynchList_pre, SynchList_cor, Symmetry);
|
||||
Parallel::OutBdLow2Himix(Ppc->data, Pp->data, SynchList_pre, SynchList_cor, Symmetry);
|
||||
#endif
|
||||
Pp = Pp->next;
|
||||
}
|
||||
Ppc = Ppc->next;
|
||||
}
|
||||
#elif (RPB == 1)
|
||||
// Parallel::OutBdLow2Hi_bam(GH->PatL[lev-1],GH->PatL[lev],SynchList_pre,SynchList_cor,Symmetry);
|
||||
Parallel::OutBdLow2Hi_bam(GH->PatL[lev - 1], GH->PatL[lev], SynchList_pre, SynchList_cor, GH->bdsul[lev], Symmetry);
|
||||
@@ -6060,11 +6118,21 @@ void bssn_class::RestrictProlong(int lev, int YN, bool BB)
|
||||
Parallel::Sync_cached(GH->PatL[lev - 1], StateList, Symmetry, sync_cache_rp_coarse[lev]);
|
||||
|
||||
#if (RPB == 0)
|
||||
Ppc = GH->PatL[lev - 1];
|
||||
while (Ppc)
|
||||
{
|
||||
Pp = GH->PatL[lev];
|
||||
while (Pp)
|
||||
{
|
||||
#if (MIXOUTB == 0)
|
||||
Parallel::OutBdLow2Hi(GH->PatL[lev - 1], GH->PatL[lev], StateList, SynchList_cor, Symmetry);
|
||||
Parallel::OutBdLow2Hi(Ppc->data, Pp->data, StateList, SynchList_cor, Symmetry);
|
||||
#elif (MIXOUTB == 1)
|
||||
Parallel::OutBdLow2Himix(GH->PatL[lev - 1], GH->PatL[lev], StateList, SynchList_cor, Symmetry);
|
||||
Parallel::OutBdLow2Himix(Ppc->data, Pp->data, StateList, SynchList_cor, Symmetry);
|
||||
#endif
|
||||
Pp = Pp->next;
|
||||
}
|
||||
Ppc = Ppc->next;
|
||||
}
|
||||
#elif (RPB == 1)
|
||||
// Parallel::OutBdLow2Hi_bam(GH->PatL[lev-1],GH->PatL[lev],StateList,SynchList_cor,Symmetry);
|
||||
Parallel::OutBdLow2Hi_bam(GH->PatL[lev - 1], GH->PatL[lev], StateList, SynchList_cor, GH->bdsul[lev], Symmetry);
|
||||
@@ -6101,11 +6169,21 @@ void bssn_class::ProlongRestrict(int lev, int YN, bool BB)
|
||||
}
|
||||
|
||||
#if (RPB == 0)
|
||||
Ppc = GH->PatL[lev - 1];
|
||||
while (Ppc)
|
||||
{
|
||||
Pp = GH->PatL[lev];
|
||||
while (Pp)
|
||||
{
|
||||
#if (MIXOUTB == 0)
|
||||
Parallel::OutBdLow2Hi(GH->PatL[lev - 1], GH->PatL[lev], SynchList_pre, SynchList_cor, Symmetry);
|
||||
Parallel::OutBdLow2Hi(Ppc->data, Pp->data, SynchList_pre, SynchList_cor, Symmetry);
|
||||
#elif (MIXOUTB == 1)
|
||||
Parallel::OutBdLow2Himix(GH->PatL[lev - 1], GH->PatL[lev], SynchList_pre, SynchList_cor, Symmetry);
|
||||
Parallel::OutBdLow2Himix(Ppc->data, Pp->data, SynchList_pre, SynchList_cor, Symmetry);
|
||||
#endif
|
||||
Pp = Pp->next;
|
||||
}
|
||||
Ppc = Ppc->next;
|
||||
}
|
||||
#elif (RPB == 1)
|
||||
// Parallel::OutBdLow2Hi_bam(GH->PatL[lev-1],GH->PatL[lev],SynchList_pre,SynchList_cor,Symmetry);
|
||||
Parallel::OutBdLow2Hi_bam(GH->PatL[lev - 1], GH->PatL[lev], SynchList_pre, SynchList_cor, GH->bdsul[lev], Symmetry);
|
||||
@@ -6114,11 +6192,21 @@ void bssn_class::ProlongRestrict(int lev, int YN, bool BB)
|
||||
else // no time refinement levels and for all same time levels
|
||||
{
|
||||
#if (RPB == 0)
|
||||
Ppc = GH->PatL[lev - 1];
|
||||
while (Ppc)
|
||||
{
|
||||
Pp = GH->PatL[lev];
|
||||
while (Pp)
|
||||
{
|
||||
#if (MIXOUTB == 0)
|
||||
Parallel::OutBdLow2Hi(GH->PatL[lev - 1], GH->PatL[lev], StateList, SynchList_cor, Symmetry);
|
||||
Parallel::OutBdLow2Hi(Ppc->data, Pp->data, StateList, SynchList_cor, Symmetry);
|
||||
#elif (MIXOUTB == 1)
|
||||
Parallel::OutBdLow2Himix(GH->PatL[lev - 1], GH->PatL[lev], StateList, SynchList_cor, Symmetry);
|
||||
Parallel::OutBdLow2Himix(Ppc->data, Pp->data, StateList, SynchList_cor, Symmetry);
|
||||
#endif
|
||||
Pp = Pp->next;
|
||||
}
|
||||
Ppc = Ppc->next;
|
||||
}
|
||||
#elif (RPB == 1)
|
||||
// Parallel::OutBdLow2Hi_bam(GH->PatL[lev-1],GH->PatL[lev],StateList,SynchList_cor,Symmetry);
|
||||
Parallel::OutBdLow2Hi_bam(GH->PatL[lev - 1], GH->PatL[lev], StateList, SynchList_cor, GH->bdsul[lev], Symmetry);
|
||||
@@ -7263,7 +7351,7 @@ void bssn_class::Constraint_Out()
|
||||
Block *cg = BP->data;
|
||||
if (myrank == cg->rank)
|
||||
{
|
||||
f_compute_rhs_bssn(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
f_compute_rhs_bssn_xh(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
cg->fgfs[phi0->sgfn], cg->fgfs[trK0->sgfn],
|
||||
cg->fgfs[gxx0->sgfn], cg->fgfs[gxy0->sgfn], cg->fgfs[gxz0->sgfn],
|
||||
cg->fgfs[gyy0->sgfn], cg->fgfs[gyz0->sgfn], cg->fgfs[gzz0->sgfn],
|
||||
@@ -7766,7 +7854,7 @@ void bssn_class::Interp_Constraint(bool infg)
|
||||
Block *cg = BP->data;
|
||||
if (myrank == cg->rank)
|
||||
{
|
||||
f_compute_rhs_bssn(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
f_compute_rhs_bssn_xh(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
cg->fgfs[phi0->sgfn], cg->fgfs[trK0->sgfn],
|
||||
cg->fgfs[gxx0->sgfn], cg->fgfs[gxy0->sgfn], cg->fgfs[gxz0->sgfn],
|
||||
cg->fgfs[gyy0->sgfn], cg->fgfs[gyz0->sgfn], cg->fgfs[gzz0->sgfn],
|
||||
@@ -8024,7 +8112,7 @@ void bssn_class::Compute_Constraint()
|
||||
Block *cg = BP->data;
|
||||
if (myrank == cg->rank)
|
||||
{
|
||||
f_compute_rhs_bssn(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
f_compute_rhs_bssn_xh(cg->shape, TRK4, cg->X[0], cg->X[1], cg->X[2],
|
||||
cg->fgfs[phi0->sgfn], cg->fgfs[trK0->sgfn],
|
||||
cg->fgfs[gxx0->sgfn], cg->fgfs[gxy0->sgfn], cg->fgfs[gxz0->sgfn],
|
||||
cg->fgfs[gyy0->sgfn], cg->fgfs[gyz0->sgfn], cg->fgfs[gzz0->sgfn],
|
||||
|
||||
@@ -106,38 +106,6 @@
|
||||
call getpbh(BHN,Porg,Mass)
|
||||
#endif
|
||||
|
||||
!!! sanity check (disabled in production builds for performance)
|
||||
#ifdef DEBUG
|
||||
dX = sum(chi)+sum(trK)+sum(dxx)+sum(gxy)+sum(gxz)+sum(dyy)+sum(gyz)+sum(dzz) &
|
||||
+sum(Axx)+sum(Axy)+sum(Axz)+sum(Ayy)+sum(Ayz)+sum(Azz) &
|
||||
+sum(Gamx)+sum(Gamy)+sum(Gamz) &
|
||||
+sum(Lap)+sum(betax)+sum(betay)+sum(betaz)
|
||||
if(dX.ne.dX) then
|
||||
if(sum(chi).ne.sum(chi))write(*,*)"bssn.f90: find NaN in chi"
|
||||
if(sum(trK).ne.sum(trK))write(*,*)"bssn.f90: find NaN in trk"
|
||||
if(sum(dxx).ne.sum(dxx))write(*,*)"bssn.f90: find NaN in dxx"
|
||||
if(sum(gxy).ne.sum(gxy))write(*,*)"bssn.f90: find NaN in gxy"
|
||||
if(sum(gxz).ne.sum(gxz))write(*,*)"bssn.f90: find NaN in gxz"
|
||||
if(sum(dyy).ne.sum(dyy))write(*,*)"bssn.f90: find NaN in dyy"
|
||||
if(sum(gyz).ne.sum(gyz))write(*,*)"bssn.f90: find NaN in gyz"
|
||||
if(sum(dzz).ne.sum(dzz))write(*,*)"bssn.f90: find NaN in dzz"
|
||||
if(sum(Axx).ne.sum(Axx))write(*,*)"bssn.f90: find NaN in Axx"
|
||||
if(sum(Axy).ne.sum(Axy))write(*,*)"bssn.f90: find NaN in Axy"
|
||||
if(sum(Axz).ne.sum(Axz))write(*,*)"bssn.f90: find NaN in Axz"
|
||||
if(sum(Ayy).ne.sum(Ayy))write(*,*)"bssn.f90: find NaN in Ayy"
|
||||
if(sum(Ayz).ne.sum(Ayz))write(*,*)"bssn.f90: find NaN in Ayz"
|
||||
if(sum(Azz).ne.sum(Azz))write(*,*)"bssn.f90: find NaN in Azz"
|
||||
if(sum(Gamx).ne.sum(Gamx))write(*,*)"bssn.f90: find NaN in Gamx"
|
||||
if(sum(Gamy).ne.sum(Gamy))write(*,*)"bssn.f90: find NaN in Gamy"
|
||||
if(sum(Gamz).ne.sum(Gamz))write(*,*)"bssn.f90: find NaN in Gamz"
|
||||
if(sum(Lap).ne.sum(Lap))write(*,*)"bssn.f90: find NaN in Lap"
|
||||
if(sum(betax).ne.sum(betax))write(*,*)"bssn.f90: find NaN in betax"
|
||||
if(sum(betay).ne.sum(betay))write(*,*)"bssn.f90: find NaN in betay"
|
||||
if(sum(betaz).ne.sum(betaz))write(*,*)"bssn.f90: find NaN in betaz"
|
||||
gont = 1
|
||||
return
|
||||
endif
|
||||
#endif
|
||||
|
||||
PI = dacos(-ONE)
|
||||
|
||||
@@ -634,7 +602,7 @@
|
||||
gxxx = (gupxx * chix + gupxy * chiy + gupxz * chiz)/chin1
|
||||
gxxy = (gupxy * chix + gupyy * chiy + gupyz * chiz)/chin1
|
||||
gxxz = (gupxz * chix + gupyz * chiy + gupzz * chiz)/chin1
|
||||
! now get physical second kind of connection
|
||||
|
||||
Gamxxx = Gamxxx - ( (chix + chix)/chin1 - gxx * gxxx )*HALF
|
||||
Gamyxx = Gamyxx - ( - gxx * gxxy )*HALF
|
||||
Gamzxx = Gamzxx - ( - gxx * gxxz )*HALF
|
||||
@@ -945,60 +913,103 @@
|
||||
SSA(2)=SYM
|
||||
SSA(3)=ANTI
|
||||
|
||||
!!!!!!!!!advection term + Kreiss-Oliger dissipation (merged for cache efficiency)
|
||||
! lopsided_kodis shares the symmetry_bd buffer between advection and
|
||||
! dissipation, eliminating redundant full-grid copies. For metric variables
|
||||
! gxx/gyy/gzz (=dxx/dyy/dzz+1): kodis stencil coefficients sum to zero,
|
||||
! so the constant offset has no effect on dissipation.
|
||||
!!!!!!!!!advection term part
|
||||
|
||||
call lopsided_kodis(ex,X,Y,Z,gxx,gxx_rhs,betax,betay,betaz,Symmetry,SSS,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,gxy,gxy_rhs,betax,betay,betaz,Symmetry,AAS,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,gxz,gxz_rhs,betax,betay,betaz,Symmetry,ASA,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,gyy,gyy_rhs,betax,betay,betaz,Symmetry,SSS,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,gyz,gyz_rhs,betax,betay,betaz,Symmetry,SAA,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,gzz,gzz_rhs,betax,betay,betaz,Symmetry,SSS,eps)
|
||||
call lopsided(ex,X,Y,Z,gxx,gxx_rhs,betax,betay,betaz,Symmetry,SSS)
|
||||
call lopsided(ex,X,Y,Z,gxy,gxy_rhs,betax,betay,betaz,Symmetry,AAS)
|
||||
call lopsided(ex,X,Y,Z,gxz,gxz_rhs,betax,betay,betaz,Symmetry,ASA)
|
||||
call lopsided(ex,X,Y,Z,gyy,gyy_rhs,betax,betay,betaz,Symmetry,SSS)
|
||||
call lopsided(ex,X,Y,Z,gyz,gyz_rhs,betax,betay,betaz,Symmetry,SAA)
|
||||
call lopsided(ex,X,Y,Z,gzz,gzz_rhs,betax,betay,betaz,Symmetry,SSS)
|
||||
|
||||
call lopsided_kodis(ex,X,Y,Z,Axx,Axx_rhs,betax,betay,betaz,Symmetry,SSS,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,Axy,Axy_rhs,betax,betay,betaz,Symmetry,AAS,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,Axz,Axz_rhs,betax,betay,betaz,Symmetry,ASA,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,Ayy,Ayy_rhs,betax,betay,betaz,Symmetry,SSS,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,Ayz,Ayz_rhs,betax,betay,betaz,Symmetry,SAA,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,Azz,Azz_rhs,betax,betay,betaz,Symmetry,SSS,eps)
|
||||
call lopsided(ex,X,Y,Z,Axx,Axx_rhs,betax,betay,betaz,Symmetry,SSS)
|
||||
call lopsided(ex,X,Y,Z,Axy,Axy_rhs,betax,betay,betaz,Symmetry,AAS)
|
||||
call lopsided(ex,X,Y,Z,Axz,Axz_rhs,betax,betay,betaz,Symmetry,ASA)
|
||||
call lopsided(ex,X,Y,Z,Ayy,Ayy_rhs,betax,betay,betaz,Symmetry,SSS)
|
||||
call lopsided(ex,X,Y,Z,Ayz,Ayz_rhs,betax,betay,betaz,Symmetry,SAA)
|
||||
call lopsided(ex,X,Y,Z,Azz,Azz_rhs,betax,betay,betaz,Symmetry,SSS)
|
||||
|
||||
call lopsided_kodis(ex,X,Y,Z,chi,chi_rhs,betax,betay,betaz,Symmetry,SSS,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,trK,trK_rhs,betax,betay,betaz,Symmetry,SSS,eps)
|
||||
call lopsided(ex,X,Y,Z,chi,chi_rhs,betax,betay,betaz,Symmetry,SSS)
|
||||
call lopsided(ex,X,Y,Z,trK,trK_rhs,betax,betay,betaz,Symmetry,SSS)
|
||||
|
||||
call lopsided_kodis(ex,X,Y,Z,Gamx,Gamx_rhs,betax,betay,betaz,Symmetry,ASS,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,Gamy,Gamy_rhs,betax,betay,betaz,Symmetry,SAS,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,Gamz,Gamz_rhs,betax,betay,betaz,Symmetry,SSA,eps)
|
||||
|
||||
#if 1
|
||||
!! bam does not apply dissipation on gauge variables
|
||||
call lopsided_kodis(ex,X,Y,Z,Lap,Lap_rhs,betax,betay,betaz,Symmetry,SSS,eps)
|
||||
#if (GAUGE == 0 || GAUGE == 1 || GAUGE == 2 || GAUGE == 3 || GAUGE == 4 || GAUGE == 5 || GAUGE == 6 || GAUGE == 7)
|
||||
call lopsided_kodis(ex,X,Y,Z,betax,betax_rhs,betax,betay,betaz,Symmetry,ASS,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,betay,betay_rhs,betax,betay,betaz,Symmetry,SAS,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,betaz,betaz_rhs,betax,betay,betaz,Symmetry,SSA,eps)
|
||||
#endif
|
||||
#if (GAUGE == 0 || GAUGE == 2 || GAUGE == 3 || GAUGE == 6 || GAUGE == 7)
|
||||
call lopsided_kodis(ex,X,Y,Z,dtSfx,dtSfx_rhs,betax,betay,betaz,Symmetry,ASS,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,dtSfy,dtSfy_rhs,betax,betay,betaz,Symmetry,SAS,eps)
|
||||
call lopsided_kodis(ex,X,Y,Z,dtSfz,dtSfz_rhs,betax,betay,betaz,Symmetry,SSA,eps)
|
||||
#endif
|
||||
#else
|
||||
! No dissipation on gauge variables (advection only)
|
||||
call lopsided(ex,X,Y,Z,Gamx,Gamx_rhs,betax,betay,betaz,Symmetry,ASS)
|
||||
call lopsided(ex,X,Y,Z,Gamy,Gamy_rhs,betax,betay,betaz,Symmetry,SAS)
|
||||
call lopsided(ex,X,Y,Z,Gamz,Gamz_rhs,betax,betay,betaz,Symmetry,SSA)
|
||||
!!
|
||||
call lopsided(ex,X,Y,Z,Lap,Lap_rhs,betax,betay,betaz,Symmetry,SSS)
|
||||
|
||||
#if (GAUGE == 0 || GAUGE == 1 || GAUGE == 2 || GAUGE == 3 || GAUGE == 4 || GAUGE == 5 || GAUGE == 6 || GAUGE == 7)
|
||||
call lopsided(ex,X,Y,Z,betax,betax_rhs,betax,betay,betaz,Symmetry,ASS)
|
||||
call lopsided(ex,X,Y,Z,betay,betay_rhs,betax,betay,betaz,Symmetry,SAS)
|
||||
call lopsided(ex,X,Y,Z,betaz,betaz_rhs,betax,betay,betaz,Symmetry,SSA)
|
||||
#endif
|
||||
|
||||
#if (GAUGE == 0 || GAUGE == 2 || GAUGE == 3 || GAUGE == 6 || GAUGE == 7)
|
||||
call lopsided(ex,X,Y,Z,dtSfx,dtSfx_rhs,betax,betay,betaz,Symmetry,ASS)
|
||||
call lopsided(ex,X,Y,Z,dtSfy,dtSfy_rhs,betax,betay,betaz,Symmetry,SAS)
|
||||
call lopsided(ex,X,Y,Z,dtSfz,dtSfz_rhs,betax,betay,betaz,Symmetry,SSA)
|
||||
#endif
|
||||
|
||||
if(eps>0)then
|
||||
! usual Kreiss-Oliger dissipation
|
||||
call kodis(ex,X,Y,Z,chi,chi_rhs,SSS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,trK,trK_rhs,SSS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,dxx,gxx_rhs,SSS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,gxy,gxy_rhs,AAS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,gxz,gxz_rhs,ASA,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,dyy,gyy_rhs,SSS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,gyz,gyz_rhs,SAA,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,dzz,gzz_rhs,SSS,Symmetry,eps)
|
||||
#if 0
|
||||
#define i 42
|
||||
#define j 40
|
||||
#define k 40
|
||||
if(Lev == 1)then
|
||||
write(*,*) X(i),Y(j),Z(k)
|
||||
write(*,*) "before",Axx_rhs(i,j,k)
|
||||
endif
|
||||
#undef i
|
||||
#undef j
|
||||
#undef k
|
||||
!!stop
|
||||
#endif
|
||||
call kodis(ex,X,Y,Z,Axx,Axx_rhs,SSS,Symmetry,eps)
|
||||
#if 0
|
||||
#define i 42
|
||||
#define j 40
|
||||
#define k 40
|
||||
if(Lev == 1)then
|
||||
write(*,*) X(i),Y(j),Z(k)
|
||||
write(*,*) "after",Axx_rhs(i,j,k)
|
||||
endif
|
||||
#undef i
|
||||
#undef j
|
||||
#undef k
|
||||
!!stop
|
||||
#endif
|
||||
call kodis(ex,X,Y,Z,Axy,Axy_rhs,AAS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,Axz,Axz_rhs,ASA,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,Ayy,Ayy_rhs,SSS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,Ayz,Ayz_rhs,SAA,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,Azz,Azz_rhs,SSS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,Gamx,Gamx_rhs,ASS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,Gamy,Gamy_rhs,SAS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,Gamz,Gamz_rhs,SSA,Symmetry,eps)
|
||||
|
||||
#if 1
|
||||
!! bam does not apply dissipation on gauge variables
|
||||
call kodis(ex,X,Y,Z,Lap,Lap_rhs,SSS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,betax,betax_rhs,ASS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,betay,betay_rhs,SAS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,betaz,betaz_rhs,SSA,Symmetry,eps)
|
||||
#if (GAUGE == 0 || GAUGE == 2 || GAUGE == 3 || GAUGE == 6 || GAUGE == 7)
|
||||
call kodis(ex,X,Y,Z,dtSfx,dtSfx_rhs,ASS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,dtSfy,dtSfy_rhs,SAS,Symmetry,eps)
|
||||
call kodis(ex,X,Y,Z,dtSfz,dtSfz_rhs,SSA,Symmetry,eps)
|
||||
#endif
|
||||
#endif
|
||||
|
||||
endif
|
||||
|
||||
if(co == 0)then
|
||||
! ham_Res = trR + 2/3 * K^2 - A_ij * A^ij - 16 * PI * rho
|
||||
|
||||
File diff suppressed because it is too large
Load Diff
@@ -130,11 +130,7 @@ void cgh::compose_cgh(int nprocs)
|
||||
for (int lev = 0; lev < levels; lev++)
|
||||
{
|
||||
checkPatchList(PatL[lev], false);
|
||||
#ifdef INTERP_LB_OPTIMIZE
|
||||
Parallel::distribute_optimize(PatL[lev], nprocs, ingfs, fngfs, false);
|
||||
#else
|
||||
Parallel::distribute(PatL[lev], nprocs, ingfs, fngfs, false);
|
||||
#endif
|
||||
#if (RPB == 1)
|
||||
// we need distributed box of PatL[lev] and PatL[lev-1]
|
||||
if (lev > 0)
|
||||
@@ -1305,13 +1301,13 @@ bool cgh::Interp_One_Point(MyList<var> *VarList,
|
||||
}
|
||||
|
||||
|
||||
bool cgh::Regrid_Onelevel(int lev, int Symmetry, int BH_num, double **Porgbr, double **Porg0,
|
||||
void cgh::Regrid_Onelevel(int lev, int Symmetry, int BH_num, double **Porgbr, double **Porg0,
|
||||
MyList<var> *OldList, MyList<var> *StateList,
|
||||
MyList<var> *FutureList, MyList<var> *tmList, bool BB,
|
||||
monitor *ErrorMonitor)
|
||||
{
|
||||
if (lev < movls)
|
||||
return false;
|
||||
return;
|
||||
|
||||
#if (0)
|
||||
// #if (PSTR == 1 || PSTR == 2)
|
||||
@@ -1400,7 +1396,7 @@ bool cgh::Regrid_Onelevel(int lev, int Symmetry, int BH_num, double **Porgbr, do
|
||||
for (bhi = 0; bhi < BH_num; bhi++)
|
||||
delete[] tmpPorg[bhi];
|
||||
delete[] tmpPorg;
|
||||
return false;
|
||||
return;
|
||||
}
|
||||
// x direction
|
||||
rr = (Porg0[bhi][0] - handle[lev][grd][0]) / dX;
|
||||
@@ -1504,7 +1500,6 @@ bool cgh::Regrid_Onelevel(int lev, int Symmetry, int BH_num, double **Porgbr, do
|
||||
for (int bhi = 0; bhi < BH_num; bhi++)
|
||||
delete[] tmpPorg[bhi];
|
||||
delete[] tmpPorg;
|
||||
return tot_flag;
|
||||
}
|
||||
|
||||
|
||||
|
||||
@@ -74,7 +74,7 @@ public:
|
||||
MyList<var> *OldList, MyList<var> *StateList,
|
||||
MyList<var> *FutureList, MyList<var> *tmList,
|
||||
int Symmetry, bool BB);
|
||||
bool Regrid_Onelevel(int lev, int Symmetry, int BH_num, double **Porgbr, double **Porg0,
|
||||
void Regrid_Onelevel(int lev, int Symmetry, int BH_num, double **Porgbr, double **Porg0,
|
||||
MyList<var> *OldList, MyList<var> *StateList,
|
||||
MyList<var> *FutureList, MyList<var> *tmList, bool BB,
|
||||
monitor *ErrorMonitor);
|
||||
|
||||
@@ -69,12 +69,10 @@
|
||||
fy = ZEO
|
||||
fz = ZEO
|
||||
|
||||
!DIR$ SIMD VECTORLENGTHFOR(KNOWN_INTEGER=8)
|
||||
!DIR$ UNROLL PARTIAL(4)
|
||||
do k=1,ex(3)-1
|
||||
do j=1,ex(2)-1
|
||||
do i=1,ex(1)-1
|
||||
! x direction
|
||||
! x direction
|
||||
if(i+1 <= imax .and. i-1 >= imin)then
|
||||
!
|
||||
! - f(i-1) + f(i+1)
|
||||
@@ -373,8 +371,6 @@
|
||||
fxz = ZEO
|
||||
fyz = ZEO
|
||||
|
||||
!DIR$ SIMD VECTORLENGTHFOR(KNOWN_INTEGER=8)
|
||||
!DIR$ UNROLL PARTIAL(4)
|
||||
do k=1,ex(3)-1
|
||||
do j=1,ex(2)-1
|
||||
do i=1,ex(1)-1
|
||||
|
||||
26
AMSS_NCKU_source/extention/include/xh_bssn_rhs_compute.h
Normal file
26
AMSS_NCKU_source/extention/include/xh_bssn_rhs_compute.h
Normal file
@@ -0,0 +1,26 @@
|
||||
#include "xh_macrodef.h"
|
||||
#include "xh_tool.h"
|
||||
int f_compute_rhs_bssn(int *ex, double &T,
|
||||
double *X, double *Y, double *Z,
|
||||
double *chi, double *trK,
|
||||
double *dxx, double *gxy, double *gxz, double *dyy, double *gyz, double *dzz,
|
||||
double *Axx, double *Axy, double *Axz, double *Ayy, double *Ayz, double *Azz,
|
||||
double *Gamx, double *Gamy, double *Gamz,
|
||||
double *Lap, double *betax, double *betay, double *betaz,
|
||||
double *dtSfx, double *dtSfy, double *dtSfz,
|
||||
double *chi_rhs, double *trK_rhs,
|
||||
double *gxx_rhs, double *gxy_rhs, double *gxz_rhs, double *gyy_rhs, double *gyz_rhs, double *gzz_rhs,
|
||||
double *Axx_rhs, double *Axy_rhs, double *Axz_rhs, double *Ayy_rhs, double *Ayz_rhs, double *Azz_rhs,
|
||||
double *Gamx_rhs, double *Gamy_rhs, double *Gamz_rhs,
|
||||
double *Lap_rhs, double *betax_rhs, double *betay_rhs, double *betaz_rhs,
|
||||
double *dtSfx_rhs, double *dtSfy_rhs, double *dtSfz_rhs,
|
||||
double *rho, double *Sx, double *Sy, double *Sz,
|
||||
double *Sxx, double *Sxy, double *Sxz, double *Syy, double *Syz, double *Szz,
|
||||
double *Gamxxx, double *Gamxxy, double *Gamxxz, double *Gamxyy, double *Gamxyz, double *Gamxzz,
|
||||
double *Gamyxx, double *Gamyxy, double *Gamyxz, double *Gamyyy, double *Gamyyz, double *Gamyzz,
|
||||
double *Gamzxx, double *Gamzxy, double *Gamzxz, double *Gamzyy, double *Gamzyz, double *Gamzzz,
|
||||
double *Rxx, double *Rxy, double *Rxz, double *Ryy, double *Ryz, double *Rzz,
|
||||
double *ham_Res, double *movx_Res, double *movy_Res, double *movz_Res,
|
||||
double *Gmx_Res, double *Gmy_Res, double *Gmz_Res,
|
||||
int &Symmetry, int &Lev, double &eps, int &co
|
||||
);
|
||||
66
AMSS_NCKU_source/extention/include/xh_macrodef.h
Normal file
66
AMSS_NCKU_source/extention/include/xh_macrodef.h
Normal file
@@ -0,0 +1,66 @@
|
||||
/* tetrad notes
|
||||
v:r; u: phi; w: theta
|
||||
|
||||
tetradtype 0
|
||||
v^a = (x,y,z)
|
||||
orthonormal order: v,u,w
|
||||
m = (phi - i theta)/sqrt(2) following Frans, Eq.(8) of PRD 75, 124018(2007)
|
||||
|
||||
tetradtype 1
|
||||
orthonormal order: w,u,v
|
||||
m = (theta + i phi)/sqrt(2) following Sperhake, Eq.(3.2) of PRD 85, 124062(2012)
|
||||
|
||||
tetradtype 2
|
||||
v_a = (x,y,z)
|
||||
orthonormal order: v,u,w
|
||||
m = (phi - i theta)/sqrt(2) following Frans, Eq.(8) of PRD 75, 124018(2007)
|
||||
*/
|
||||
#define tetradtype 2
|
||||
|
||||
/* Cell center or Vertex center */
|
||||
#define Cell
|
||||
|
||||
/* ghost_width meaning:
|
||||
2nd order: 2
|
||||
4th order: 3
|
||||
6th order: 4
|
||||
8th order: 5
|
||||
*/
|
||||
#define ghost_width 3
|
||||
|
||||
/* use shell or not */
|
||||
#define WithShell
|
||||
|
||||
/* use constraint preserving boundary condition or not
|
||||
only affect Z4c
|
||||
*/
|
||||
#define CPBC
|
||||
|
||||
/* Gauge condition type
|
||||
0: B^i gauge
|
||||
1: David's puncture gauge
|
||||
2: MB B^i gauge
|
||||
3: RIT B^i gauge
|
||||
4: MB beta gauge (beta gauge not means Eq.(3) of PRD 84, 124006)
|
||||
5: RIT beta gauge (beta gauge not means Eq.(3) of PRD 84, 124006)
|
||||
6: MGB1 B^i gauge
|
||||
7: MGB2 B^i gauge
|
||||
*/
|
||||
#define GAUGE 2
|
||||
|
||||
/* buffer points for CPBC boundary */
|
||||
#define CPBC_ghost_width (ghost_width)
|
||||
|
||||
/* using BSSN variable for constraint violation and psi4 calculation: 0
|
||||
using ADM variable for constraint violation and psi4 calculation: 1
|
||||
*/
|
||||
#define ABV 0
|
||||
|
||||
/* Type of Potential and Scalar Distribution in F(R) Scalar-Tensor Theory
|
||||
1: Case C of 1112.3928, V=0
|
||||
2: shell with a2^2*phi0/(1+a2^2), f(R) = R+a2*R^2 induced V
|
||||
3: ground state of Schrodinger-Newton system, f(R) = R+a2*R^2 induced V
|
||||
4: a2 = infinity and phi(r) = phi0 * 0.5 * ( tanh((r+r0)/sigma) - tanh((r-r0)/sigma) )
|
||||
5: shell with phi(r) = phi0*Exp(-(r-r0)**2/sigma), V = 0
|
||||
*/
|
||||
#define EScalar_CC 2
|
||||
338
AMSS_NCKU_source/extention/include/xh_share_func.h
Normal file
338
AMSS_NCKU_source/extention/include/xh_share_func.h
Normal file
@@ -0,0 +1,338 @@
|
||||
#ifndef SHARE_FUNC_H
|
||||
#define SHARE_FUNC_H
|
||||
|
||||
#include <stdlib.h>
|
||||
#include <stddef.h>
|
||||
#include <math.h>
|
||||
#include <stdio.h>
|
||||
#include <omp.h>
|
||||
/* 主网格:0-based -> 1D */
|
||||
static inline size_t idx_ex(int i0, int j0, int k0, const int ex[3]) {
|
||||
const int ex1 = ex[0], ex2 = ex[1];
|
||||
return (size_t)i0 + (size_t)j0 * (size_t)ex1 + (size_t)k0 * (size_t)ex1 * (size_t)ex2;
|
||||
}
|
||||
|
||||
/*
|
||||
* fh 对应 Fortran: fh(-1:ex1, -1:ex2, -1:ex3)
|
||||
* ord=2 => shift=1
|
||||
* iF/jF/kF 为 Fortran 索引(可为 -1,0,1..ex)
|
||||
*/
|
||||
static inline size_t idx_fh_F_ord2(int iF, int jF, int kF, const int ex[3]) {
|
||||
const int shift = 1;
|
||||
const int nx = ex[0] + 2; // ex1 + ord
|
||||
const int ny = ex[1] + 2;
|
||||
|
||||
const int ii = iF + shift; // 0..ex1+1
|
||||
const int jj = jF + shift; // 0..ex2+1
|
||||
const int kk = kF + shift; // 0..ex3+1
|
||||
|
||||
return (size_t)ii + (size_t)jj * (size_t)nx + (size_t)kk * (size_t)nx * (size_t)ny;
|
||||
}
|
||||
|
||||
/*
|
||||
* fh 对应 Fortran: fh(-2:ex1, -2:ex2, -2:ex3)
|
||||
* ord=3 => shift=2
|
||||
* iF/jF/kF 是 Fortran 索引(可为负)
|
||||
*/
|
||||
static inline size_t idx_fh_F(int iF, int jF, int kF, const int ex[3]) {
|
||||
const int shift = 2; // ord=3 -> -2..ex
|
||||
const int nx = ex[0] + 3; // ex1 + ord
|
||||
const int ny = ex[1] + 3;
|
||||
|
||||
const int ii = iF + shift; // 0..ex1+2
|
||||
const int jj = jF + shift; // 0..ex2+2
|
||||
const int kk = kF + shift; // 0..ex3+2
|
||||
|
||||
return (size_t)ii + (size_t)jj * (size_t)nx + (size_t)kk * (size_t)nx * (size_t)ny;
|
||||
}
|
||||
|
||||
/*
|
||||
* func: (1..extc1, 1..extc2, 1..extc3) 1-based in Fortran
|
||||
* funcc: (-ord+1..extc1, -ord+1..extc2, -ord+1..extc3) in Fortran
|
||||
*
|
||||
* C 里我们把:
|
||||
* func 视为 0-based: i0=0..extc1-1, j0=0..extc2-1, k0=0..extc3-1
|
||||
* funcc 用“平移下标”存为一维数组:
|
||||
* iF in [-ord+1..extc1] -> ii = iF + (ord-1) in [0..extc1+ord-1]
|
||||
* 总长度 nx = extc1 + ord
|
||||
* 同理 ny = extc2 + ord, nz = extc3 + ord
|
||||
*/
|
||||
|
||||
static inline size_t idx_func0(int i0, int j0, int k0, const int extc[3]) {
|
||||
const int nx = extc[0], ny = extc[1];
|
||||
return (size_t)i0 + (size_t)j0 * (size_t)nx + (size_t)k0 * (size_t)nx * (size_t)ny;
|
||||
}
|
||||
|
||||
static inline size_t idx_funcc_F(int iF, int jF, int kF, int ord, const int extc[3]) {
|
||||
const int shift = ord - 1; // iF = -shift .. extc1
|
||||
const int nx = extc[0] + ord; // [-shift..extc1] 共 extc1+ord 个
|
||||
const int ny = extc[1] + ord;
|
||||
|
||||
const int ii = iF + shift; // 0..extc1+shift
|
||||
const int jj = jF + shift; // 0..extc2+shift
|
||||
const int kk = kF + shift; // 0..extc3+shift
|
||||
|
||||
return (size_t)ii + (size_t)jj * (size_t)nx + (size_t)kk * (size_t)nx * (size_t)ny;
|
||||
}
|
||||
|
||||
/*
|
||||
* 等价于 Fortran:
|
||||
* funcc(1:extc1,1:extc2,1:extc3)=func
|
||||
* do i=0,ord-1
|
||||
* funcc(-i,1:extc2,1:extc3) = funcc(i+1,1:extc2,1:extc3)*SoA(1)
|
||||
* enddo
|
||||
* do i=0,ord-1
|
||||
* funcc(:,-i,1:extc3) = funcc(:,i+1,1:extc3)*SoA(2)
|
||||
* enddo
|
||||
* do i=0,ord-1
|
||||
* funcc(:,:,-i) = funcc(:,:,i+1)*SoA(3)
|
||||
* enddo
|
||||
*/
|
||||
static inline void symmetry_bd(int ord,
|
||||
const int extc[3],
|
||||
const double *func,
|
||||
double *funcc,
|
||||
const double SoA[3])
|
||||
{
|
||||
const int extc1 = extc[0], extc2 = extc[1], extc3 = extc[2];
|
||||
|
||||
// 1) funcc(1:extc1,1:extc2,1:extc3) = func
|
||||
// Fortran 的 (iF=1..extc1) 对应 C 的 func(i0=0..extc1-1)
|
||||
for (int k0 = 0; k0 < extc3; ++k0) {
|
||||
for (int j0 = 0; j0 < extc2; ++j0) {
|
||||
for (int i0 = 0; i0 < extc1; ++i0) {
|
||||
const int iF = i0 + 1, jF = j0 + 1, kF = k0 + 1;
|
||||
funcc[idx_funcc_F(iF, jF, kF, ord, extc)] = func[idx_func0(i0, j0, k0, extc)];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 2) do i=0..ord-1: funcc(-i, 1:extc2, 1:extc3) = funcc(i+1, ...)*SoA(1)
|
||||
for (int ii = 0; ii <= ord - 1; ++ii) {
|
||||
const int iF_dst = -ii; // 0, -1, -2, ...
|
||||
const int iF_src = ii + 1; // 1, 2, 3, ...
|
||||
for (int kF = 1; kF <= extc3; ++kF) {
|
||||
for (int jF = 1; jF <= extc2; ++jF) {
|
||||
funcc[idx_funcc_F(iF_dst, jF, kF, ord, extc)] =
|
||||
funcc[idx_funcc_F(iF_src, jF, kF, ord, extc)] * SoA[0];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 3) do i=0..ord-1: funcc(:,-i, 1:extc3) = funcc(:, i+1, 1:extc3)*SoA(2)
|
||||
// 注意 Fortran 这里的 ":" 表示 iF 从 (-ord+1..extc1) 全覆盖
|
||||
for (int jj = 0; jj <= ord - 1; ++jj) {
|
||||
const int jF_dst = -jj;
|
||||
const int jF_src = jj + 1;
|
||||
for (int kF = 1; kF <= extc3; ++kF) {
|
||||
for (int iF = -ord + 1; iF <= extc1; ++iF) {
|
||||
funcc[idx_funcc_F(iF, jF_dst, kF, ord, extc)] =
|
||||
funcc[idx_funcc_F(iF, jF_src, kF, ord, extc)] * SoA[1];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 4) do i=0..ord-1: funcc(:,:,-i) = funcc(:,:, i+1)*SoA(3)
|
||||
for (int kk = 0; kk <= ord - 1; ++kk) {
|
||||
const int kF_dst = -kk;
|
||||
const int kF_src = kk + 1;
|
||||
for (int jF = -ord + 1; jF <= extc2; ++jF) {
|
||||
for (int iF = -ord + 1; iF <= extc1; ++iF) {
|
||||
funcc[idx_funcc_F(iF, jF, kF_dst, ord, extc)] =
|
||||
funcc[idx_funcc_F(iF, jF, kF_src, ord, extc)] * SoA[2];
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
#endif
|
||||
|
||||
/* 你已有的函数:idx_ex / idx_fh_F_ord2 以及 fh 的布局 */
|
||||
static inline void fdderivs_xh(
|
||||
int i0, int j0, int k0,
|
||||
const int ex[3],
|
||||
const double *fh,
|
||||
int iminF, int jminF, int kminF,
|
||||
int imaxF, int jmaxF, int kmaxF,
|
||||
double Fdxdx, double Fdydy, double Fdzdz,
|
||||
double Fdxdy, double Fdxdz, double Fdydz,
|
||||
double Sdxdx, double Sdydy, double Sdzdz,
|
||||
double Sdxdy, double Sdxdz, double Sdydz,
|
||||
double *fxx, double *fxy, double *fxz,
|
||||
double *fyy, double *fyz, double *fzz
|
||||
){
|
||||
const double F8 = 8.0;
|
||||
const double F16 = 16.0;
|
||||
const double F30 = 30.0;
|
||||
const double TWO = 2.0;
|
||||
|
||||
const int iF = i0 + 1;
|
||||
const int jF = j0 + 1;
|
||||
const int kF = k0 + 1;
|
||||
|
||||
const size_t p = idx_ex(i0, j0, k0, ex);
|
||||
|
||||
/* 高阶分支:i±2,j±2,k±2 都在范围内 */
|
||||
if ((iF + 2) <= imaxF && (iF - 2) >= iminF &&
|
||||
(jF + 2) <= jmaxF && (jF - 2) >= jminF &&
|
||||
(kF + 2) <= kmaxF && (kF - 2) >= kminF)
|
||||
{
|
||||
fxx[p] = Fdxdx * (
|
||||
-fh[idx_fh_F_ord2(iF - 2, jF, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF - 1, jF, kF, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 2, jF, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF + 1, jF, kF, ex)]
|
||||
);
|
||||
|
||||
fyy[p] = Fdydy * (
|
||||
-fh[idx_fh_F_ord2(iF, jF - 2, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF - 1, kF, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF + 2, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fzz[p] = Fdzdz * (
|
||||
-fh[idx_fh_F_ord2(iF, jF, kF - 2, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF, kF - 1, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF, kF + 2, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF, kF + 1, ex)]
|
||||
);
|
||||
|
||||
/* fxy 高阶 */
|
||||
{
|
||||
const double t_jm2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF - 2, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF - 2, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF - 2, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF - 2, kF, ex)] );
|
||||
|
||||
const double t_jm1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF - 1, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF - 1, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF - 1, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF - 1, kF, ex)] );
|
||||
|
||||
const double t_jp1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF + 1, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF + 1, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF + 1, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF + 1, kF, ex)] );
|
||||
|
||||
const double t_jp2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF + 2, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF + 2, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF + 2, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF + 2, kF, ex)] );
|
||||
|
||||
fxy[p] = Fdxdy * ( t_jm2 - F8 * t_jm1 + F8 * t_jp1 - t_jp2 );
|
||||
}
|
||||
|
||||
/* fxz 高阶 */
|
||||
{
|
||||
const double t_km2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF - 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF - 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF - 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF - 2, ex)] );
|
||||
|
||||
const double t_km1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF - 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF - 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF - 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF - 1, ex)] );
|
||||
|
||||
const double t_kp1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF + 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF + 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF + 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF + 1, ex)] );
|
||||
|
||||
const double t_kp2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF + 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF + 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF + 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF + 2, ex)] );
|
||||
|
||||
fxz[p] = Fdxdz * ( t_km2 - F8 * t_km1 + F8 * t_kp1 - t_kp2 );
|
||||
}
|
||||
|
||||
/* fyz 高阶 */
|
||||
{
|
||||
const double t_km2 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF - 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF - 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF - 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF - 2, ex)] );
|
||||
|
||||
const double t_km1 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF - 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF - 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF - 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF - 1, ex)] );
|
||||
|
||||
const double t_kp1 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF + 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF + 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF + 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF + 1, ex)] );
|
||||
|
||||
const double t_kp2 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF + 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF + 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF + 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF + 2, ex)] );
|
||||
|
||||
fyz[p] = Fdydz * ( t_km2 - F8 * t_km1 + F8 * t_kp1 - t_kp2 );
|
||||
}
|
||||
}
|
||||
/* 二阶分支:i±1,j±1,k±1 在范围内 */
|
||||
else if ((iF + 1) <= imaxF && (iF - 1) >= iminF &&
|
||||
(jF + 1) <= jmaxF && (jF - 1) >= jminF &&
|
||||
(kF + 1) <= kmaxF && (kF - 1) >= kminF)
|
||||
{
|
||||
fxx[p] = Sdxdx * (
|
||||
fh[idx_fh_F_ord2(iF - 1, jF, kF, ex)] -
|
||||
TWO * fh[idx_fh_F_ord2(iF, jF, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF + 1, jF, kF, ex)]
|
||||
);
|
||||
|
||||
fyy[p] = Sdydy * (
|
||||
fh[idx_fh_F_ord2(iF, jF - 1, kF, ex)] -
|
||||
TWO * fh[idx_fh_F_ord2(iF, jF, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fzz[p] = Sdzdz * (
|
||||
fh[idx_fh_F_ord2(iF, jF, kF - 1, ex)] -
|
||||
TWO * fh[idx_fh_F_ord2(iF, jF, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF, kF + 1, ex)]
|
||||
);
|
||||
|
||||
fxy[p] = Sdxdy * (
|
||||
fh[idx_fh_F_ord2(iF - 1, jF - 1, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 1, jF - 1, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF - 1, jF + 1, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF + 1, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fxz[p] = Sdxdz * (
|
||||
fh[idx_fh_F_ord2(iF - 1, jF, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 1, jF, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF - 1, jF, kF + 1, ex)] +
|
||||
fh[idx_fh_F_ord2(iF + 1, jF, kF + 1, ex)]
|
||||
);
|
||||
|
||||
fyz[p] = Sdydz * (
|
||||
fh[idx_fh_F_ord2(iF, jF - 1, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF + 1, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF - 1, kF + 1, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF + 1, kF + 1, ex)]
|
||||
);
|
||||
}
|
||||
else {
|
||||
fxx[p] = 0.0; fyy[p] = 0.0; fzz[p] = 0.0;
|
||||
fxy[p] = 0.0; fxz[p] = 0.0; fyz[p] = 0.0;
|
||||
}
|
||||
}
|
||||
@@ -1,4 +1,4 @@
|
||||
#include "share_func.h"
|
||||
#include "xh_share_func.h"
|
||||
void fdderivs(const int ex[3],
|
||||
const double *f,
|
||||
double *fxx, double *fxy, double *fxz,
|
||||
1980
AMSS_NCKU_source/extention/src/bssn_rhs copy.c
Normal file
1980
AMSS_NCKU_source/extention/src/bssn_rhs copy.c
Normal file
File diff suppressed because it is too large
Load Diff
File diff suppressed because it is too large
Load Diff
1961
AMSS_NCKU_source/extention/src/bssn_rhs-try.c
Normal file
1961
AMSS_NCKU_source/extention/src/bssn_rhs-try.c
Normal file
File diff suppressed because it is too large
Load Diff
@@ -1,4 +1,4 @@
|
||||
#include "tool.h"
|
||||
#include "../include/tool.h"
|
||||
void fdderivs(const int ex[3],
|
||||
const double *f,
|
||||
double *fxx, double *fxy, double *fxz,
|
||||
@@ -8,7 +8,6 @@ void fdderivs(const int ex[3],
|
||||
int Symmetry, int onoff)
|
||||
{
|
||||
(void)onoff;
|
||||
|
||||
const int NO_SYMM = 0, EQ_SYMM = 1;
|
||||
const double ZEO = 0.0, ONE = 1.0, TWO = 2.0;
|
||||
const double F1o4 = 2.5e-1; // 1/4
|
||||
@@ -33,7 +32,6 @@ void fdderivs(const int ex[3],
|
||||
if (Symmetry > EQ_SYMM && fabs(X[0]) < dX) iminF = -1;
|
||||
if (Symmetry > EQ_SYMM && fabs(Y[0]) < dY) jminF = -1;
|
||||
|
||||
const double SoA[3] = { SYM1, SYM2, SYM3 };
|
||||
|
||||
/* fh: (ex1+2)*(ex2+2)*(ex3+2) because ord=2 */
|
||||
const size_t nx = (size_t)ex1 + 2;
|
||||
@@ -41,19 +39,6 @@ void fdderivs(const int ex[3],
|
||||
const size_t nz = (size_t)ex3 + 2;
|
||||
const size_t fh_size = nx * ny * nz;
|
||||
|
||||
static double *fh = NULL;
|
||||
static size_t cap = 0;
|
||||
|
||||
if (fh_size > cap) {
|
||||
free(fh);
|
||||
fh = (double*)aligned_alloc(64, fh_size * sizeof(double));
|
||||
cap = fh_size;
|
||||
}
|
||||
// double *fh = (double*)malloc(fh_size * sizeof(double));
|
||||
if (!fh) return;
|
||||
|
||||
symmetry_bd(2, ex, f, fh, SoA);
|
||||
|
||||
/* 系数:按 Fortran 原式 */
|
||||
const double Sdxdx = ONE / (dX * dX);
|
||||
const double Sdydy = ONE / (dY * dY);
|
||||
@@ -71,99 +56,208 @@ void fdderivs(const int ex[3],
|
||||
const double Fdxdz = F1o144 / (dX * dZ);
|
||||
const double Fdydz = F1o144 / (dY * dZ);
|
||||
|
||||
/* 只清零不被主循环覆盖的边界面 */
|
||||
{
|
||||
/* 高边界:k0=ex3-1 */
|
||||
for (int j0 = 0; j0 < ex2; ++j0)
|
||||
for (int i0 = 0; i0 < ex1; ++i0) {
|
||||
const size_t p = idx_ex(i0, j0, ex3 - 1, ex);
|
||||
fxx[p]=ZEO; fyy[p]=ZEO; fzz[p]=ZEO;
|
||||
fxy[p]=ZEO; fxz[p]=ZEO; fyz[p]=ZEO;
|
||||
}
|
||||
/* 高边界:j0=ex2-1 */
|
||||
for (int k0 = 0; k0 < ex3 - 1; ++k0)
|
||||
for (int i0 = 0; i0 < ex1; ++i0) {
|
||||
const size_t p = idx_ex(i0, ex2 - 1, k0, ex);
|
||||
fxx[p]=ZEO; fyy[p]=ZEO; fzz[p]=ZEO;
|
||||
fxy[p]=ZEO; fxz[p]=ZEO; fyz[p]=ZEO;
|
||||
}
|
||||
/* 高边界:i0=ex1-1 */
|
||||
for (int k0 = 0; k0 < ex3 - 1; ++k0)
|
||||
for (int j0 = 0; j0 < ex2 - 1; ++j0) {
|
||||
const size_t p = idx_ex(ex1 - 1, j0, k0, ex);
|
||||
fxx[p]=ZEO; fyy[p]=ZEO; fzz[p]=ZEO;
|
||||
fxy[p]=ZEO; fxz[p]=ZEO; fyz[p]=ZEO;
|
||||
}
|
||||
static thread_local double *fh = NULL;
|
||||
static thread_local size_t cap = 0;
|
||||
|
||||
/* 低边界:当二阶模板也不可用时,对应 i0/j0/k0=0 面 */
|
||||
if (kminF == 1) {
|
||||
for (int j0 = 0; j0 < ex2; ++j0)
|
||||
for (int i0 = 0; i0 < ex1; ++i0) {
|
||||
const size_t p = idx_ex(i0, j0, 0, ex);
|
||||
fxx[p]=ZEO; fyy[p]=ZEO; fzz[p]=ZEO;
|
||||
fxy[p]=ZEO; fxz[p]=ZEO; fyz[p]=ZEO;
|
||||
}
|
||||
}
|
||||
if (jminF == 1) {
|
||||
for (int k0 = 0; k0 < ex3; ++k0)
|
||||
for (int i0 = 0; i0 < ex1; ++i0) {
|
||||
const size_t p = idx_ex(i0, 0, k0, ex);
|
||||
fxx[p]=ZEO; fyy[p]=ZEO; fzz[p]=ZEO;
|
||||
fxy[p]=ZEO; fxz[p]=ZEO; fyz[p]=ZEO;
|
||||
}
|
||||
}
|
||||
if (iminF == 1) {
|
||||
for (int k0 = 0; k0 < ex3; ++k0)
|
||||
for (int j0 = 0; j0 < ex2; ++j0) {
|
||||
const size_t p = idx_ex(0, j0, k0, ex);
|
||||
fxx[p]=ZEO; fyy[p]=ZEO; fzz[p]=ZEO;
|
||||
fxy[p]=ZEO; fxz[p]=ZEO; fyz[p]=ZEO;
|
||||
}
|
||||
if (fh_size > cap) {
|
||||
free(fh);
|
||||
fh = (double*)aligned_alloc(64, fh_size * sizeof(double));
|
||||
cap = fh_size;
|
||||
}
|
||||
// double *fh = (double*)malloc(fh_size * sizeof(double));
|
||||
if (!fh) return;
|
||||
|
||||
// symmetry_bd(2, ex, f, fh, SoA);
|
||||
const double SoA[3] = { SYM1, SYM2, SYM3 };
|
||||
|
||||
for (int k0 = 0; k0 < ex[2]; ++k0) {
|
||||
for (int j0 = 0; j0 < ex[1]; ++j0) {
|
||||
for (int i0 = 0; i0 < ex[0]; ++i0) {
|
||||
const int iF = i0 + 1, jF = j0 + 1, kF = k0 + 1;
|
||||
fh[idx_funcc_F(iF, jF, kF, 2, ex)] = f[idx_func0(i0, j0, k0, ex)];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
/*
|
||||
* 两段式:
|
||||
* 1) 二阶可用区域先计算二阶模板
|
||||
* 2) 高阶可用区域再覆盖四阶模板
|
||||
*/
|
||||
const int i2_lo = (iminF > 0) ? iminF : 0;
|
||||
const int j2_lo = (jminF > 0) ? jminF : 0;
|
||||
const int k2_lo = (kminF > 0) ? kminF : 0;
|
||||
const int i2_hi = ex1 - 2;
|
||||
const int j2_hi = ex2 - 2;
|
||||
const int k2_hi = ex3 - 2;
|
||||
// 2) do i=0..ord-1: funcc(-i, 1:extc2, 1:extc3) = funcc(i+1, ...)*SoA(1)
|
||||
for (int ii = 0; ii <= 2 - 1; ++ii) {
|
||||
const int iF_dst = -ii; // 0, -1, -2, ...
|
||||
const int iF_src = ii + 1; // 1, 2, 3, ...
|
||||
for (int kF = 1; kF <= ex[2]; ++kF) {
|
||||
for (int jF = 1; jF <= ex[1]; ++jF) {
|
||||
fh[idx_funcc_F(iF_dst, jF, kF, 2, ex)] =
|
||||
fh[idx_funcc_F(iF_src, jF, kF, 2, ex)] * SoA[0];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
const int i4_lo = (iminF + 1 > 0) ? (iminF + 1) : 0;
|
||||
const int j4_lo = (jminF + 1 > 0) ? (jminF + 1) : 0;
|
||||
const int k4_lo = (kminF + 1 > 0) ? (kminF + 1) : 0;
|
||||
const int i4_hi = ex1 - 3;
|
||||
const int j4_hi = ex2 - 3;
|
||||
const int k4_hi = ex3 - 3;
|
||||
// 3) do i=0..ord-1: funcc(:,-i, 1:extc3) = funcc(:, i+1, 1:extc3)*SoA(2)
|
||||
// 注意 Fortran 这里的 ":" 表示 iF 从 (-ord+1..extc1) 全覆盖
|
||||
for (int jj = 0; jj <= 2 - 1; ++jj) {
|
||||
const int jF_dst = -jj;
|
||||
const int jF_src = jj + 1;
|
||||
for (int kF = 1; kF <= ex[2]; ++kF) {
|
||||
for (int iF = -2 + 1; iF <= ex[0]; ++iF) {
|
||||
fh[idx_funcc_F(iF, jF_dst, kF, 2, ex)] =
|
||||
fh[idx_funcc_F(iF, jF_src, kF, 2, ex)] * SoA[1];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 4) do i=0..ord-1: funcc(:,:,-i) = funcc(:,:, i+1)*SoA(3)
|
||||
for (int kk = 0; kk <= 2 - 1; ++kk) {
|
||||
const int kF_dst = -kk;
|
||||
const int kF_src = kk + 1;
|
||||
for (int jF = -2 + 1; jF <= ex[1]; ++jF) {
|
||||
for (int iF = -2 + 1; iF <= ex[0]; ++iF) {
|
||||
fh[idx_funcc_F(iF, jF, kF_dst, 2, ex)] =
|
||||
fh[idx_funcc_F(iF, jF, kF_src, 2, ex)] * SoA[2];
|
||||
}
|
||||
}
|
||||
}
|
||||
/* 输出清零:fxx,fyy,fzz,fxy,fxz,fyz = 0 */
|
||||
// const size_t all = (size_t)ex1 * (size_t)ex2 * (size_t)ex3;
|
||||
// for (size_t p = 0; p < all; ++p) {
|
||||
// fxx[p] = ZEO; fyy[p] = ZEO; fzz[p] = ZEO;
|
||||
// fxy[p] = ZEO; fxz[p] = ZEO; fyz[p] = ZEO;
|
||||
// }
|
||||
|
||||
/*
|
||||
* Strategy A:
|
||||
* Avoid redundant work in overlap of 2nd/4th-order regions.
|
||||
* Only compute 2nd-order on shell points that are NOT overwritten by
|
||||
* the 4th-order pass.
|
||||
* Fortran:
|
||||
* do k=1,ex3-1
|
||||
* do j=1,ex2-1
|
||||
* do i=1,ex1-1
|
||||
*/
|
||||
const int has4 = (i4_lo <= i4_hi && j4_lo <= j4_hi && k4_lo <= k4_hi);
|
||||
|
||||
for (int k0 = 0; k0 <= ex3 - 2; ++k0) {
|
||||
const int kF = k0 + 1;
|
||||
for (int j0 = 0; j0 <= ex2 - 2; ++j0) {
|
||||
const int jF = j0 + 1;
|
||||
for (int i0 = 0; i0 <= ex1 - 2; ++i0) {
|
||||
const int iF = i0 + 1;
|
||||
const size_t p = idx_ex(i0, j0, k0, ex);
|
||||
|
||||
if (i2_lo <= i2_hi && j2_lo <= j2_hi && k2_lo <= k2_hi) {
|
||||
for (int k0 = k2_lo; k0 <= k2_hi; ++k0) {
|
||||
const int kF = k0 + 1;
|
||||
for (int j0 = j2_lo; j0 <= j2_hi; ++j0) {
|
||||
const int jF = j0 + 1;
|
||||
for (int i0 = i2_lo; i0 <= i2_hi; ++i0) {
|
||||
if (has4 &&
|
||||
i0 >= i4_lo && i0 <= i4_hi &&
|
||||
j0 >= j4_lo && j0 <= j4_hi &&
|
||||
k0 >= k4_lo && k0 <= k4_hi) {
|
||||
continue;
|
||||
/* 高阶分支:i±2,j±2,k±2 都在范围内 */
|
||||
if ((iF + 2) <= imaxF && (iF - 2) >= iminF &&
|
||||
(jF + 2) <= jmaxF && (jF - 2) >= jminF &&
|
||||
(kF + 2) <= kmaxF && (kF - 2) >= kminF)
|
||||
{
|
||||
fxx[p] = Fdxdx * (
|
||||
-fh[idx_fh_F_ord2(iF - 2, jF, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF - 1, jF, kF, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 2, jF, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF + 1, jF, kF, ex)]
|
||||
);
|
||||
|
||||
fyy[p] = Fdydy * (
|
||||
-fh[idx_fh_F_ord2(iF, jF - 2, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF - 1, kF, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF + 2, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fzz[p] = Fdzdz * (
|
||||
-fh[idx_fh_F_ord2(iF, jF, kF - 2, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF, kF - 1, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF, kF + 2, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF, kF + 1, ex)]
|
||||
);
|
||||
|
||||
/* fxy 高阶:完全照搬 Fortran 的括号结构 */
|
||||
{
|
||||
const double t_jm2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF - 2, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF - 2, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF - 2, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF - 2, kF, ex)] );
|
||||
|
||||
const double t_jm1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF - 1, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF - 1, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF - 1, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF - 1, kF, ex)] );
|
||||
|
||||
const double t_jp1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF + 1, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF + 1, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF + 1, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF + 1, kF, ex)] );
|
||||
|
||||
const double t_jp2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF + 2, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF + 2, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF + 2, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF + 2, kF, ex)] );
|
||||
|
||||
fxy[p] = Fdxdy * ( t_jm2 - F8 * t_jm1 + F8 * t_jp1 - t_jp2 );
|
||||
}
|
||||
const int iF = i0 + 1;
|
||||
const size_t p = idx_ex(i0, j0, k0, ex);
|
||||
|
||||
/* fxz 高阶 */
|
||||
{
|
||||
const double t_km2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF - 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF - 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF - 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF - 2, ex)] );
|
||||
|
||||
const double t_km1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF - 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF - 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF - 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF - 1, ex)] );
|
||||
|
||||
const double t_kp1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF + 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF + 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF + 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF + 1, ex)] );
|
||||
|
||||
const double t_kp2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF + 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF + 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF + 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF + 2, ex)] );
|
||||
|
||||
fxz[p] = Fdxdz * ( t_km2 - F8 * t_km1 + F8 * t_kp1 - t_kp2 );
|
||||
}
|
||||
|
||||
/* fyz 高阶 */
|
||||
{
|
||||
const double t_km2 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF - 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF - 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF - 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF - 2, ex)] );
|
||||
|
||||
const double t_km1 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF - 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF - 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF - 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF - 1, ex)] );
|
||||
|
||||
const double t_kp1 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF + 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF + 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF + 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF + 1, ex)] );
|
||||
|
||||
const double t_kp2 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF + 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF + 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF + 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF + 2, ex)] );
|
||||
|
||||
fyz[p] = Fdydz * ( t_km2 - F8 * t_km1 + F8 * t_kp1 - t_kp2 );
|
||||
}
|
||||
}
|
||||
/* 二阶分支:i±1,j±1,k±1 在范围内 */
|
||||
else if ((iF + 1) <= imaxF && (iF - 1) >= iminF &&
|
||||
(jF + 1) <= jmaxF && (jF - 1) >= jminF &&
|
||||
(kF + 1) <= kmaxF && (kF - 1) >= kminF)
|
||||
{
|
||||
fxx[p] = Sdxdx * (
|
||||
fh[idx_fh_F_ord2(iF - 1, jF, kF, ex)] -
|
||||
TWO * fh[idx_fh_F_ord2(iF, jF, kF, ex)] +
|
||||
@@ -202,131 +296,16 @@ void fdderivs(const int ex[3],
|
||||
fh[idx_fh_F_ord2(iF, jF - 1, kF + 1, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF + 1, kF + 1, ex)]
|
||||
);
|
||||
}else{
|
||||
fxx[p] = 0.0;
|
||||
fyy[p] = 0.0;
|
||||
fzz[p] = 0.0;
|
||||
fxy[p] = 0.0;
|
||||
fxz[p] = 0.0;
|
||||
fyz[p] = 0.0;
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
if (has4) {
|
||||
for (int k0 = k4_lo; k0 <= k4_hi; ++k0) {
|
||||
const int kF = k0 + 1;
|
||||
for (int j0 = j4_lo; j0 <= j4_hi; ++j0) {
|
||||
const int jF = j0 + 1;
|
||||
for (int i0 = i4_lo; i0 <= i4_hi; ++i0) {
|
||||
const int iF = i0 + 1;
|
||||
const size_t p = idx_ex(i0, j0, k0, ex);
|
||||
|
||||
fxx[p] = Fdxdx * (
|
||||
-fh[idx_fh_F_ord2(iF - 2, jF, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF - 1, jF, kF, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 2, jF, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF + 1, jF, kF, ex)]
|
||||
);
|
||||
|
||||
fyy[p] = Fdydy * (
|
||||
-fh[idx_fh_F_ord2(iF, jF - 2, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF - 1, kF, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF + 2, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fzz[p] = Fdzdz * (
|
||||
-fh[idx_fh_F_ord2(iF, jF, kF - 2, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF, kF - 1, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF, kF + 2, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF, kF + 1, ex)]
|
||||
);
|
||||
|
||||
{
|
||||
const double t_jm2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF - 2, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF - 2, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF - 2, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF - 2, kF, ex)] );
|
||||
|
||||
const double t_jm1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF - 1, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF - 1, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF - 1, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF - 1, kF, ex)] );
|
||||
|
||||
const double t_jp1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF + 1, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF + 1, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF + 1, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF + 1, kF, ex)] );
|
||||
|
||||
const double t_jp2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF + 2, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF + 2, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF + 2, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF + 2, kF, ex)] );
|
||||
|
||||
fxy[p] = Fdxdy * ( t_jm2 - F8 * t_jm1 + F8 * t_jp1 - t_jp2 );
|
||||
}
|
||||
|
||||
{
|
||||
const double t_km2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF - 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF - 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF - 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF - 2, ex)] );
|
||||
|
||||
const double t_km1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF - 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF - 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF - 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF - 1, ex)] );
|
||||
|
||||
const double t_kp1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF + 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF + 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF + 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF + 1, ex)] );
|
||||
|
||||
const double t_kp2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF + 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF + 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF + 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF + 2, ex)] );
|
||||
|
||||
fxz[p] = Fdxdz * ( t_km2 - F8 * t_km1 + F8 * t_kp1 - t_kp2 );
|
||||
}
|
||||
|
||||
{
|
||||
const double t_km2 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF - 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF - 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF - 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF - 2, ex)] );
|
||||
|
||||
const double t_km1 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF - 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF - 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF - 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF - 1, ex)] );
|
||||
|
||||
const double t_kp1 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF + 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF + 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF + 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF + 1, ex)] );
|
||||
|
||||
const double t_kp2 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF + 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF + 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF + 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF + 2, ex)] );
|
||||
|
||||
fyz[p] = Fdydz * ( t_km2 - F8 * t_km1 + F8 * t_kp1 - t_kp2 );
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// free(fh);
|
||||
}
|
||||
}
|
||||
7
AMSS_NCKU_source/extention/src/main.c
Normal file
7
AMSS_NCKU_source/extention/src/main.c
Normal file
@@ -0,0 +1,7 @@
|
||||
#include "include/bssn_rhs_compute.h"
|
||||
|
||||
int main() {
|
||||
// 这里可以写一些测试代码,调用 f_compute_rhs_bssn 来验证它的正确性
|
||||
// 例如,定义一些小的网格和初始条件,调用函数,并检查输出是否合理。
|
||||
return 0;
|
||||
}
|
||||
65
AMSS_NCKU_source/extention/src/new.c
Normal file
65
AMSS_NCKU_source/extention/src/new.c
Normal file
@@ -0,0 +1,65 @@
|
||||
SoA[0] = SYM, SoA[1] = SYM, SoA[2] = SYM;
|
||||
#pragma omp for collapse(3)
|
||||
for (int k0 = 0; k0 < ex[2]; ++k0) {
|
||||
for (int j0 = 0; j0 < ex[1]; ++j0) {
|
||||
for (int i0 = 0; i0 < ex[0]; ++i0) {
|
||||
const int iF = i0 + 1, jF = j0 + 1, kF = k0 + 1;
|
||||
fh[idx_funcc_F(iF, jF, kF, 2, ex)] = Lap[idx_func0(i0, j0, k0, ex)];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 2) do i=0..ord-1: funcc(-i, 1:extc2, 1:extc3) = funcc(i+1, ...)*SoA(1)
|
||||
#pragma omp for collapse(3)
|
||||
for (int ii = 0; ii <= 2 - 1; ++ii) {
|
||||
const int iF_dst = -ii; // 0, -1, -2, ...
|
||||
const int iF_src = ii + 1; // 1, 2, 3, ...
|
||||
for (int kF = 1; kF <= ex[2]; ++kF) {
|
||||
for (int jF = 1; jF <= ex[1]; ++jF) {
|
||||
fh[idx_funcc_F(iF_dst, jF, kF, 2, ex)] =
|
||||
fh[idx_funcc_F(iF_src, jF, kF, 2, ex)] * SoA[0];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 3) do i=0..ord-1: funcc(:,-i, 1:extc3) = funcc(:, i+1, 1:extc3)*SoA(2)
|
||||
// 注意 Fortran 这里的 ":" 表示 iF 从 (-ord+1..extc1) 全覆盖
|
||||
#pragma omp for collapse(3)
|
||||
for (int jj = 0; jj <= 2 - 1; ++jj) {
|
||||
const int jF_dst = -jj;
|
||||
const int jF_src = jj + 1;
|
||||
for (int kF = 1; kF <= ex[2]; ++kF) {
|
||||
for (int iF = -2 + 1; iF <= ex[0]; ++iF) {
|
||||
fh[idx_funcc_F(iF, jF_dst, kF, 2, ex)] =
|
||||
fh[idx_funcc_F(iF, jF_src, kF, 2, ex)] * SoA[1];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 4) do i=0..ord-1: funcc(:,:,-i) = funcc(:,:, i+1)*SoA(3)
|
||||
#pragma omp for collapse(3)
|
||||
for (int kk = 0; kk <= 2 - 1; ++kk) {
|
||||
const int kF_dst = -kk;
|
||||
const int kF_src = kk + 1;
|
||||
for (int jF = -2 + 1; jF <= ex[1]; ++jF) {
|
||||
for (int iF = -2 + 1; iF <= ex[0]; ++iF) {
|
||||
fh[idx_funcc_F(iF, jF, kF_dst, 2, ex)] =
|
||||
fh[idx_funcc_F(iF, jF, kF_src, 2, ex)] * SoA[2];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
#pragma omp for collapse(3)
|
||||
for (int k0 = 0; k0 <= ex3 - 2; ++k0) {
|
||||
const int kF = k0 + 1;
|
||||
for (int j0 = 0; j0 <= ex2 - 2; ++j0) {
|
||||
const int jF = j0 + 1;
|
||||
for (int i0 = 0; i0 <= ex1 - 2; ++i0) {
|
||||
fdderivs_xh(i0, j0, k0, ex, fh, iminF, jminF, kminF, ex1, ex2, ex3,
|
||||
Fdxdx, Fdydy, Fdzdz, Fdxdy, Fdxdz, Fdydz,
|
||||
Sdxdx, Sdydy, Sdzdz, Sdxdy, Sdxdz, Sdydz,
|
||||
fxx,fxy,fxz,fyy,fyz,fzz
|
||||
);
|
||||
}
|
||||
}
|
||||
}
|
||||
1980
AMSS_NCKU_source/extention/src/xh_bssn_rhs.c
Normal file
1980
AMSS_NCKU_source/extention/src/xh_bssn_rhs.c
Normal file
File diff suppressed because it is too large
Load Diff
311
AMSS_NCKU_source/extention/src/xh_fdderivs.c
Normal file
311
AMSS_NCKU_source/extention/src/xh_fdderivs.c
Normal file
@@ -0,0 +1,311 @@
|
||||
#include "xh_tool.h"
|
||||
void fdderivs(const int ex[3],
|
||||
const double *f,
|
||||
double *fxx, double *fxy, double *fxz,
|
||||
double *fyy, double *fyz, double *fzz,
|
||||
const double *X, const double *Y, const double *Z,
|
||||
double SYM1, double SYM2, double SYM3,
|
||||
int Symmetry, int onoff)
|
||||
{
|
||||
(void)onoff;
|
||||
const int NO_SYMM = 0, EQ_SYMM = 1;
|
||||
const double ZEO = 0.0, ONE = 1.0, TWO = 2.0;
|
||||
const double F1o4 = 2.5e-1; // 1/4
|
||||
const double F8 = 8.0;
|
||||
const double F16 = 16.0;
|
||||
const double F30 = 30.0;
|
||||
const double F1o12 = ONE / 12.0;
|
||||
const double F1o144 = ONE / 144.0;
|
||||
|
||||
const int ex1 = ex[0], ex2 = ex[1], ex3 = ex[2];
|
||||
|
||||
const double dX = X[1] - X[0];
|
||||
const double dY = Y[1] - Y[0];
|
||||
const double dZ = Z[1] - Z[0];
|
||||
|
||||
const int imaxF = ex1;
|
||||
const int jmaxF = ex2;
|
||||
const int kmaxF = ex3;
|
||||
|
||||
int iminF = 1, jminF = 1, kminF = 1;
|
||||
if (Symmetry > NO_SYMM && fabs(Z[0]) < dZ) kminF = -1;
|
||||
if (Symmetry > EQ_SYMM && fabs(X[0]) < dX) iminF = -1;
|
||||
if (Symmetry > EQ_SYMM && fabs(Y[0]) < dY) jminF = -1;
|
||||
|
||||
|
||||
/* fh: (ex1+2)*(ex2+2)*(ex3+2) because ord=2 */
|
||||
const size_t nx = (size_t)ex1 + 2;
|
||||
const size_t ny = (size_t)ex2 + 2;
|
||||
const size_t nz = (size_t)ex3 + 2;
|
||||
const size_t fh_size = nx * ny * nz;
|
||||
|
||||
/* 系数:按 Fortran 原式 */
|
||||
const double Sdxdx = ONE / (dX * dX);
|
||||
const double Sdydy = ONE / (dY * dY);
|
||||
const double Sdzdz = ONE / (dZ * dZ);
|
||||
|
||||
const double Fdxdx = F1o12 / (dX * dX);
|
||||
const double Fdydy = F1o12 / (dY * dY);
|
||||
const double Fdzdz = F1o12 / (dZ * dZ);
|
||||
|
||||
const double Sdxdy = F1o4 / (dX * dY);
|
||||
const double Sdxdz = F1o4 / (dX * dZ);
|
||||
const double Sdydz = F1o4 / (dY * dZ);
|
||||
|
||||
const double Fdxdy = F1o144 / (dX * dY);
|
||||
const double Fdxdz = F1o144 / (dX * dZ);
|
||||
const double Fdydz = F1o144 / (dY * dZ);
|
||||
|
||||
static thread_local double *fh = NULL;
|
||||
static thread_local size_t cap = 0;
|
||||
|
||||
if (fh_size > cap) {
|
||||
free(fh);
|
||||
fh = (double*)aligned_alloc(64, fh_size * sizeof(double));
|
||||
cap = fh_size;
|
||||
}
|
||||
// double *fh = (double*)malloc(fh_size * sizeof(double));
|
||||
if (!fh) return;
|
||||
|
||||
// symmetry_bd(2, ex, f, fh, SoA);
|
||||
const double SoA[3] = { SYM1, SYM2, SYM3 };
|
||||
|
||||
for (int k0 = 0; k0 < ex[2]; ++k0) {
|
||||
for (int j0 = 0; j0 < ex[1]; ++j0) {
|
||||
for (int i0 = 0; i0 < ex[0]; ++i0) {
|
||||
const int iF = i0 + 1, jF = j0 + 1, kF = k0 + 1;
|
||||
fh[idx_funcc_F(iF, jF, kF, 2, ex)] = f[idx_func0(i0, j0, k0, ex)];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 2) do i=0..ord-1: funcc(-i, 1:extc2, 1:extc3) = funcc(i+1, ...)*SoA(1)
|
||||
for (int ii = 0; ii <= 2 - 1; ++ii) {
|
||||
const int iF_dst = -ii; // 0, -1, -2, ...
|
||||
const int iF_src = ii + 1; // 1, 2, 3, ...
|
||||
for (int kF = 1; kF <= ex[2]; ++kF) {
|
||||
for (int jF = 1; jF <= ex[1]; ++jF) {
|
||||
fh[idx_funcc_F(iF_dst, jF, kF, 2, ex)] =
|
||||
fh[idx_funcc_F(iF_src, jF, kF, 2, ex)] * SoA[0];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 3) do i=0..ord-1: funcc(:,-i, 1:extc3) = funcc(:, i+1, 1:extc3)*SoA(2)
|
||||
// 注意 Fortran 这里的 ":" 表示 iF 从 (-ord+1..extc1) 全覆盖
|
||||
for (int jj = 0; jj <= 2 - 1; ++jj) {
|
||||
const int jF_dst = -jj;
|
||||
const int jF_src = jj + 1;
|
||||
for (int kF = 1; kF <= ex[2]; ++kF) {
|
||||
for (int iF = -2 + 1; iF <= ex[0]; ++iF) {
|
||||
fh[idx_funcc_F(iF, jF_dst, kF, 2, ex)] =
|
||||
fh[idx_funcc_F(iF, jF_src, kF, 2, ex)] * SoA[1];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 4) do i=0..ord-1: funcc(:,:,-i) = funcc(:,:, i+1)*SoA(3)
|
||||
for (int kk = 0; kk <= 2 - 1; ++kk) {
|
||||
const int kF_dst = -kk;
|
||||
const int kF_src = kk + 1;
|
||||
for (int jF = -2 + 1; jF <= ex[1]; ++jF) {
|
||||
for (int iF = -2 + 1; iF <= ex[0]; ++iF) {
|
||||
fh[idx_funcc_F(iF, jF, kF_dst, 2, ex)] =
|
||||
fh[idx_funcc_F(iF, jF, kF_src, 2, ex)] * SoA[2];
|
||||
}
|
||||
}
|
||||
}
|
||||
/* 输出清零:fxx,fyy,fzz,fxy,fxz,fyz = 0 */
|
||||
// const size_t all = (size_t)ex1 * (size_t)ex2 * (size_t)ex3;
|
||||
// for (size_t p = 0; p < all; ++p) {
|
||||
// fxx[p] = ZEO; fyy[p] = ZEO; fzz[p] = ZEO;
|
||||
// fxy[p] = ZEO; fxz[p] = ZEO; fyz[p] = ZEO;
|
||||
// }
|
||||
|
||||
/*
|
||||
* Fortran:
|
||||
* do k=1,ex3-1
|
||||
* do j=1,ex2-1
|
||||
* do i=1,ex1-1
|
||||
*/
|
||||
|
||||
for (int k0 = 0; k0 <= ex3 - 2; ++k0) {
|
||||
const int kF = k0 + 1;
|
||||
for (int j0 = 0; j0 <= ex2 - 2; ++j0) {
|
||||
const int jF = j0 + 1;
|
||||
for (int i0 = 0; i0 <= ex1 - 2; ++i0) {
|
||||
const int iF = i0 + 1;
|
||||
const size_t p = idx_ex(i0, j0, k0, ex);
|
||||
|
||||
/* 高阶分支:i±2,j±2,k±2 都在范围内 */
|
||||
if ((iF + 2) <= imaxF && (iF - 2) >= iminF &&
|
||||
(jF + 2) <= jmaxF && (jF - 2) >= jminF &&
|
||||
(kF + 2) <= kmaxF && (kF - 2) >= kminF)
|
||||
{
|
||||
fxx[p] = Fdxdx * (
|
||||
-fh[idx_fh_F_ord2(iF - 2, jF, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF - 1, jF, kF, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 2, jF, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF + 1, jF, kF, ex)]
|
||||
);
|
||||
|
||||
fyy[p] = Fdydy * (
|
||||
-fh[idx_fh_F_ord2(iF, jF - 2, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF - 1, kF, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF + 2, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fzz[p] = Fdzdz * (
|
||||
-fh[idx_fh_F_ord2(iF, jF, kF - 2, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF, kF - 1, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF, kF + 2, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF, kF + 1, ex)]
|
||||
);
|
||||
|
||||
/* fxy 高阶:完全照搬 Fortran 的括号结构 */
|
||||
{
|
||||
const double t_jm2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF - 2, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF - 2, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF - 2, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF - 2, kF, ex)] );
|
||||
|
||||
const double t_jm1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF - 1, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF - 1, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF - 1, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF - 1, kF, ex)] );
|
||||
|
||||
const double t_jp1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF + 1, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF + 1, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF + 1, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF + 1, kF, ex)] );
|
||||
|
||||
const double t_jp2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF + 2, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF + 2, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF + 2, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF + 2, kF, ex)] );
|
||||
|
||||
fxy[p] = Fdxdy * ( t_jm2 - F8 * t_jm1 + F8 * t_jp1 - t_jp2 );
|
||||
}
|
||||
|
||||
/* fxz 高阶 */
|
||||
{
|
||||
const double t_km2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF - 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF - 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF - 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF - 2, ex)] );
|
||||
|
||||
const double t_km1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF - 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF - 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF - 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF - 1, ex)] );
|
||||
|
||||
const double t_kp1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF + 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF + 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF + 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF + 1, ex)] );
|
||||
|
||||
const double t_kp2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF + 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF + 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF + 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF + 2, ex)] );
|
||||
|
||||
fxz[p] = Fdxdz * ( t_km2 - F8 * t_km1 + F8 * t_kp1 - t_kp2 );
|
||||
}
|
||||
|
||||
/* fyz 高阶 */
|
||||
{
|
||||
const double t_km2 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF - 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF - 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF - 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF - 2, ex)] );
|
||||
|
||||
const double t_km1 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF - 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF - 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF - 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF - 1, ex)] );
|
||||
|
||||
const double t_kp1 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF + 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF + 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF + 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF + 1, ex)] );
|
||||
|
||||
const double t_kp2 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF + 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF + 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF + 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF + 2, ex)] );
|
||||
|
||||
fyz[p] = Fdydz * ( t_km2 - F8 * t_km1 + F8 * t_kp1 - t_kp2 );
|
||||
}
|
||||
}
|
||||
/* 二阶分支:i±1,j±1,k±1 在范围内 */
|
||||
else if ((iF + 1) <= imaxF && (iF - 1) >= iminF &&
|
||||
(jF + 1) <= jmaxF && (jF - 1) >= jminF &&
|
||||
(kF + 1) <= kmaxF && (kF - 1) >= kminF)
|
||||
{
|
||||
fxx[p] = Sdxdx * (
|
||||
fh[idx_fh_F_ord2(iF - 1, jF, kF, ex)] -
|
||||
TWO * fh[idx_fh_F_ord2(iF, jF, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF + 1, jF, kF, ex)]
|
||||
);
|
||||
|
||||
fyy[p] = Sdydy * (
|
||||
fh[idx_fh_F_ord2(iF, jF - 1, kF, ex)] -
|
||||
TWO * fh[idx_fh_F_ord2(iF, jF, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fzz[p] = Sdzdz * (
|
||||
fh[idx_fh_F_ord2(iF, jF, kF - 1, ex)] -
|
||||
TWO * fh[idx_fh_F_ord2(iF, jF, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF, kF + 1, ex)]
|
||||
);
|
||||
|
||||
fxy[p] = Sdxdy * (
|
||||
fh[idx_fh_F_ord2(iF - 1, jF - 1, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 1, jF - 1, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF - 1, jF + 1, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF + 1, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fxz[p] = Sdxdz * (
|
||||
fh[idx_fh_F_ord2(iF - 1, jF, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 1, jF, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF - 1, jF, kF + 1, ex)] +
|
||||
fh[idx_fh_F_ord2(iF + 1, jF, kF + 1, ex)]
|
||||
);
|
||||
|
||||
fyz[p] = Sdydz * (
|
||||
fh[idx_fh_F_ord2(iF, jF - 1, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF + 1, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF - 1, kF + 1, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF + 1, kF + 1, ex)]
|
||||
);
|
||||
}else{
|
||||
fxx[p] = 0.0;
|
||||
fyy[p] = 0.0;
|
||||
fzz[p] = 0.0;
|
||||
fxy[p] = 0.0;
|
||||
fxz[p] = 0.0;
|
||||
fyz[p] = 0.0;
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
// free(fh);
|
||||
}
|
||||
@@ -1,4 +1,4 @@
|
||||
#include "tool.h"
|
||||
#include "xh_tool.h"
|
||||
|
||||
/*
|
||||
* C 版 fderivs
|
||||
@@ -32,11 +32,6 @@ void fderivs(const int ex[3],
|
||||
const double dY = Y[1] - Y[0];
|
||||
const double dZ = Z[1] - Z[0];
|
||||
|
||||
// Fortran 1-based bounds
|
||||
const int imaxF = ex1;
|
||||
const int jmaxF = ex2;
|
||||
const int kmaxF = ex3;
|
||||
|
||||
int iminF = 1, jminF = 1, kminF = 1;
|
||||
if (Symmetry > NO_SYMM && fabs(Z[0]) < dZ) kminF = -1;
|
||||
if (Symmetry > EQ_SYMM && fabs(X[0]) < dX) iminF = -1;
|
||||
@@ -50,8 +45,8 @@ void fderivs(const int ex[3],
|
||||
const size_t ny = (size_t)ex2 + 2;
|
||||
const size_t nz = (size_t)ex3 + 2;
|
||||
const size_t fh_size = nx * ny * nz;
|
||||
static double *fh = NULL;
|
||||
static size_t cap = 0;
|
||||
static thread_local double *fh = NULL;
|
||||
static thread_local size_t cap = 0;
|
||||
|
||||
if (fh_size > cap) {
|
||||
free(fh);
|
||||
@@ -97,9 +92,9 @@ void fderivs(const int ex[3],
|
||||
const size_t p = idx_ex(i0, j0, k0, ex);
|
||||
|
||||
// if(i+2 <= imax .and. i-2 >= imin ... ) (全是 Fortran 索引)
|
||||
if ((iF + 2) <= imaxF && (iF - 2) >= iminF &&
|
||||
(jF + 2) <= jmaxF && (jF - 2) >= jminF &&
|
||||
(kF + 2) <= kmaxF && (kF - 2) >= kminF)
|
||||
if ((iF + 2) <= ex1 && (iF - 2) >= iminF &&
|
||||
(jF + 2) <= ex2 && (jF - 2) >= jminF &&
|
||||
(kF + 2) <= ex3 && (kF - 2) >= kminF)
|
||||
{
|
||||
fx[p] = d12dx * (
|
||||
fh[idx_fh_F_ord2(iF - 2, jF, kF, ex)] -
|
||||
@@ -123,9 +118,9 @@ void fderivs(const int ex[3],
|
||||
);
|
||||
}
|
||||
// elseif(i+1 <= imax .and. i-1 >= imin ...)
|
||||
else if ((iF + 1) <= imaxF && (iF - 1) >= iminF &&
|
||||
(jF + 1) <= jmaxF && (jF - 1) >= jminF &&
|
||||
(kF + 1) <= kmaxF && (kF - 1) >= kminF)
|
||||
else if ((iF + 1) <= ex1 && (iF - 1) >= iminF &&
|
||||
(jF + 1) <= ex2 && (jF - 1) >= jminF &&
|
||||
(kF + 1) <= ex3 && (kF - 1) >= kminF)
|
||||
{
|
||||
fx[p] = d2dx * (
|
||||
-fh[idx_fh_F_ord2(iF - 1, jF, kF, ex)] +
|
||||
@@ -1,4 +1,4 @@
|
||||
#include "tool.h"
|
||||
#include "xh_tool.h"
|
||||
|
||||
/*
|
||||
* C 版 kodis
|
||||
@@ -48,7 +48,14 @@ void kodis(const int ex[3],
|
||||
const size_t nz = (size_t)ex3 + 3;
|
||||
const size_t fh_size = nx * ny * nz;
|
||||
|
||||
double *fh = (double*)malloc(fh_size * sizeof(double));
|
||||
static thread_local double *fh = NULL;
|
||||
static thread_local size_t cap = 0;
|
||||
|
||||
if (fh_size > cap) {
|
||||
free(fh);
|
||||
fh = (double*)aligned_alloc(64, fh_size * sizeof(double));
|
||||
cap = fh_size;
|
||||
}
|
||||
if (!fh) return;
|
||||
|
||||
// Fortran: call symmetry_bd(3,ex,f,fh,SoA)
|
||||
@@ -105,5 +112,5 @@ void kodis(const int ex[3],
|
||||
}
|
||||
}
|
||||
|
||||
free(fh);
|
||||
// free(fh);
|
||||
}
|
||||
@@ -1,4 +1,4 @@
|
||||
#include "tool.h"
|
||||
#include "xh_tool.h"
|
||||
/*
|
||||
* 你需要提供 symmetry_bd 的 C 版本(或 Fortran 绑到 C 的接口)。
|
||||
* Fortran: call symmetry_bd(3,ex,f,fh,SoA)
|
||||
@@ -60,7 +60,14 @@ void lopsided(const int ex[3],
|
||||
const size_t nz = (size_t)ex3 + 3;
|
||||
const size_t fh_size = nx * ny * nz;
|
||||
|
||||
double *fh = (double*)malloc(fh_size * sizeof(double));
|
||||
static thread_local double *fh = NULL;
|
||||
static thread_local size_t cap = 0;
|
||||
|
||||
if (fh_size > cap) {
|
||||
free(fh);
|
||||
fh = (double*)aligned_alloc(64, fh_size * sizeof(double));
|
||||
cap = fh_size;
|
||||
}
|
||||
if (!fh) return; // 内存不足:直接返回(你也可以改成 abort/报错)
|
||||
|
||||
// Fortran: call symmetry_bd(3,ex,f,fh,SoA)
|
||||
@@ -246,7 +253,7 @@ void lopsided(const int ex[3],
|
||||
}
|
||||
}
|
||||
}
|
||||
free(fh);
|
||||
// free(fh);
|
||||
}
|
||||
|
||||
|
||||
@@ -883,17 +883,13 @@ subroutine symmetry_bd(ord,extc,func,funcc,SoA)
|
||||
|
||||
integer::i
|
||||
|
||||
!DIR$ SIMD VECTORLENGTHFOR(KNOWN_INTEGER=8)
|
||||
funcc(1:extc(1),1:extc(2),1:extc(3)) = func
|
||||
!DIR$ SIMD VECTORLENGTHFOR(KNOWN_INTEGER=8)
|
||||
do i=0,ord-1
|
||||
funcc(-i,1:extc(2),1:extc(3)) = funcc(i+1,1:extc(2),1:extc(3))*SoA(1)
|
||||
enddo
|
||||
!DIR$ SIMD VECTORLENGTHFOR(KNOWN_INTEGER=8)
|
||||
do i=0,ord-1
|
||||
funcc(:,-i,1:extc(3)) = funcc(:,i+1,1:extc(3))*SoA(2)
|
||||
enddo
|
||||
!DIR$ SIMD VECTORLENGTHFOR(KNOWN_INTEGER=8)
|
||||
do i=0,ord-1
|
||||
funcc(:,:,-i) = funcc(:,:,i+1)*SoA(3)
|
||||
enddo
|
||||
@@ -1111,177 +1107,26 @@ end subroutine d2dump
|
||||
!~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
|
||||
!~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
|
||||
!~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
|
||||
! common code for cell and vertex
|
||||
!------------------------------------------------------------------------------
|
||||
! Lagrangian polynomial interpolation
|
||||
!------------------------------------------------------------------------------
|
||||
#ifndef POLINT6_USE_BARYCENTRIC
|
||||
#define POLINT6_USE_BARYCENTRIC 1
|
||||
#endif
|
||||
|
||||
!DIR$ ATTRIBUTES FORCEINLINE :: polint6_neville
|
||||
subroutine polint6_neville(xa, ya, x, y, dy)
|
||||
implicit none
|
||||
|
||||
real*8, dimension(6), intent(in) :: xa, ya
|
||||
real*8, intent(in) :: x
|
||||
real*8, intent(out) :: y, dy
|
||||
|
||||
integer :: i, m, ns, n_m
|
||||
real*8, dimension(6) :: c, d, ho
|
||||
real*8 :: dif, dift, hp, h, den_val
|
||||
|
||||
c = ya
|
||||
d = ya
|
||||
ho = xa - x
|
||||
|
||||
ns = 1
|
||||
dif = abs(x - xa(1))
|
||||
|
||||
do i = 2, 6
|
||||
dift = abs(x - xa(i))
|
||||
if (dift < dif) then
|
||||
ns = i
|
||||
dif = dift
|
||||
end if
|
||||
end do
|
||||
|
||||
y = ya(ns)
|
||||
ns = ns - 1
|
||||
|
||||
do m = 1, 5
|
||||
n_m = 6 - m
|
||||
do i = 1, n_m
|
||||
hp = ho(i)
|
||||
h = ho(i+m)
|
||||
den_val = hp - h
|
||||
|
||||
if (den_val == 0.0d0) then
|
||||
write(*,*) 'failure in polint for point',x
|
||||
write(*,*) 'with input points: ',xa
|
||||
stop
|
||||
end if
|
||||
|
||||
den_val = (c(i+1) - d(i)) / den_val
|
||||
|
||||
d(i) = h * den_val
|
||||
c(i) = hp * den_val
|
||||
end do
|
||||
|
||||
if (2 * ns < n_m) then
|
||||
dy = c(ns + 1)
|
||||
else
|
||||
dy = d(ns)
|
||||
ns = ns - 1
|
||||
end if
|
||||
y = y + dy
|
||||
end do
|
||||
|
||||
return
|
||||
end subroutine polint6_neville
|
||||
|
||||
!DIR$ ATTRIBUTES FORCEINLINE :: polint6_barycentric
|
||||
subroutine polint6_barycentric(xa, ya, x, y, dy)
|
||||
implicit none
|
||||
|
||||
real*8, dimension(6), intent(in) :: xa, ya
|
||||
real*8, intent(in) :: x
|
||||
real*8, intent(out) :: y, dy
|
||||
|
||||
integer :: i, j
|
||||
logical :: is_uniform
|
||||
real*8, dimension(6) :: lambda
|
||||
real*8 :: dx, den_i, term, num, den, step, tol
|
||||
real*8, parameter :: c_uniform(6) = (/ -1.d0, 5.d0, -10.d0, 10.d0, -5.d0, 1.d0 /)
|
||||
|
||||
do i = 1, 6
|
||||
if (x == xa(i)) then
|
||||
y = ya(i)
|
||||
dy = 0.d0
|
||||
return
|
||||
end if
|
||||
end do
|
||||
|
||||
step = xa(2) - xa(1)
|
||||
is_uniform = (step /= 0.d0)
|
||||
if (is_uniform) then
|
||||
tol = 64.d0 * epsilon(1.d0) * max(1.d0, abs(step))
|
||||
do i = 3, 6
|
||||
if (abs((xa(i) - xa(i-1)) - step) > tol) then
|
||||
is_uniform = .false.
|
||||
exit
|
||||
end if
|
||||
end do
|
||||
end if
|
||||
|
||||
if (is_uniform) then
|
||||
num = 0.d0
|
||||
den = 0.d0
|
||||
do i = 1, 6
|
||||
term = c_uniform(i) / (x - xa(i))
|
||||
num = num + term * ya(i)
|
||||
den = den + term
|
||||
end do
|
||||
y = num / den
|
||||
dy = 0.d0
|
||||
return
|
||||
end if
|
||||
|
||||
do i = 1, 6
|
||||
den_i = 1.d0
|
||||
do j = 1, 6
|
||||
if (j /= i) then
|
||||
dx = xa(i) - xa(j)
|
||||
if (dx == 0.0d0) then
|
||||
write(*,*) 'failure in polint for point',x
|
||||
write(*,*) 'with input points: ',xa
|
||||
stop
|
||||
end if
|
||||
den_i = den_i * dx
|
||||
end if
|
||||
end do
|
||||
lambda(i) = 1.d0 / den_i
|
||||
end do
|
||||
|
||||
num = 0.d0
|
||||
den = 0.d0
|
||||
do i = 1, 6
|
||||
term = lambda(i) / (x - xa(i))
|
||||
num = num + term * ya(i)
|
||||
den = den + term
|
||||
end do
|
||||
|
||||
y = num / den
|
||||
dy = 0.d0
|
||||
|
||||
return
|
||||
end subroutine polint6_barycentric
|
||||
|
||||
!DIR$ ATTRIBUTES FORCEINLINE :: polint
|
||||
subroutine polint(xa, ya, x, y, dy, ordn)
|
||||
implicit none
|
||||
|
||||
integer, intent(in) :: ordn
|
||||
! common code for cell and vertex
|
||||
!------------------------------------------------------------------------------
|
||||
! Lagrangian polynomial interpolation
|
||||
!------------------------------------------------------------------------------
|
||||
|
||||
subroutine polint(xa, ya, x, y, dy, ordn)
|
||||
implicit none
|
||||
|
||||
integer, intent(in) :: ordn
|
||||
real*8, dimension(ordn), intent(in) :: xa, ya
|
||||
real*8, intent(in) :: x
|
||||
real*8, intent(out) :: y, dy
|
||||
|
||||
integer :: i, m, ns, n_m
|
||||
real*8, dimension(ordn) :: c, d, ho
|
||||
real*8 :: dif, dift, hp, h, den_val
|
||||
|
||||
if (ordn == 6) then
|
||||
#if POLINT6_USE_BARYCENTRIC
|
||||
call polint6_barycentric(xa, ya, x, y, dy)
|
||||
#else
|
||||
call polint6_neville(xa, ya, x, y, dy)
|
||||
#endif
|
||||
return
|
||||
end if
|
||||
|
||||
c = ya
|
||||
d = ya
|
||||
ho = xa - x
|
||||
integer :: i, m, ns, n_m
|
||||
real*8, dimension(ordn) :: c, d, ho
|
||||
real*8 :: dif, dift, hp, h, den_val
|
||||
|
||||
c = ya
|
||||
d = ya
|
||||
ho = xa - x
|
||||
|
||||
ns = 1
|
||||
dif = abs(x - xa(1))
|
||||
@@ -1325,77 +1170,13 @@ end subroutine d2dump
|
||||
y = y + dy
|
||||
end do
|
||||
|
||||
return
|
||||
end subroutine polint
|
||||
|
||||
subroutine polint0(xa, ya, y, ordn)
|
||||
! Lagrange interpolation at x=0, O(n) direct formula
|
||||
implicit none
|
||||
integer, intent(in) :: ordn
|
||||
real*8, dimension(ordn), intent(in) :: xa, ya
|
||||
real*8, intent(out) :: y
|
||||
|
||||
integer :: j, k
|
||||
real*8 :: wj
|
||||
|
||||
y = 0.d0
|
||||
do j = 1, ordn
|
||||
wj = 1.d0
|
||||
do k = 1, ordn
|
||||
if (k .ne. j) then
|
||||
wj = wj * xa(k) / (xa(k) - xa(j))
|
||||
endif
|
||||
enddo
|
||||
y = y + wj * ya(j)
|
||||
enddo
|
||||
|
||||
return
|
||||
end subroutine polint0
|
||||
!------------------------------------------------------------------------------
|
||||
!
|
||||
! interpolation in 2 dimensions, follow yx order
|
||||
!
|
||||
!------------------------------------------------------------------------------
|
||||
!------------------------------------------------------------------------------
|
||||
! Compute Lagrange interpolation basis weights for one target point.
|
||||
!------------------------------------------------------------------------------
|
||||
!DIR$ ATTRIBUTES FORCEINLINE :: polint_lagrange_weights
|
||||
subroutine polint_lagrange_weights(xa, x, w, ordn)
|
||||
implicit none
|
||||
|
||||
integer, intent(in) :: ordn
|
||||
real*8, dimension(1:ordn), intent(in) :: xa
|
||||
real*8, intent(in) :: x
|
||||
real*8, dimension(1:ordn), intent(out) :: w
|
||||
|
||||
integer :: i, j
|
||||
real*8 :: num, den, dx
|
||||
|
||||
do i = 1, ordn
|
||||
num = 1.d0
|
||||
den = 1.d0
|
||||
do j = 1, ordn
|
||||
if (j /= i) then
|
||||
dx = xa(i) - xa(j)
|
||||
if (dx == 0.0d0) then
|
||||
write(*,*) 'failure in polint for point',x
|
||||
write(*,*) 'with input points: ',xa
|
||||
stop
|
||||
end if
|
||||
num = num * (x - xa(j))
|
||||
den = den * dx
|
||||
end if
|
||||
end do
|
||||
w(i) = num / den
|
||||
end do
|
||||
|
||||
return
|
||||
end subroutine polint_lagrange_weights
|
||||
!------------------------------------------------------------------------------
|
||||
!
|
||||
! interpolation in 2 dimensions, follow yx order
|
||||
!
|
||||
!------------------------------------------------------------------------------
|
||||
return
|
||||
end subroutine polint
|
||||
!------------------------------------------------------------------------------
|
||||
!
|
||||
! interpolation in 2 dimensions, follow yx order
|
||||
!
|
||||
!------------------------------------------------------------------------------
|
||||
subroutine polin2(x1a,x2a,ya,x1,x2,y,dy,ordn)
|
||||
implicit none
|
||||
|
||||
@@ -1443,11 +1224,11 @@ end subroutine d2dump
|
||||
real*8, intent(in) :: x1,x2,x3
|
||||
real*8, intent(out) :: y,dy
|
||||
|
||||
#ifdef POLINT_LEGACY_ORDER
|
||||
integer :: i,j,m,n
|
||||
real*8, dimension(ordn,ordn) :: yatmp
|
||||
real*8, dimension(ordn) :: ymtmp
|
||||
real*8, dimension(ordn) :: yntmp
|
||||
#ifdef POLINT_LEGACY_ORDER
|
||||
integer :: i,j,m,n
|
||||
real*8, dimension(ordn,ordn) :: yatmp
|
||||
real*8, dimension(ordn) :: ymtmp
|
||||
real*8, dimension(ordn) :: yntmp
|
||||
real*8, dimension(ordn) :: yqtmp
|
||||
|
||||
m=size(x1a)
|
||||
@@ -1457,36 +1238,29 @@ end subroutine d2dump
|
||||
yqtmp=ya(i,j,:)
|
||||
call polint(x3a,yqtmp,x3,yatmp(i,j),dy,ordn)
|
||||
end do
|
||||
yntmp=yatmp(i,:)
|
||||
call polint(x2a,yntmp,x2,ymtmp(i),dy,ordn)
|
||||
end do
|
||||
call polint(x1a,ymtmp,x1,y,dy,ordn)
|
||||
#else
|
||||
integer :: i, j, k
|
||||
real*8, dimension(ordn) :: w1, w2
|
||||
real*8, dimension(ordn) :: ymtmp
|
||||
real*8 :: yx_sum, x_sum
|
||||
|
||||
call polint_lagrange_weights(x1a, x1, w1, ordn)
|
||||
call polint_lagrange_weights(x2a, x2, w2, ordn)
|
||||
|
||||
do k = 1, ordn
|
||||
yx_sum = 0.d0
|
||||
do j = 1, ordn
|
||||
x_sum = 0.d0
|
||||
do i = 1, ordn
|
||||
x_sum = x_sum + w1(i) * ya(i,j,k)
|
||||
end do
|
||||
yx_sum = yx_sum + w2(j) * x_sum
|
||||
end do
|
||||
ymtmp(k) = yx_sum
|
||||
end do
|
||||
|
||||
call polint(x3a, ymtmp, x3, y, dy, ordn)
|
||||
#endif
|
||||
|
||||
return
|
||||
end subroutine polin3
|
||||
yntmp=yatmp(i,:)
|
||||
call polint(x2a,yntmp,x2,ymtmp(i),dy,ordn)
|
||||
end do
|
||||
call polint(x1a,ymtmp,x1,y,dy,ordn)
|
||||
#else
|
||||
integer :: j, k
|
||||
real*8, dimension(ordn,ordn) :: yatmp
|
||||
real*8, dimension(ordn) :: ymtmp
|
||||
real*8 :: dy_temp
|
||||
|
||||
do k=1,ordn
|
||||
do j=1,ordn
|
||||
call polint(x1a, ya(:,j,k), x1, yatmp(j,k), dy_temp, ordn)
|
||||
end do
|
||||
end do
|
||||
do k=1,ordn
|
||||
call polint(x2a, yatmp(:,k), x2, ymtmp(k), dy_temp, ordn)
|
||||
end do
|
||||
call polint(x3a, ymtmp, x3, y, dy, ordn)
|
||||
#endif
|
||||
|
||||
return
|
||||
end subroutine polin3
|
||||
!--------------------------------------------------------------------------------------
|
||||
! calculate L2norm
|
||||
subroutine l2normhelper(ex, X, Y, Z,xmin,ymin,zmin,xmax,ymax,zmax,&
|
||||
@@ -1829,14 +1603,11 @@ deallocate(f_flat)
|
||||
! ^
|
||||
! f=3/8*f_1 + 3/4*f_2 - 1/8*f_3
|
||||
|
||||
real*8,parameter::C1=3.d0/8.d0,C2=3.d0/4.d0,C3=-1.d0/8.d0
|
||||
integer :: i,j,k
|
||||
|
||||
do concurrent (k=1:ext(3), j=1:ext(2), i=1:ext(1))
|
||||
fout(i,j,k) = C1*f1(i,j,k)+C2*f2(i,j,k)+C3*f3(i,j,k)
|
||||
end do
|
||||
|
||||
return
|
||||
real*8,parameter::C1=3.d0/8.d0,C2=3.d0/4.d0,C3=-1.d0/8.d0
|
||||
|
||||
fout = C1*f1+C2*f2+C3*f3
|
||||
|
||||
return
|
||||
|
||||
end subroutine average2
|
||||
!-----------------------------------------------------------------------------
|
||||
|
||||
@@ -1,107 +0,0 @@
|
||||
#include "interp_lb_profile.h"
|
||||
#include <cstdio>
|
||||
#include <cstring>
|
||||
#include <algorithm>
|
||||
|
||||
namespace InterpLBProfile {
|
||||
|
||||
bool write_profile(const char *filepath, int nprocs,
|
||||
const double *rank_times,
|
||||
const int *heavy_ranks, int num_heavy,
|
||||
double threshold_ratio)
|
||||
{
|
||||
FILE *fp = fopen(filepath, "wb");
|
||||
if (!fp) return false;
|
||||
|
||||
ProfileHeader hdr;
|
||||
hdr.magic = MAGIC;
|
||||
hdr.version = VERSION;
|
||||
hdr.nprocs = nprocs;
|
||||
hdr.num_heavy = num_heavy;
|
||||
hdr.threshold_ratio = threshold_ratio;
|
||||
|
||||
fwrite(&hdr, sizeof(hdr), 1, fp);
|
||||
fwrite(rank_times, sizeof(double), nprocs, fp);
|
||||
fwrite(heavy_ranks, sizeof(int), num_heavy, fp);
|
||||
fclose(fp);
|
||||
return true;
|
||||
}
|
||||
|
||||
bool read_profile(const char *filepath, int current_nprocs,
|
||||
int *heavy_ranks, int &num_heavy,
|
||||
double *rank_times, MPI_Comm comm)
|
||||
{
|
||||
int myrank;
|
||||
MPI_Comm_rank(comm, &myrank);
|
||||
|
||||
int valid = 0;
|
||||
ProfileHeader hdr;
|
||||
memset(&hdr, 0, sizeof(hdr));
|
||||
|
||||
if (myrank == 0) {
|
||||
FILE *fp = fopen(filepath, "rb");
|
||||
if (fp) {
|
||||
if (fread(&hdr, sizeof(hdr), 1, fp) == 1 &&
|
||||
hdr.magic == MAGIC && hdr.version == VERSION &&
|
||||
hdr.nprocs == current_nprocs)
|
||||
{
|
||||
if (fread(rank_times, sizeof(double), current_nprocs, fp)
|
||||
== (size_t)current_nprocs &&
|
||||
fread(heavy_ranks, sizeof(int), hdr.num_heavy, fp)
|
||||
== (size_t)hdr.num_heavy)
|
||||
{
|
||||
num_heavy = hdr.num_heavy;
|
||||
valid = 1;
|
||||
}
|
||||
} else if (fp) {
|
||||
printf("[InterpLB] Profile rejected: magic=0x%X version=%u "
|
||||
"nprocs=%d (current=%d)\n",
|
||||
hdr.magic, hdr.version, hdr.nprocs, current_nprocs);
|
||||
}
|
||||
fclose(fp);
|
||||
}
|
||||
}
|
||||
|
||||
MPI_Bcast(&valid, 1, MPI_INT, 0, comm);
|
||||
if (!valid) return false;
|
||||
|
||||
MPI_Bcast(&num_heavy, 1, MPI_INT, 0, comm);
|
||||
MPI_Bcast(heavy_ranks, num_heavy, MPI_INT, 0, comm);
|
||||
MPI_Bcast(rank_times, current_nprocs, MPI_DOUBLE, 0, comm);
|
||||
return true;
|
||||
}
|
||||
|
||||
int identify_heavy_ranks(const double *rank_times, int nprocs,
|
||||
double threshold_ratio,
|
||||
int *heavy_ranks, int max_heavy)
|
||||
{
|
||||
double sum = 0;
|
||||
for (int i = 0; i < nprocs; i++) sum += rank_times[i];
|
||||
double mean = sum / nprocs;
|
||||
double threshold = threshold_ratio * mean;
|
||||
|
||||
// Collect candidates
|
||||
struct RankTime { int rank; double time; };
|
||||
RankTime *candidates = new RankTime[nprocs];
|
||||
int ncand = 0;
|
||||
|
||||
for (int i = 0; i < nprocs; i++) {
|
||||
if (rank_times[i] > threshold)
|
||||
candidates[ncand++] = {i, rank_times[i]};
|
||||
}
|
||||
|
||||
// Sort descending by time
|
||||
std::sort(candidates, candidates + ncand,
|
||||
[](const RankTime &a, const RankTime &b) {
|
||||
return a.time > b.time;
|
||||
});
|
||||
|
||||
int count = (ncand < max_heavy) ? ncand : max_heavy;
|
||||
for (int i = 0; i < count; i++)
|
||||
heavy_ranks[i] = candidates[i].rank;
|
||||
|
||||
delete[] candidates;
|
||||
return count;
|
||||
}
|
||||
|
||||
} // namespace InterpLBProfile
|
||||
Binary file not shown.
@@ -1,38 +0,0 @@
|
||||
#ifndef INTERP_LB_PROFILE_H
|
||||
#define INTERP_LB_PROFILE_H
|
||||
|
||||
#include <mpi.h>
|
||||
|
||||
namespace InterpLBProfile {
|
||||
|
||||
static const unsigned int MAGIC = 0x494C4250; // "ILBP"
|
||||
static const unsigned int VERSION = 1;
|
||||
|
||||
struct ProfileHeader {
|
||||
unsigned int magic;
|
||||
unsigned int version;
|
||||
int nprocs;
|
||||
int num_heavy;
|
||||
double threshold_ratio;
|
||||
};
|
||||
|
||||
// Write profile file (rank 0 only)
|
||||
bool write_profile(const char *filepath, int nprocs,
|
||||
const double *rank_times,
|
||||
const int *heavy_ranks, int num_heavy,
|
||||
double threshold_ratio);
|
||||
|
||||
// Read profile file (rank 0 reads, then broadcasts to all)
|
||||
// Returns true if file found and valid for current nprocs
|
||||
bool read_profile(const char *filepath, int current_nprocs,
|
||||
int *heavy_ranks, int &num_heavy,
|
||||
double *rank_times, MPI_Comm comm);
|
||||
|
||||
// Identify heavy ranks: those with time > threshold_ratio * mean
|
||||
int identify_heavy_ranks(const double *rank_times, int nprocs,
|
||||
double threshold_ratio,
|
||||
int *heavy_ranks, int max_heavy);
|
||||
|
||||
} // namespace InterpLBProfile
|
||||
|
||||
#endif /* INTERP_LB_PROFILE_H */
|
||||
@@ -1,27 +0,0 @@
|
||||
/* Auto-generated from interp_lb_profile.bin — do not edit */
|
||||
#ifndef INTERP_LB_PROFILE_DATA_H
|
||||
#define INTERP_LB_PROFILE_DATA_H
|
||||
|
||||
#define INTERP_LB_NPROCS 64
|
||||
#define INTERP_LB_NUM_HEAVY 4
|
||||
|
||||
static const int interp_lb_heavy_blocks[4] = {27, 35, 28, 36};
|
||||
|
||||
/* Split table: {block_id, r_left, r_right} */
|
||||
static const int interp_lb_splits[4][3] = {
|
||||
{27, 26, 27},
|
||||
{35, 34, 35},
|
||||
{28, 28, 29},
|
||||
{36, 36, 37},
|
||||
};
|
||||
|
||||
/* Rank remap for displaced neighbor blocks */
|
||||
static const int interp_lb_num_remaps = 4;
|
||||
static const int interp_lb_remaps[][2] = {
|
||||
{26, 25},
|
||||
{29, 30},
|
||||
{34, 33},
|
||||
{37, 38},
|
||||
};
|
||||
|
||||
#endif /* INTERP_LB_PROFILE_DATA_H */
|
||||
@@ -65,8 +65,6 @@ real*8,intent(in) :: eps
|
||||
! dx^4
|
||||
|
||||
! note the sign (-1)^r-1, now r=2
|
||||
!DIR$ SIMD VECTORLENGTHFOR(KNOWN_INTEGER=8)
|
||||
!DIR$ UNROLL PARTIAL(4)
|
||||
do k=1,ex(3)
|
||||
do j=1,ex(2)
|
||||
do i=1,ex(1)
|
||||
|
||||
@@ -487,201 +487,6 @@ subroutine lopsided(ex,X,Y,Z,f,f_rhs,Sfx,Sfy,Sfz,Symmetry,SoA)
|
||||
|
||||
end subroutine lopsided
|
||||
|
||||
!-----------------------------------------------------------------------------
|
||||
! Combined advection (lopsided) + Kreiss-Oliger dissipation (kodis)
|
||||
! Shares the symmetry_bd buffer fh, eliminating one full-grid copy per call.
|
||||
! Mathematically identical to calling lopsided then kodis separately.
|
||||
!-----------------------------------------------------------------------------
|
||||
subroutine lopsided_kodis(ex,X,Y,Z,f,f_rhs,Sfx,Sfy,Sfz,Symmetry,SoA,eps)
|
||||
implicit none
|
||||
|
||||
!~~~~~~> Input parameters:
|
||||
|
||||
integer, intent(in) :: ex(1:3),Symmetry
|
||||
real*8, intent(in) :: X(1:ex(1)),Y(1:ex(2)),Z(1:ex(3))
|
||||
real*8,dimension(ex(1),ex(2),ex(3)),intent(in) :: f,Sfx,Sfy,Sfz
|
||||
|
||||
real*8,dimension(ex(1),ex(2),ex(3)),intent(inout):: f_rhs
|
||||
real*8,dimension(3),intent(in) ::SoA
|
||||
real*8,intent(in) :: eps
|
||||
|
||||
!~~~~~~> local variables:
|
||||
! note index -2,-1,0, so we have 3 extra points
|
||||
real*8,dimension(-2:ex(1),-2:ex(2),-2:ex(3)) :: fh
|
||||
integer :: imin,jmin,kmin,imax,jmax,kmax,i,j,k
|
||||
real*8 :: dX,dY,dZ
|
||||
real*8 :: d12dx,d12dy,d12dz,d2dx,d2dy,d2dz
|
||||
real*8, parameter :: ZEO=0.d0,ONE=1.d0, F3=3.d0
|
||||
real*8, parameter :: TWO=2.d0,F6=6.0d0,F18=1.8d1
|
||||
real*8, parameter :: F12=1.2d1, F10=1.d1,EIT=8.d0
|
||||
integer, parameter :: NO_SYMM = 0, EQ_SYMM = 1, OCTANT = 2
|
||||
! kodis parameters
|
||||
real*8, parameter :: SIX=6.d0,FIT=1.5d1,TWT=2.d1
|
||||
real*8, parameter :: cof=6.4d1 ! 2^6
|
||||
|
||||
dX = X(2)-X(1)
|
||||
dY = Y(2)-Y(1)
|
||||
dZ = Z(2)-Z(1)
|
||||
|
||||
d12dx = ONE/F12/dX
|
||||
d12dy = ONE/F12/dY
|
||||
d12dz = ONE/F12/dZ
|
||||
|
||||
d2dx = ONE/TWO/dX
|
||||
d2dy = ONE/TWO/dY
|
||||
d2dz = ONE/TWO/dZ
|
||||
|
||||
imax = ex(1)
|
||||
jmax = ex(2)
|
||||
kmax = ex(3)
|
||||
|
||||
imin = 1
|
||||
jmin = 1
|
||||
kmin = 1
|
||||
if(Symmetry > NO_SYMM .and. dabs(Z(1)) < dZ) kmin = -2
|
||||
if(Symmetry > EQ_SYMM .and. dabs(X(1)) < dX) imin = -2
|
||||
if(Symmetry > EQ_SYMM .and. dabs(Y(1)) < dY) jmin = -2
|
||||
|
||||
! Single symmetry_bd call shared by both advection and dissipation
|
||||
call symmetry_bd(3,ex,f,fh,SoA)
|
||||
|
||||
! ---- Advection (lopsided) loop ----
|
||||
! upper bound set ex-1 only for efficiency,
|
||||
! the loop body will set ex 0 also
|
||||
do k=1,ex(3)-1
|
||||
do j=1,ex(2)-1
|
||||
do i=1,ex(1)-1
|
||||
! x direction
|
||||
if(Sfx(i,j,k) > ZEO)then
|
||||
if(i+3 <= imax)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)+ &
|
||||
Sfx(i,j,k)*d12dx*(-F3*fh(i-1,j,k)-F10*fh(i,j,k)+F18*fh(i+1,j,k) &
|
||||
-F6*fh(i+2,j,k)+ fh(i+3,j,k))
|
||||
elseif(i+2 <= imax)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)+ &
|
||||
Sfx(i,j,k)*d12dx*(fh(i-2,j,k)-EIT*fh(i-1,j,k)+EIT*fh(i+1,j,k)-fh(i+2,j,k))
|
||||
|
||||
elseif(i+1 <= imax)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)- &
|
||||
Sfx(i,j,k)*d12dx*(-F3*fh(i+1,j,k)-F10*fh(i,j,k)+F18*fh(i-1,j,k) &
|
||||
-F6*fh(i-2,j,k)+ fh(i-3,j,k))
|
||||
endif
|
||||
elseif(Sfx(i,j,k) < ZEO)then
|
||||
if(i-3 >= imin)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)- &
|
||||
Sfx(i,j,k)*d12dx*(-F3*fh(i+1,j,k)-F10*fh(i,j,k)+F18*fh(i-1,j,k) &
|
||||
-F6*fh(i-2,j,k)+ fh(i-3,j,k))
|
||||
elseif(i-2 >= imin)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)+ &
|
||||
Sfx(i,j,k)*d12dx*(fh(i-2,j,k)-EIT*fh(i-1,j,k)+EIT*fh(i+1,j,k)-fh(i+2,j,k))
|
||||
|
||||
elseif(i-1 >= imin)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)+ &
|
||||
Sfx(i,j,k)*d12dx*(-F3*fh(i-1,j,k)-F10*fh(i,j,k)+F18*fh(i+1,j,k) &
|
||||
-F6*fh(i+2,j,k)+ fh(i+3,j,k))
|
||||
endif
|
||||
endif
|
||||
|
||||
! y direction
|
||||
if(Sfy(i,j,k) > ZEO)then
|
||||
if(j+3 <= jmax)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)+ &
|
||||
Sfy(i,j,k)*d12dy*(-F3*fh(i,j-1,k)-F10*fh(i,j,k)+F18*fh(i,j+1,k) &
|
||||
-F6*fh(i,j+2,k)+ fh(i,j+3,k))
|
||||
elseif(j+2 <= jmax)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)+ &
|
||||
Sfy(i,j,k)*d12dy*(fh(i,j-2,k)-EIT*fh(i,j-1,k)+EIT*fh(i,j+1,k)-fh(i,j+2,k))
|
||||
|
||||
elseif(j+1 <= jmax)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)- &
|
||||
Sfy(i,j,k)*d12dy*(-F3*fh(i,j+1,k)-F10*fh(i,j,k)+F18*fh(i,j-1,k) &
|
||||
-F6*fh(i,j-2,k)+ fh(i,j-3,k))
|
||||
endif
|
||||
elseif(Sfy(i,j,k) < ZEO)then
|
||||
if(j-3 >= jmin)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)- &
|
||||
Sfy(i,j,k)*d12dy*(-F3*fh(i,j+1,k)-F10*fh(i,j,k)+F18*fh(i,j-1,k) &
|
||||
-F6*fh(i,j-2,k)+ fh(i,j-3,k))
|
||||
elseif(j-2 >= jmin)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)+ &
|
||||
Sfy(i,j,k)*d12dy*(fh(i,j-2,k)-EIT*fh(i,j-1,k)+EIT*fh(i,j+1,k)-fh(i,j+2,k))
|
||||
|
||||
elseif(j-1 >= jmin)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)+ &
|
||||
Sfy(i,j,k)*d12dy*(-F3*fh(i,j-1,k)-F10*fh(i,j,k)+F18*fh(i,j+1,k) &
|
||||
-F6*fh(i,j+2,k)+ fh(i,j+3,k))
|
||||
endif
|
||||
endif
|
||||
|
||||
! z direction
|
||||
if(Sfz(i,j,k) > ZEO)then
|
||||
if(k+3 <= kmax)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)+ &
|
||||
Sfz(i,j,k)*d12dz*(-F3*fh(i,j,k-1)-F10*fh(i,j,k)+F18*fh(i,j,k+1) &
|
||||
-F6*fh(i,j,k+2)+ fh(i,j,k+3))
|
||||
elseif(k+2 <= kmax)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)+ &
|
||||
Sfz(i,j,k)*d12dz*(fh(i,j,k-2)-EIT*fh(i,j,k-1)+EIT*fh(i,j,k+1)-fh(i,j,k+2))
|
||||
|
||||
elseif(k+1 <= kmax)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)- &
|
||||
Sfz(i,j,k)*d12dz*(-F3*fh(i,j,k+1)-F10*fh(i,j,k)+F18*fh(i,j,k-1) &
|
||||
-F6*fh(i,j,k-2)+ fh(i,j,k-3))
|
||||
endif
|
||||
elseif(Sfz(i,j,k) < ZEO)then
|
||||
if(k-3 >= kmin)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)- &
|
||||
Sfz(i,j,k)*d12dz*(-F3*fh(i,j,k+1)-F10*fh(i,j,k)+F18*fh(i,j,k-1) &
|
||||
-F6*fh(i,j,k-2)+ fh(i,j,k-3))
|
||||
elseif(k-2 >= kmin)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)+ &
|
||||
Sfz(i,j,k)*d12dz*(fh(i,j,k-2)-EIT*fh(i,j,k-1)+EIT*fh(i,j,k+1)-fh(i,j,k+2))
|
||||
|
||||
elseif(k-1 >= kmin)then
|
||||
f_rhs(i,j,k)=f_rhs(i,j,k)+ &
|
||||
Sfz(i,j,k)*d12dz*(-F3*fh(i,j,k-1)-F10*fh(i,j,k)+F18*fh(i,j,k+1) &
|
||||
-F6*fh(i,j,k+2)+ fh(i,j,k+3))
|
||||
endif
|
||||
endif
|
||||
enddo
|
||||
enddo
|
||||
enddo
|
||||
|
||||
! ---- Dissipation (kodis) loop ----
|
||||
if(eps > ZEO) then
|
||||
do k=1,ex(3)
|
||||
do j=1,ex(2)
|
||||
do i=1,ex(1)
|
||||
|
||||
if(i-3 >= imin .and. i+3 <= imax .and. &
|
||||
j-3 >= jmin .and. j+3 <= jmax .and. &
|
||||
k-3 >= kmin .and. k+3 <= kmax) then
|
||||
f_rhs(i,j,k) = f_rhs(i,j,k) + eps/cof *( ( &
|
||||
(fh(i-3,j,k)+fh(i+3,j,k)) - &
|
||||
SIX*(fh(i-2,j,k)+fh(i+2,j,k)) + &
|
||||
FIT*(fh(i-1,j,k)+fh(i+1,j,k)) - &
|
||||
TWT* fh(i,j,k) )/dX + &
|
||||
( &
|
||||
(fh(i,j-3,k)+fh(i,j+3,k)) - &
|
||||
SIX*(fh(i,j-2,k)+fh(i,j+2,k)) + &
|
||||
FIT*(fh(i,j-1,k)+fh(i,j+1,k)) - &
|
||||
TWT* fh(i,j,k) )/dY + &
|
||||
( &
|
||||
(fh(i,j,k-3)+fh(i,j,k+3)) - &
|
||||
SIX*(fh(i,j,k-2)+fh(i,j,k+2)) + &
|
||||
FIT*(fh(i,j,k-1)+fh(i,j,k+1)) - &
|
||||
TWT* fh(i,j,k) )/dZ )
|
||||
endif
|
||||
|
||||
enddo
|
||||
enddo
|
||||
enddo
|
||||
endif
|
||||
|
||||
return
|
||||
|
||||
end subroutine lopsided_kodis
|
||||
|
||||
#elif (ghost_width == 4)
|
||||
! sixth order code
|
||||
! Compute advection terms in right hand sides of field equations
|
||||
|
||||
@@ -1,77 +1,83 @@
|
||||
|
||||
#define tetradtype 2
|
||||
|
||||
#define Cell
|
||||
|
||||
#define ghost_width 3
|
||||
|
||||
|
||||
|
||||
#define GAUGE 0
|
||||
|
||||
#define CPBC_ghost_width (ghost_width)
|
||||
|
||||
#define ABV 0
|
||||
|
||||
#define EScalar_CC 2
|
||||
|
||||
#if 0
|
||||
|
||||
define tetradtype
|
||||
v:r; u: phi; w: theta
|
||||
tetradtype 0
|
||||
v^a = (x,y,z)
|
||||
orthonormal order: v,u,w
|
||||
m = (phi - i theta)/sqrt(2) following Frans, Eq.(8) of PRD 75, 124018(2007)
|
||||
tetradtype 1
|
||||
orthonormal order: w,u,v
|
||||
m = (theta + i phi)/sqrt(2) following Sperhake, Eq.(3.2) of PRD 85, 124062(2012)
|
||||
tetradtype 2
|
||||
v_a = (x,y,z)
|
||||
orthonormal order: v,u,w
|
||||
m = (phi - i theta)/sqrt(2) following Frans, Eq.(8) of PRD 75, 124018(2007)
|
||||
|
||||
define Cell or Vertex
|
||||
Cell center or Vertex center
|
||||
|
||||
define ghost_width
|
||||
2nd order: 2
|
||||
4th order: 3
|
||||
6th order: 4
|
||||
8th order: 5
|
||||
|
||||
define WithShell
|
||||
use shell or not
|
||||
|
||||
define CPBC
|
||||
use constraint preserving boundary condition or not
|
||||
only affect Z4c
|
||||
CPBC only supports WithShell
|
||||
|
||||
define GAUGE
|
||||
0: B^i gauge
|
||||
1: David puncture gauge
|
||||
2: MB B^i gauge
|
||||
3: RIT B^i gauge
|
||||
4: MB beta gauge (beta gauge not means Eq.(3) of PRD 84, 124006)
|
||||
5: RIT beta gauge (beta gauge not means Eq.(3) of PRD 84, 124006)
|
||||
6: MGB1 B^i gauge
|
||||
7: MGB2 B^i gauge
|
||||
|
||||
define CPBC_ghost_width (ghost_width)
|
||||
buffer points for CPBC boundary
|
||||
|
||||
define ABV
|
||||
0: using BSSN variable for constraint violation and psi4 calculation
|
||||
1: using ADM variable for constraint violation and psi4 calculation
|
||||
|
||||
define EScalar_CC
|
||||
Type of Potential and Scalar Distribution in F(R) Scalar-Tensor Theory
|
||||
1: Case C of 1112.3928, V=0
|
||||
2: shell with phi(r) = phi0 * a2^2/(1+a2^2), f(R) = R+a2*R^2 induced V
|
||||
3: ground state of Schrodinger-Newton system, f(R) = R+a2*R^2 induced V
|
||||
4: a2 = +oo and phi(r) = phi0 * 0.5 * ( tanh((r+r0)/sigma) - tanh((r-r0)/sigma) )
|
||||
5: shell with phi(r) = phi0 * Exp(-(r-r0)**2/sigma), V = 0
|
||||
|
||||
#endif
|
||||
|
||||
|
||||
|
||||
#if 0
|
||||
note here
|
||||
v:r; u: phi; w: theta
|
||||
tetradtype 0
|
||||
v^a = (x,y,z)
|
||||
orthonormal order: v,u,w
|
||||
m = (phi - i theta)/sqrt(2) following Frans, Eq.(8) of PRD 75, 124018(2007)
|
||||
tetradtype 1
|
||||
orthonormal order: w,u,v
|
||||
m = (theta + i phi)/sqrt(2) following Sperhake, Eq.(3.2) of PRD 85, 124062(2012)
|
||||
tetradtype 2
|
||||
v_a = (x,y,z)
|
||||
orthonormal order: v,u,w
|
||||
m = (phi - i theta)/sqrt(2) following Frans, Eq.(8) of PRD 75, 124018(2007)
|
||||
#endif
|
||||
#define tetradtype 2
|
||||
|
||||
#if 0
|
||||
note here
|
||||
Cell center or Vertex center
|
||||
#endif
|
||||
#define Cell
|
||||
|
||||
#if 0
|
||||
note here
|
||||
2nd order: 2
|
||||
4th order: 3
|
||||
6th order: 4
|
||||
8th order: 5
|
||||
#endif
|
||||
#define ghost_width 3
|
||||
|
||||
#if 0
|
||||
note here
|
||||
use shell or not
|
||||
#endif
|
||||
#define WithShell
|
||||
|
||||
#if 0
|
||||
note here
|
||||
use constraint preserving boundary condition or not
|
||||
only affect Z4c
|
||||
#endif
|
||||
#define CPBC
|
||||
|
||||
#if 0
|
||||
note here
|
||||
Gauge condition type
|
||||
0: B^i gauge
|
||||
1: David's puncture gauge
|
||||
2: MB B^i gauge
|
||||
3: RIT B^i gauge
|
||||
4: MB beta gauge (beta gauge not means Eq.(3) of PRD 84, 124006)
|
||||
5: RIT beta gauge (beta gauge not means Eq.(3) of PRD 84, 124006)
|
||||
6: MGB1 B^i gauge
|
||||
7: MGB2 B^i gauge
|
||||
#endif
|
||||
#define GAUGE 2
|
||||
|
||||
#if 0
|
||||
buffer points for CPBC boundary
|
||||
#endif
|
||||
#define CPBC_ghost_width (ghost_width)
|
||||
|
||||
#if 0
|
||||
using BSSN variable for constraint violation and psi4 calculation: 0
|
||||
using ADM variable for constraint violation and psi4 calculation: 1
|
||||
#endif
|
||||
#define ABV 0
|
||||
|
||||
#if 0
|
||||
Type of Potential and Scalar Distribution in F(R) Scalar-Tensor Theory
|
||||
1: Case C of 1112.3928, V=0
|
||||
2: shell with a2^2*phi0/(1+a2^2), f(R) = R+a2*R^2 induced V
|
||||
3: ground state of Schrodinger-Newton system, f(R) = R+a2*R^2 induced V
|
||||
4: a2 = oo and phi(r) = phi0 * 0.5 * ( tanh((r+r0)/sigma) - tanh((r-r0)/sigma) )
|
||||
5: shell with phi(r) = phi0*Exp(-(r-r0)**2/sigma), V = 0
|
||||
#endif
|
||||
#define EScalar_CC 2
|
||||
|
||||
|
||||
|
||||
@@ -1,145 +1,112 @@
|
||||
|
||||
#ifndef MICRODEF_H
|
||||
#define MICRODEF_H
|
||||
|
||||
#include "macrodef.fh"
|
||||
|
||||
// application parameters
|
||||
|
||||
#define SommerType 0
|
||||
|
||||
#define GaussInt
|
||||
|
||||
#define ABEtype 0
|
||||
|
||||
//#define With_AHF
|
||||
#define Psi4type 0
|
||||
|
||||
//#define Point_Psi4
|
||||
|
||||
#define RPS 1
|
||||
|
||||
#define AGM 0
|
||||
|
||||
#define RPB 0
|
||||
|
||||
#define MAPBH 1
|
||||
|
||||
#define PSTR 0
|
||||
|
||||
#define REGLEV 0
|
||||
|
||||
//#define USE_GPU
|
||||
|
||||
//#define CHECKDETAIL
|
||||
|
||||
//#define FAKECHECK
|
||||
|
||||
//
|
||||
// define SommerType
|
||||
// sommerfeld boundary type
|
||||
// 0: bam
|
||||
// 1: shibata
|
||||
//
|
||||
// define GaussInt
|
||||
// for Using Gauss-Legendre quadrature in theta direction
|
||||
//
|
||||
// define ABEtype
|
||||
// 0: BSSN vacuum
|
||||
// 1: coupled to scalar field
|
||||
// 2: Z4c vacuum
|
||||
// 3: coupled to Maxwell field
|
||||
//
|
||||
// define With_AHF
|
||||
// using Apparent Horizon Finder
|
||||
//
|
||||
// define Psi4type
|
||||
// Psi4 calculation method
|
||||
// 0: EB method
|
||||
// 1: 4-D method
|
||||
//
|
||||
// define Point_Psi4
|
||||
// for Using point psi4 or not
|
||||
//
|
||||
// define RPS
|
||||
// RestrictProlong in Step (0) or after Step (1)
|
||||
//
|
||||
// define AGM
|
||||
// Enforce algebra constraint
|
||||
// for every RK4 sub step: 0
|
||||
// only when iter_count == 3: 1
|
||||
// after routine Step: 2
|
||||
//
|
||||
// define RPB
|
||||
// Restrict Prolong using BAM style 1 or old style 0
|
||||
//
|
||||
// define MAPBH
|
||||
// 1: move Analysis out ot 4 sub steps and treat PBH with Euler method
|
||||
//
|
||||
// define PSTR
|
||||
// parallel structure
|
||||
// 0: level by level
|
||||
// 1: considering all levels
|
||||
// 2: as 1 but reverse the CPU order
|
||||
// 3: Frank's scheme
|
||||
//
|
||||
// define REGLEV
|
||||
// regrid for every level or for all levels at a time
|
||||
// 0: for every level;
|
||||
// 1: for all
|
||||
//
|
||||
// define USE_GPU
|
||||
// use gpu or not
|
||||
//
|
||||
// define CHECKDETAIL
|
||||
// use checkpoint for every process
|
||||
//
|
||||
// define FAKECHECK
|
||||
// use FakeCheckPrepare to write CheckPoint
|
||||
//
|
||||
|
||||
////================================================================
|
||||
// some basic parameters for numerical calculation
|
||||
////================================================================
|
||||
|
||||
#define dim 3
|
||||
|
||||
//#define Cell or Vertex in "macrodef.fh"
|
||||
|
||||
#define buffer_width 6
|
||||
|
||||
#define SC_width buffer_width
|
||||
|
||||
#define CS_width (2*buffer_width)
|
||||
|
||||
//
|
||||
// define Cell or Vertex in "macrodef.fh"
|
||||
//
|
||||
// define buffer_width
|
||||
// buffer point number for mesh refinement interface
|
||||
//
|
||||
// define SC_width buffer_width
|
||||
// buffer point number shell-box interface, on shell
|
||||
//
|
||||
// define CS_width
|
||||
// buffer point number shell-box interface, on box
|
||||
//
|
||||
|
||||
#if(buffer_width < ghost_width)
|
||||
# error we always assume buffer_width>ghost_width
|
||||
#endif
|
||||
|
||||
#define PACK 1
|
||||
#define UNPACK 2
|
||||
|
||||
#define Mymax(a,b) (((a) > (b)) ? (a) : (b))
|
||||
#define Mymin(a,b) (((a) < (b)) ? (a) : (b))
|
||||
|
||||
#define feq(a,b,d) (fabs(a-b)<d)
|
||||
#define flt(a,b,d) ((a-b)<d)
|
||||
#define fgt(a,b,d) ((a-b)>d)
|
||||
|
||||
#define TINY 1e-10
|
||||
|
||||
#endif /* MICRODEF_H */
|
||||
|
||||
|
||||
#ifndef MICRODEF_H
|
||||
#define MICRODEF_H
|
||||
|
||||
#include "macrodef.fh"
|
||||
|
||||
// application parameters
|
||||
|
||||
/// ****
|
||||
// sommerfeld boundary type
|
||||
// 0: bam, 1: shibata
|
||||
#define SommerType 0
|
||||
|
||||
/// ****
|
||||
// for Using Gauss-Legendre quadrature in theta direction
|
||||
#define GaussInt
|
||||
|
||||
/// ****
|
||||
// 0: BSSN vacuum
|
||||
// 1: coupled to scalar field
|
||||
// 2: Z4c vacuum
|
||||
// 3: coupled to Maxwell field
|
||||
//
|
||||
#define ABEtype 2
|
||||
|
||||
/// ****
|
||||
// using Apparent Horizon Finder
|
||||
//#define With_AHF
|
||||
|
||||
/// ****
|
||||
// Psi4 calculation method
|
||||
// 0: EB method
|
||||
// 1: 4-D method
|
||||
//
|
||||
#define Psi4type 0
|
||||
|
||||
/// ****
|
||||
// for Using point psi4 or not
|
||||
//#define Point_Psi4
|
||||
|
||||
/// ****
|
||||
// RestrictProlong in Step (0) or after Step (1)
|
||||
#define RPS 1
|
||||
|
||||
/// ****
|
||||
// Enforce algebra constraint
|
||||
// for every RK4 sub step: 0
|
||||
// only when iter_count == 3: 1
|
||||
// after routine Step: 2
|
||||
#define AGM 0
|
||||
|
||||
/// ****
|
||||
// Restrict Prolong using BAM style 1 or old style 0
|
||||
#define RPB 0
|
||||
|
||||
/// ****
|
||||
// 1: move Analysis out ot 4 sub steps and treat PBH with Euler method
|
||||
#define MAPBH 1
|
||||
|
||||
/// ****
|
||||
// parallel structure, 0: level by level, 1: considering all levels, 2: as 1 but reverse the CPU order, 3: Frank's scheme
|
||||
#define PSTR 0
|
||||
|
||||
/// ****
|
||||
// regrid for every level or for all levels at a time
|
||||
// 0: for every level; 1: for all
|
||||
#define REGLEV 0
|
||||
|
||||
/// ****
|
||||
// use gpu or not
|
||||
//#define USE_GPU
|
||||
|
||||
/// ****
|
||||
// use checkpoint for every process
|
||||
//#define CHECKDETAIL
|
||||
|
||||
/// ****
|
||||
// use FakeCheckPrepare to write CheckPoint
|
||||
//#define FAKECHECK
|
||||
////================================================================
|
||||
// some basic parameters for numerical calculation
|
||||
#define dim 3
|
||||
|
||||
//#define Cell or Vertex in "microdef.fh"
|
||||
|
||||
// ******
|
||||
// buffer point number for mesh refinement interface
|
||||
#define buffer_width 6
|
||||
|
||||
// ******
|
||||
// buffer point number shell-box interface, on shell
|
||||
#define SC_width buffer_width
|
||||
// buffer point number shell-box interface, on box
|
||||
#define CS_width (2*buffer_width)
|
||||
|
||||
#if(buffer_width < ghost_width)
|
||||
#error we always assume buffer_width>ghost_width
|
||||
#endif
|
||||
|
||||
#define PACK 1
|
||||
#define UNPACK 2
|
||||
|
||||
#define Mymax(a,b) (((a) > (b)) ? (a) : (b))
|
||||
#define Mymin(a,b) (((a) < (b)) ? (a) : (b))
|
||||
|
||||
#define feq(a,b,d) (fabs(a-b)<d)
|
||||
#define flt(a,b,d) ((a-b)<d)
|
||||
#define fgt(a,b,d) ((a-b)>d)
|
||||
|
||||
#define TINY 1e-10
|
||||
|
||||
#endif /* MICRODEF_H */
|
||||
|
||||
@@ -2,40 +2,13 @@
|
||||
|
||||
include makefile.inc
|
||||
|
||||
## polint(ordn=6) kernel selector:
|
||||
## 1 (default): barycentric fast path
|
||||
## 0 : fallback to Neville path
|
||||
POLINT6_USE_BARY ?= 1
|
||||
POLINT6_FLAG = -DPOLINT6_USE_BARYCENTRIC=$(POLINT6_USE_BARY)
|
||||
|
||||
## ABE build flags selected by PGO_MODE (set in makefile.inc, default: opt)
|
||||
## make -> opt (PGO-guided, maximum performance)
|
||||
## make PGO_MODE=instrument -> instrument (Phase 1: collect fresh profile data)
|
||||
PROFDATA = /home/$(shell whoami)/AMSS-NCKU/pgo_profile/default.profdata
|
||||
|
||||
ifeq ($(PGO_MODE),instrument)
|
||||
## Phase 1: instrumentation — omit -ipo/-fp-model fast=2 for faster build and numerical stability
|
||||
CXXAPPFLAGS = -O3 -xHost -fma -fprofile-instr-generate -ipo \
|
||||
-Dfortran3 -Dnewc -I${MKLROOT}/include $(INTERP_LB_FLAGS)
|
||||
f90appflags = -O3 -xHost -fma -fprofile-instr-generate -ipo \
|
||||
-align array64byte -fpp -I${MKLROOT}/include $(POLINT6_FLAG)
|
||||
else
|
||||
## opt (default): maximum performance with PGO profile data
|
||||
CXXAPPFLAGS = -O3 -xHost -fp-model fast=2 -fma -ipo \
|
||||
-fprofile-instr-use=$(PROFDATA) \
|
||||
-Dfortran3 -Dnewc -I${MKLROOT}/include $(INTERP_LB_FLAGS)
|
||||
f90appflags = -O3 -xHost -fp-model fast=2 -fma -ipo \
|
||||
-fprofile-instr-use=$(PROFDATA) \
|
||||
-align array64byte -fpp -I${MKLROOT}/include $(POLINT6_FLAG)
|
||||
endif
|
||||
|
||||
.SUFFIXES: .o .f90 .C .for .cu
|
||||
|
||||
.f90.o:
|
||||
$(f90) $(f90appflags) -c $< -o $@
|
||||
|
||||
.C.o:
|
||||
${CXX} $(CXXAPPFLAGS) -c $< $(filein) -o $@
|
||||
${CXX} $(CXXAPPFLAGS) -qopenmp -c $< $(filein) -o $@
|
||||
|
||||
.for.o:
|
||||
$(f77) -c $< -o $@
|
||||
@@ -43,70 +16,20 @@ endif
|
||||
.cu.o:
|
||||
$(Cu) $(CUDA_APP_FLAGS) -c $< -o $@ $(CUDA_LIB_PATH)
|
||||
|
||||
# CUDA rewrite of BSSN RHS (drop-in replacement for bssn_rhs_c + stencil helpers)
|
||||
bssn_rhs_cuda.o: bssn_rhs_cuda.cu macrodef.h
|
||||
$(Cu) $(CUDA_APP_FLAGS) -c $< -o $@ $(CUDA_LIB_PATH)
|
||||
|
||||
# C rewrite of BSSN RHS kernel and helpers
|
||||
bssn_rhs_c.o: bssn_rhs_c.C
|
||||
${CXX} $(CXXAPPFLAGS) -c $< $(filein) -o $@
|
||||
|
||||
fderivs_c.o: fderivs_c.C
|
||||
${CXX} $(CXXAPPFLAGS) -c $< $(filein) -o $@
|
||||
|
||||
fdderivs_c.o: fdderivs_c.C
|
||||
${CXX} $(CXXAPPFLAGS) -c $< $(filein) -o $@
|
||||
|
||||
kodiss_c.o: kodiss_c.C
|
||||
${CXX} $(CXXAPPFLAGS) -c $< $(filein) -o $@
|
||||
|
||||
lopsided_c.o: lopsided_c.C
|
||||
${CXX} $(CXXAPPFLAGS) -c $< $(filein) -o $@
|
||||
|
||||
interp_lb_profile.o: interp_lb_profile.C interp_lb_profile.h
|
||||
${CXX} $(CXXAPPFLAGS) -c $< $(filein) -o $@
|
||||
|
||||
## TwoPunctureABE uses fixed optimal flags with its own PGO profile, independent of CXXAPPFLAGS
|
||||
TP_PROFDATA = /home/$(shell whoami)/AMSS-NCKU/pgo_profile/TwoPunctureABE.profdata
|
||||
TP_OPTFLAGS = -O3 -xHost -fp-model fast=2 -fma -ipo \
|
||||
-fprofile-instr-use=$(TP_PROFDATA) \
|
||||
-Dfortran3 -Dnewc -I${MKLROOT}/include
|
||||
|
||||
TwoPunctures.o: TwoPunctures.C
|
||||
${CXX} $(TP_OPTFLAGS) -qopenmp -c $< -o $@
|
||||
${CXX} $(CXXAPPFLAGS) -qopenmp -c $< -o $@
|
||||
|
||||
TwoPunctureABE.o: TwoPunctureABE.C
|
||||
${CXX} $(TP_OPTFLAGS) -qopenmp -c $< -o $@
|
||||
${CXX} $(CXXAPPFLAGS) -qopenmp -c $< -o $@
|
||||
|
||||
# Input files
|
||||
|
||||
## Kernel implementation switch (set USE_CXX_KERNELS=0 to fall back to Fortran)
|
||||
ifeq ($(USE_CXX_KERNELS),0)
|
||||
# Fortran mode: no C rewrite files; bssn_rhs.o is included via F90FILES below
|
||||
CFILES =
|
||||
else
|
||||
# C++ mode (default): C rewrite of bssn_rhs and helper kernels
|
||||
CFILES = bssn_rhs_c.o fderivs_c.o fdderivs_c.o kodiss_c.o lopsided_c.o
|
||||
endif
|
||||
|
||||
# CUDA rewrite: bssn_rhs_cuda.o replaces all CFILES (stencils are built-in)
|
||||
CFILES_CUDA = bssn_rhs_cuda.o
|
||||
|
||||
## RK4 kernel switch (independent from USE_CXX_KERNELS)
|
||||
ifeq ($(USE_CXX_RK4),1)
|
||||
CFILES += rungekutta4_rout_c.o
|
||||
CFILES_CUDA += rungekutta4_rout_c.o
|
||||
RK4_F90_OBJ =
|
||||
else
|
||||
RK4_F90_OBJ = rungekutta4_rout.o
|
||||
endif
|
||||
|
||||
C++FILES = ABE.o Ansorg.o Block.o misc.o monitor.o Parallel.o MPatch.o var.o\
|
||||
cgh.o bssn_class.o surface_integral.o ShellPatch.o\
|
||||
bssnEScalar_class.o perf.o Z4c_class.o NullShellPatch.o\
|
||||
bssnEM_class.o cpbc_util.o z4c_rhs_point.o checkpoint.o\
|
||||
Parallel_bam.o scalar_class.o transpbh.o NullShellPatch2.o\
|
||||
NullShellPatch2_Evo.o writefile_f.o interp_lb_profile.o
|
||||
NullShellPatch2_Evo.o writefile_f.o xh_bssn_rhs.o xh_fdderivs.o xh_fderivs.o xh_kodiss.o xh_lopsided.o \
|
||||
xh_global_interp.o xh_polint3.o
|
||||
|
||||
C++FILES_GPU = ABE.o Ansorg.o Block.o misc.o monitor.o Parallel.o MPatch.o var.o\
|
||||
cgh.o surface_integral.o ShellPatch.o\
|
||||
@@ -116,9 +39,9 @@ C++FILES_GPU = ABE.o Ansorg.o Block.o misc.o monitor.o Parallel.o MPatch.o var.o
|
||||
NullShellPatch2_Evo.o \
|
||||
bssn_gpu_class.o bssn_step_gpu.o bssn_macro.o writefile_f.o
|
||||
|
||||
F90FILES_BASE = enforce_algebra.o fmisc.o initial_puncture.o prolongrestrict.o\
|
||||
F90FILES = enforce_algebra.o fmisc.o initial_puncture.o prolongrestrict.o\
|
||||
prolongrestrict_cell.o prolongrestrict_vertex.o\
|
||||
$(RK4_F90_OBJ) diff_new.o kodiss.o kodiss_sh.o\
|
||||
rungekutta4_rout.o bssn_rhs.o diff_new.o kodiss.o kodiss_sh.o\
|
||||
lopsidediff.o sommerfeld_rout.o getnp4.o diff_new_sh.o\
|
||||
shellfunctions.o bssn_rhs_ss.o Set_Rho_ADM.o\
|
||||
getnp4EScalar.o bssnEScalar_rhs.o bssn_constraint.o ricci_gamma.o\
|
||||
@@ -129,14 +52,6 @@ F90FILES_BASE = enforce_algebra.o fmisc.o initial_puncture.o prolongrestrict.o\
|
||||
scalar_rhs.o initial_scalar.o NullEvol2.o initial_null2.o\
|
||||
NullNews2.o tool_f.o
|
||||
|
||||
ifeq ($(USE_CXX_KERNELS),0)
|
||||
# Fortran mode: include original bssn_rhs.o
|
||||
F90FILES = $(F90FILES_BASE) bssn_rhs.o
|
||||
else
|
||||
# C++ mode (default): bssn_rhs.o replaced by C++ kernel
|
||||
F90FILES = $(F90FILES_BASE)
|
||||
endif
|
||||
|
||||
F77FILES = zbesh.o
|
||||
|
||||
AHFDOBJS = expansion.o expansion_Jacobian.o patch.o coords.o patch_info.o patch_interp.o patch_system.o \
|
||||
@@ -149,7 +64,7 @@ TwoPunctureFILES = TwoPunctureABE.o TwoPunctures.o
|
||||
CUDAFILES = bssn_gpu.o bssn_gpu_rhs_ss.o
|
||||
|
||||
# file dependences
|
||||
$(C++FILES) $(C++FILES_GPU) $(F90FILES) $(CFILES) $(AHFDOBJS) $(CUDAFILES): macrodef.fh
|
||||
$(C++FILES) $(C++FILESGPU) $(F90FILES) $(AHFDOBJS) $(CUDAFILES): macrodef.fh
|
||||
|
||||
$(C++FILES): Block.h enforce_algebra.h fmisc.h initial_puncture.h macrodef.h\
|
||||
misc.h monitor.h MyList.h Parallel.h MPatch.h prolongrestrict.h\
|
||||
@@ -158,7 +73,7 @@ $(C++FILES): Block.h enforce_algebra.h fmisc.h initial_puncture.h macrodef.h\
|
||||
fadmquantites_bssn.h cpbc.h getnp4.h initial_null.h NullEvol.h\
|
||||
NullShellPatch.h initial_maxwell.h bssnEM_class.h getnpem2.h\
|
||||
empart.h NullNews.h kodiss.h Parallel_bam.h ricci_gamma.h\
|
||||
initial_null2.h NullShellPatch2.h
|
||||
initial_null2.h NullShellPatch2.h xh_bssn_rhs_compute.h xh_global_interp.h
|
||||
|
||||
$(C++FILES_GPU): Block.h enforce_algebra.h fmisc.h initial_puncture.h macrodef.h\
|
||||
misc.h monitor.h MyList.h Parallel.h MPatch.h prolongrestrict.h\
|
||||
@@ -172,7 +87,7 @@ $(C++FILES_GPU): Block.h enforce_algebra.h fmisc.h initial_puncture.h macrodef.h
|
||||
|
||||
$(AHFDOBJS): cctk.h cctk_Config.h cctk_Types.h cctk_Constants.h myglobal.h
|
||||
|
||||
$(C++FILES) $(C++FILES_GPU) $(CFILES) $(AHFDOBJS) $(CUDAFILES): macrodef.h
|
||||
$(C++FILES) $(C++FILES_GPU) $(AHFDOBJS) $(CUDAFILES): macrodef.h
|
||||
|
||||
TwoPunctureFILES: TwoPunctures.h
|
||||
|
||||
@@ -181,17 +96,14 @@ $(CUDAFILES): bssn_gpu.h gpu_mem.h gpu_rhsSS_mem.h
|
||||
misc.o : zbesh.o
|
||||
|
||||
# projects
|
||||
ABE: $(C++FILES) $(CFILES_CUDA) $(F90FILES) $(F77FILES) $(AHFDOBJS)
|
||||
$(CLINKER) $(CXXAPPFLAGS) -o $@ $(C++FILES) $(CFILES_CUDA) $(F90FILES) $(F77FILES) $(AHFDOBJS) $(LDLIBS) -lcudart $(CUDA_LIB_PATH)
|
||||
|
||||
ABE_CUDA: $(C++FILES) $(CFILES_CUDA) $(F90FILES) $(F77FILES) $(AHFDOBJS)
|
||||
$(CLINKER) $(CXXAPPFLAGS) -o $@ $(C++FILES) $(CFILES_CUDA) $(F90FILES) $(F77FILES) $(AHFDOBJS) $(LDLIBS) -lcudart $(CUDA_LIB_PATH)
|
||||
|
||||
ABEGPU: $(C++FILES_GPU) $(CFILES) $(F90FILES) $(F77FILES) $(AHFDOBJS) $(CUDAFILES)
|
||||
$(CLINKER) $(CXXAPPFLAGS) -o $@ $(C++FILES_GPU) $(CFILES) $(F90FILES) $(F77FILES) $(AHFDOBJS) $(CUDAFILES) $(LDLIBS)
|
||||
ABE: $(C++FILES) $(F90FILES) $(F77FILES) $(AHFDOBJS)
|
||||
$(CLINKER) $(CXXAPPFLAGS) -qopenmp -o $@ $(C++FILES) $(F90FILES) $(F77FILES) $(AHFDOBJS) $(LDLIBS)
|
||||
|
||||
ABEGPU: $(C++FILES_GPU) $(F90FILES) $(F77FILES) $(AHFDOBJS) $(CUDAFILES)
|
||||
$(CLINKER) $(CXXAPPFLAGS) -o $@ $(C++FILES_GPU) $(F90FILES) $(F77FILES) $(AHFDOBJS) $(CUDAFILES) $(LDLIBS)
|
||||
|
||||
TwoPunctureABE: $(TwoPunctureFILES)
|
||||
$(CLINKER) $(TP_OPTFLAGS) -qopenmp -o $@ $(TwoPunctureFILES) $(LDLIBS)
|
||||
$(CLINKER) $(CXXAPPFLAGS) -qopenmp -o $@ $(TwoPunctureFILES) $(LDLIBS)
|
||||
|
||||
clean:
|
||||
rm *.o ABE ABE_CUDA ABEGPU TwoPunctureABE make.log -f
|
||||
rm *.o ABE ABEGPU TwoPunctureABE make.log -f
|
||||
|
||||
@@ -1,65 +1,32 @@
|
||||
## GCC version (commented out)
|
||||
## filein = -I/usr/include -I/usr/lib/x86_64-linux-gnu/mpich/include -I/usr/lib/x86_64-linux-gnu/openmpi/lib/ -I/usr/lib/gcc/x86_64-linux-gnu/11/ -I/usr/include/c++/11/
|
||||
## filein = -I/usr/include/ -I/usr/include/openmpi-x86_64/ -I/usr/lib/x86_64-linux-gnu/openmpi/include/ -I/usr/lib/x86_64-linux-gnu/openmpi/lib/ -I/usr/lib/gcc/x86_64-linux-gnu/11/ -I/usr/include/c++/11/
|
||||
## LDLIBS = -L/usr/lib/x86_64-linux-gnu -L/usr/lib64 -L/usr/lib/gcc/x86_64-linux-gnu/11 -lgfortran -lmpi -lgfortran
|
||||
|
||||
## Intel oneAPI version with oneMKL (Optimized for performance)
|
||||
filein = -I/usr/include/ -I${MKLROOT}/include
|
||||
|
||||
## Using sequential MKL (OpenMP disabled for better single-threaded performance)
|
||||
## Added -lifcore for Intel Fortran runtime and -limf for Intel math library
|
||||
LDLIBS = -L${MKLROOT}/lib -lmkl_intel_lp64 -lmkl_sequential -lmkl_core -lifcore -limf -lpthread -lm -ldl -liomp5
|
||||
|
||||
## Memory allocator switch
|
||||
## 1 (default) : link Intel oneTBB allocator (libtbbmalloc)
|
||||
## 0 : use system default allocator (ptmalloc)
|
||||
USE_TBBMALLOC ?= 1
|
||||
TBBMALLOC_SO ?= /home/intel/oneapi/2025.3/lib/libtbbmalloc.so
|
||||
ifneq ($(wildcard $(TBBMALLOC_SO)),)
|
||||
TBBMALLOC_LIBS = -Wl,--no-as-needed $(TBBMALLOC_SO) -Wl,--as-needed
|
||||
else
|
||||
TBBMALLOC_LIBS = -Wl,--no-as-needed -ltbbmalloc -Wl,--as-needed
|
||||
endif
|
||||
ifeq ($(USE_TBBMALLOC),1)
|
||||
LDLIBS := $(TBBMALLOC_LIBS) $(LDLIBS)
|
||||
endif
|
||||
|
||||
## PGO build mode switch (ABE only; TwoPunctureABE always uses opt flags)
|
||||
## opt : (default) maximum performance with PGO profile-guided optimization
|
||||
## instrument : PGO Phase 1 instrumentation to collect fresh profile data
|
||||
PGO_MODE ?= opt
|
||||
|
||||
## Interp_Points load balance profiling mode
|
||||
## off : (default) no load balance instrumentation
|
||||
## profile : Pass 1 — instrument Interp_Points to collect timing profile
|
||||
## optimize : Pass 2 — read profile and apply block rebalancing
|
||||
INTERP_LB_MODE ?= off
|
||||
|
||||
ifeq ($(INTERP_LB_MODE),profile)
|
||||
INTERP_LB_FLAGS = -DINTERP_LB_PROFILE
|
||||
else ifeq ($(INTERP_LB_MODE),optimize)
|
||||
INTERP_LB_FLAGS = -DINTERP_LB_OPTIMIZE
|
||||
else
|
||||
INTERP_LB_FLAGS =
|
||||
endif
|
||||
|
||||
## Kernel implementation switch
|
||||
## 1 (default) : use C++ rewrite of bssn_rhs and helper kernels (faster)
|
||||
## 0 : fall back to original Fortran kernels
|
||||
USE_CXX_KERNELS ?= 1
|
||||
|
||||
## RK4 kernel implementation switch
|
||||
## 1 (default) : use C/C++ rewrite of rungekutta4_rout (for optimization experiments)
|
||||
## 0 : use original Fortran rungekutta4_rout.o
|
||||
USE_CXX_RK4 ?= 1
|
||||
|
||||
f90 = ifx
|
||||
f77 = ifx
|
||||
CXX = icpx
|
||||
CC = icx
|
||||
CLINKER = mpiicpx
|
||||
|
||||
Cu = nvcc
|
||||
CUDA_LIB_PATH = -L/usr/lib/cuda/lib64 -I/usr/include -I/usr/lib/cuda/include
|
||||
#CUDA_APP_FLAGS = -c -g -O3 --ptxas-options=-v -arch compute_13 -code compute_13,sm_13 -Dfortran3 -Dnewc
|
||||
CUDA_APP_FLAGS = -c -g -O3 --ptxas-options=-v -Dfortran3 -Dnewc -arch=sm_80
|
||||
## GCC version (commented out)
|
||||
## filein = -I/usr/include -I/usr/lib/x86_64-linux-gnu/mpich/include -I/usr/lib/x86_64-linux-gnu/openmpi/lib/ -I/usr/lib/gcc/x86_64-linux-gnu/11/ -I/usr/include/c++/11/
|
||||
## filein = -I/usr/include/ -I/usr/include/openmpi-x86_64/ -I/usr/lib/x86_64-linux-gnu/openmpi/include/ -I/usr/lib/x86_64-linux-gnu/openmpi/lib/ -I/usr/lib/gcc/x86_64-linux-gnu/11/ -I/usr/include/c++/11/
|
||||
## LDLIBS = -L/usr/lib/x86_64-linux-gnu -L/usr/lib64 -L/usr/lib/gcc/x86_64-linux-gnu/11 -lgfortran -lmpi -lgfortran
|
||||
|
||||
## Intel oneAPI version with oneMKL (Optimized for performance)
|
||||
filein = -I/usr/include/ -I${MKLROOT}/include
|
||||
|
||||
## Using sequential MKL (OpenMP disabled for better single-threaded performance)
|
||||
## Added -lifcore for Intel Fortran runtime and -limf for Intel math library
|
||||
LDLIBS = -L${MKLROOT}/lib -lmkl_intel_lp64 -lmkl_sequential -lmkl_core -lifcore -limf -lpthread -lm -ldl
|
||||
|
||||
## Aggressive optimization flags + PGO Phase 2 (profile-guided optimization)
|
||||
## -fprofile-instr-use: use collected profile data to guide optimization decisions
|
||||
## (branch prediction, basic block layout, inlining, loop unrolling)
|
||||
PROFDATA = /home/hxh/AMSS-NCKU/pgo_profile/default.profdata
|
||||
CXXAPPFLAGS = -O3 -xHost -fp-model fast=2 -fma -ipo \
|
||||
-fprofile-instr-use=$(PROFDATA) \
|
||||
-Dfortran3 -Dnewc -I${MKLROOT}/include
|
||||
f90appflags = -O3 -xHost -fp-model fast=2 -fma -ipo \
|
||||
-fprofile-instr-use=$(PROFDATA) \
|
||||
-align array64byte -fpp -I${MKLROOT}/include
|
||||
f90 = ifx
|
||||
f77 = ifx
|
||||
CXX = icpx
|
||||
CC = icx
|
||||
CLINKER = mpiicpx
|
||||
|
||||
Cu = nvcc
|
||||
CUDA_LIB_PATH = -L/usr/lib/cuda/lib64 -I/usr/include -I/usr/lib/cuda/include
|
||||
#CUDA_APP_FLAGS = -c -g -O3 --ptxas-options=-v -arch compute_13 -code compute_13,sm_13 -Dfortran3 -Dnewc
|
||||
CUDA_APP_FLAGS = -c -g -O3 --ptxas-options=-v -Dfortran3 -Dnewc
|
||||
|
||||
@@ -217,6 +217,7 @@
|
||||
real*8,dimension(2*ghost_width) :: X,Y,Z
|
||||
real*8, dimension(2*ghost_width,2*ghost_width) :: tmp2
|
||||
real*8, dimension(2*ghost_width) :: tmp1
|
||||
real*8 :: ddy
|
||||
real*8,dimension(3) :: ccp
|
||||
|
||||
#if (ghost_width == 2)
|
||||
@@ -579,7 +580,7 @@
|
||||
tmp1(ghost_width-cxI(1)+cxB(1) :ghost_width-cxI(1)+cxT(1) ) = funf(cxB(1):cxT(1),j,k)
|
||||
endif
|
||||
|
||||
call polint0(X,tmp1,funf(i,j,k),2*ghost_width)
|
||||
call polint(X,tmp1,0.d0,funf(i,j,k),ddy,2*ghost_width)
|
||||
|
||||
! for y direction
|
||||
elseif(sum(fg).eq.2.and.fg(2) .eq. 0.and. &
|
||||
@@ -689,7 +690,7 @@
|
||||
tmp1(ghost_width-cxI(2)+cxB(2) :ghost_width-cxI(2)+cxT(2) ) = funf(i,cxB(2):cxT(2),k)
|
||||
endif
|
||||
|
||||
call polint0(Y,tmp1,funf(i,j,k),2*ghost_width)
|
||||
call polint(Y,tmp1,0.d0,funf(i,j,k),ddy,2*ghost_width)
|
||||
|
||||
! for z direction
|
||||
elseif(sum(fg).eq.2.and.fg(3) .eq. 0.and. &
|
||||
@@ -801,7 +802,7 @@
|
||||
tmp1(ghost_width-cxI(3)+cxB(3) :ghost_width-cxI(3)+cxT(3) ) = funf(i,j,cxB(3):cxT(3))
|
||||
endif
|
||||
|
||||
call polint0(Z,tmp1,funf(i,j,k),2*ghost_width)
|
||||
call polint(Z,tmp1,0.d0,funf(i,j,k),ddy,2*ghost_width)
|
||||
|
||||
#else
|
||||
|
||||
@@ -1933,35 +1934,18 @@
|
||||
! when if=1 -> ic=0, this is different to vertex center grid
|
||||
real*8, dimension(-2:extc(1),-2:extc(2),-2:extc(3)) :: funcc
|
||||
integer,dimension(3) :: cxI
|
||||
integer :: i,j,k,ii,jj,kk,px,py,pz
|
||||
integer :: i,j,k,ii,jj,kk
|
||||
real*8, dimension(6,6) :: tmp2
|
||||
real*8, dimension(6) :: tmp1
|
||||
integer, dimension(extf(1)) :: cix
|
||||
integer, dimension(extf(2)) :: ciy
|
||||
integer, dimension(extf(3)) :: ciz
|
||||
integer, dimension(extf(1)) :: pix
|
||||
integer, dimension(extf(2)) :: piy
|
||||
integer, dimension(extf(3)) :: piz
|
||||
|
||||
real*8, parameter :: C1=7.7d1/8.192d3,C2=-6.93d2/8.192d3,C3=3.465d3/4.096d3
|
||||
real*8, parameter :: C6=6.3d1/8.192d3,C5=-4.95d2/8.192d3,C4=1.155d3/4.096d3
|
||||
real*8, dimension(6,2), parameter :: WC = reshape((/&
|
||||
C1,C2,C3,C4,C5,C6,&
|
||||
C6,C5,C4,C3,C2,C1/), (/6,2/))
|
||||
|
||||
integer::imini,imaxi,jmini,jmaxi,kmini,kmaxi
|
||||
integer::imino,imaxo,jmino,jmaxo,kmino,kmaxo
|
||||
integer::maxcx,maxcy,maxcz
|
||||
|
||||
real*8,dimension(3) :: CD,FD
|
||||
real*8 :: tmp_yz(extc(1), 6) ! 存储整条 X 线上 6 个 Y 轴偏置的 Z 向插值结果
|
||||
real*8 :: tmp_xyz_line(-2:extc(1)) ! 包含 X 向 6 点模板访问所需下界
|
||||
real*8 :: v1, v2, v3, v4, v5, v6
|
||||
integer :: ic, jc, kc, ix_offset,ix,iy,iz,jc_min,jc_max,ic_min,ic_max,kc_min,kc_max
|
||||
integer :: i_lo, i_hi, j_lo, j_hi, k_lo, k_hi
|
||||
logical :: need_full_symmetry
|
||||
real*8 :: res_line
|
||||
real*8 :: tmp_z_slab(-2:extc(1), -2:extc(2)) ! 包含 Y/X 向模板访问所需下界
|
||||
|
||||
if(wei.ne.3)then
|
||||
write(*,*)"prolongrestrict.f90::prolong3: this routine only surport 3 dimension"
|
||||
write(*,*)"dim = ",wei
|
||||
@@ -2036,140 +2020,145 @@
|
||||
return
|
||||
endif
|
||||
|
||||
do i = imino,imaxo
|
||||
ii = i + lbf(1) - 1
|
||||
cix(i) = ii/2 - lbc(1) + 1
|
||||
if(ii/2*2 == ii)then
|
||||
pix(i) = 1
|
||||
else
|
||||
pix(i) = 2
|
||||
endif
|
||||
enddo
|
||||
do j = jmino,jmaxo
|
||||
jj = j + lbf(2) - 1
|
||||
ciy(j) = jj/2 - lbc(2) + 1
|
||||
if(jj/2*2 == jj)then
|
||||
piy(j) = 1
|
||||
else
|
||||
piy(j) = 2
|
||||
endif
|
||||
enddo
|
||||
do k = kmino,kmaxo
|
||||
kk = k + lbf(3) - 1
|
||||
ciz(k) = kk/2 - lbc(3) + 1
|
||||
if(kk/2*2 == kk)then
|
||||
piz(k) = 1
|
||||
else
|
||||
piz(k) = 2
|
||||
endif
|
||||
enddo
|
||||
|
||||
ic_min = minval(cix(imino:imaxo))
|
||||
ic_max = maxval(cix(imino:imaxo))
|
||||
jc_min = minval(ciy(jmino:jmaxo))
|
||||
jc_max = maxval(ciy(jmino:jmaxo))
|
||||
kc_min = minval(ciz(kmino:kmaxo))
|
||||
kc_max = maxval(ciz(kmino:kmaxo))
|
||||
|
||||
maxcx = ic_max
|
||||
maxcy = jc_max
|
||||
maxcz = kc_max
|
||||
if(maxcx+3 > extc(1) .or. maxcy+3 > extc(2) .or. maxcz+3 > extc(3))then
|
||||
write(*,*)"error in prolong"
|
||||
return
|
||||
endif
|
||||
|
||||
i_lo = ic_min - 2
|
||||
i_hi = ic_max + 3
|
||||
j_lo = jc_min - 2
|
||||
j_hi = jc_max + 3
|
||||
k_lo = kc_min - 2
|
||||
k_hi = kc_max + 3
|
||||
need_full_symmetry = (i_lo < 1) .or. (j_lo < 1) .or. (k_lo < 1)
|
||||
if(need_full_symmetry)then
|
||||
call symmetry_bd(3,extc,func,funcc,SoA)
|
||||
else
|
||||
funcc(i_lo:i_hi,j_lo:j_hi,k_lo:k_hi) = func(i_lo:i_hi,j_lo:j_hi,k_lo:k_hi)
|
||||
endif
|
||||
|
||||
! 对每个 k(pz, kc 固定)预计算 Z 向插值的 2D 切片
|
||||
|
||||
do k = kmino, kmaxo
|
||||
pz = piz(k); kc = ciz(k)
|
||||
! --- Pass 1: Z 方向,只算一次 ---
|
||||
do iy = jc_min-2, jc_max+3 ! 仅需的 iy 范围(对应 jc-2:jc+3)
|
||||
do ii = ic_min-2, ic_max+3 ! 仅需的 ii 范围(对应 cix-2:cix+3)
|
||||
tmp_z_slab(ii, iy) = sum(WC(:,pz) * funcc(ii, iy, kc-2:kc+3))
|
||||
end do
|
||||
end do
|
||||
|
||||
do j = jmino, jmaxo
|
||||
py = piy(j); jc = ciy(j)
|
||||
! --- Pass 2: Y 方向 ---
|
||||
do ii = ic_min-2, ic_max+3
|
||||
tmp_xyz_line(ii) = sum(WC(:,py) * tmp_z_slab(ii, jc-2:jc+3))
|
||||
end do
|
||||
! --- Pass 3: X 方向 ---
|
||||
do i = imino, imaxo
|
||||
funf(i,j,k) = sum(WC(:,pix(i)) * tmp_xyz_line(cix(i)-2:cix(i)+3))
|
||||
end do
|
||||
end do
|
||||
end do
|
||||
|
||||
call symmetry_bd(3,extc,func,funcc,SoA)
|
||||
|
||||
!~~~~~~> prolongation start...
|
||||
do k = kmino,kmaxo
|
||||
do j = jmino,jmaxo
|
||||
do i = imino,imaxo
|
||||
cxI(1) = i
|
||||
cxI(2) = j
|
||||
cxI(3) = k
|
||||
! change to coarse level reference
|
||||
!|---*--- ---*--- ---*--- ---*--- ---*--- ---*--- ---*--- ---*---|
|
||||
!|=======x===============x===============x===============x=======|
|
||||
cxI = (cxI+lbf-1)/2
|
||||
! change to array index
|
||||
cxI = cxI - lbc + 1
|
||||
|
||||
if(any(cxI+3 > extc)) write(*,*)"error in prolong"
|
||||
ii=i+lbf(1)-1
|
||||
jj=j+lbf(2)-1
|
||||
kk=k+lbf(3)-1
|
||||
#if 0
|
||||
do k = kmino, kmaxo
|
||||
pz = piz(k)
|
||||
kc = ciz(k)
|
||||
if(ii/2*2==ii)then
|
||||
if(jj/2*2==jj)then
|
||||
if(kk/2*2==kk)then
|
||||
tmp2= C1*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-2)+&
|
||||
C2*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-1)+&
|
||||
C3*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3) )+&
|
||||
C4*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+1)+&
|
||||
C5*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+2)+&
|
||||
C6*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+3)
|
||||
tmp1= C1*tmp2(:,1)+C2*tmp2(:,2)+C3*tmp2(:,3)+C4*tmp2(:,4)+C5*tmp2(:,5)+C6*tmp2(:,6)
|
||||
funf(i,j,k)= C1*tmp1(1)+C2*tmp1(2)+C3*tmp1(3)+C4*tmp1(4)+C5*tmp1(5)+C6*tmp1(6)
|
||||
else
|
||||
tmp2= C6*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-2)+&
|
||||
C5*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-1)+&
|
||||
C4*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3) )+&
|
||||
C3*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+1)+&
|
||||
C2*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+2)+&
|
||||
C1*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+3)
|
||||
tmp1= C1*tmp2(:,1)+C2*tmp2(:,2)+C3*tmp2(:,3)+C4*tmp2(:,4)+C5*tmp2(:,5)+C6*tmp2(:,6)
|
||||
funf(i,j,k)= C1*tmp1(1)+C2*tmp1(2)+C3*tmp1(3)+C4*tmp1(4)+C5*tmp1(5)+C6*tmp1(6)
|
||||
endif
|
||||
else
|
||||
if(kk/2*2==kk)then
|
||||
tmp2= C1*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-2)+&
|
||||
C2*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-1)+&
|
||||
C3*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3) )+&
|
||||
C4*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+1)+&
|
||||
C5*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+2)+&
|
||||
C6*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+3)
|
||||
tmp1= C6*tmp2(:,1)+C5*tmp2(:,2)+C4*tmp2(:,3)+C3*tmp2(:,4)+C2*tmp2(:,5)+C1*tmp2(:,6)
|
||||
funf(i,j,k)= C1*tmp1(1)+C2*tmp1(2)+C3*tmp1(3)+C4*tmp1(4)+C5*tmp1(5)+C6*tmp1(6)
|
||||
else
|
||||
tmp2= C6*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-2)+&
|
||||
C5*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-1)+&
|
||||
C4*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3) )+&
|
||||
C3*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+1)+&
|
||||
C2*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+2)+&
|
||||
C1*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+3)
|
||||
tmp1= C6*tmp2(:,1)+C5*tmp2(:,2)+C4*tmp2(:,3)+C3*tmp2(:,4)+C2*tmp2(:,5)+C1*tmp2(:,6)
|
||||
funf(i,j,k)= C1*tmp1(1)+C2*tmp1(2)+C3*tmp1(3)+C4*tmp1(4)+C5*tmp1(5)+C6*tmp1(6)
|
||||
endif
|
||||
endif
|
||||
else
|
||||
if(jj/2*2==jj)then
|
||||
if(kk/2*2==kk)then
|
||||
tmp2= C1*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-2)+&
|
||||
C2*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-1)+&
|
||||
C3*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3) )+&
|
||||
C4*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+1)+&
|
||||
C5*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+2)+&
|
||||
C6*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+3)
|
||||
tmp1= C1*tmp2(:,1)+C2*tmp2(:,2)+C3*tmp2(:,3)+C4*tmp2(:,4)+C5*tmp2(:,5)+C6*tmp2(:,6)
|
||||
funf(i,j,k)= C6*tmp1(1)+C5*tmp1(2)+C4*tmp1(3)+C3*tmp1(4)+C2*tmp1(5)+C1*tmp1(6)
|
||||
else
|
||||
tmp2= C6*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-2)+&
|
||||
C5*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-1)+&
|
||||
C4*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3) )+&
|
||||
C3*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+1)+&
|
||||
C2*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+2)+&
|
||||
C1*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+3)
|
||||
tmp1= C1*tmp2(:,1)+C2*tmp2(:,2)+C3*tmp2(:,3)+C4*tmp2(:,4)+C5*tmp2(:,5)+C6*tmp2(:,6)
|
||||
funf(i,j,k)= C6*tmp1(1)+C5*tmp1(2)+C4*tmp1(3)+C3*tmp1(4)+C2*tmp1(5)+C1*tmp1(6)
|
||||
endif
|
||||
else
|
||||
if(kk/2*2==kk)then
|
||||
tmp2= C1*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-2)+&
|
||||
C2*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-1)+&
|
||||
C3*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3) )+&
|
||||
C4*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+1)+&
|
||||
C5*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+2)+&
|
||||
C6*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+3)
|
||||
tmp1= C6*tmp2(:,1)+C5*tmp2(:,2)+C4*tmp2(:,3)+C3*tmp2(:,4)+C2*tmp2(:,5)+C1*tmp2(:,6)
|
||||
funf(i,j,k)= C6*tmp1(1)+C5*tmp1(2)+C4*tmp1(3)+C3*tmp1(4)+C2*tmp1(5)+C1*tmp1(6)
|
||||
else
|
||||
tmp2= C6*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-2)+&
|
||||
C5*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-1)+&
|
||||
C4*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3) )+&
|
||||
C3*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+1)+&
|
||||
C2*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+2)+&
|
||||
C1*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+3)
|
||||
tmp1= C6*tmp2(:,1)+C5*tmp2(:,2)+C4*tmp2(:,3)+C3*tmp2(:,4)+C2*tmp2(:,5)+C1*tmp2(:,6)
|
||||
funf(i,j,k)= C6*tmp1(1)+C5*tmp1(2)+C4*tmp1(3)+C3*tmp1(4)+C2*tmp1(5)+C1*tmp1(6)
|
||||
endif
|
||||
endif
|
||||
endif
|
||||
#else
|
||||
if(kk/2*2==kk)then
|
||||
tmp2= C1*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-2)+&
|
||||
C2*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-1)+&
|
||||
C3*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3) )+&
|
||||
C4*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+1)+&
|
||||
C5*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+2)+&
|
||||
C6*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+3)
|
||||
else
|
||||
tmp2= C6*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-2)+&
|
||||
C5*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)-1)+&
|
||||
C4*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3) )+&
|
||||
C3*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+1)+&
|
||||
C2*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+2)+&
|
||||
C1*funcc(cxI(1)-2:cxI(1)+3,cxI(2)-2:cxI(2)+3,cxI(3)+3)
|
||||
endif
|
||||
|
||||
do j = jmino, jmaxo
|
||||
py = piy(j)
|
||||
jc = ciy(j)
|
||||
if(jj/2*2==jj)then
|
||||
tmp1= C1*tmp2(:,1)+C2*tmp2(:,2)+C3*tmp2(:,3)+C4*tmp2(:,4)+C5*tmp2(:,5)+C6*tmp2(:,6)
|
||||
else
|
||||
tmp1= C6*tmp2(:,1)+C5*tmp2(:,2)+C4*tmp2(:,3)+C3*tmp2(:,4)+C2*tmp2(:,5)+C1*tmp2(:,6)
|
||||
endif
|
||||
|
||||
! --- 步骤 1 & 2 融合:分段处理 X 轴,提升 Cache 命中率 ---
|
||||
! 我们将 ii 循环逻辑重组,减少对 funcc 的跨行重复访问
|
||||
do ii = 1, extc(1)
|
||||
! 1. 先做 Z 方向的 6 条线插值(针对当前的 ii 和当前的 6 个 iy)
|
||||
! 我们直接在这里把 Y 方向的加权也做了,省去 tmp_yz 数组
|
||||
! 这样 funcc 的数据读进来后立即完成所有维度的贡献,不再写回内存
|
||||
|
||||
res_line = 0.0d0
|
||||
do jj = 1, 6
|
||||
iy = jc - 3 + jj
|
||||
! 这一行代码是核心:一次性完成 Z 插值并加上 Y 的权重
|
||||
! 编译器会把 WC(jj, py) 存在寄存器里
|
||||
res_line = res_line + WC(jj, py) * ( &
|
||||
WC(1, pz) * funcc(ii, iy, kc-2) + &
|
||||
WC(2, pz) * funcc(ii, iy, kc-1) + &
|
||||
WC(3, pz) * funcc(ii, iy, kc ) + &
|
||||
WC(4, pz) * funcc(ii, iy, kc+1) + &
|
||||
WC(5, pz) * funcc(ii, iy, kc+2) + &
|
||||
WC(6, pz) * funcc(ii, iy, kc+3) )
|
||||
end do
|
||||
tmp_xyz_line(ii) = res_line
|
||||
end do
|
||||
|
||||
|
||||
|
||||
|
||||
! 3. 【降维:X 向】最后在最内层只处理 X 方向的 6 点加权
|
||||
! 此时每个点的计算量从原来的 200+ 次乘法降到了仅 6 次
|
||||
do i = imino, imaxo
|
||||
px = pix(i)
|
||||
ic = cix(i)
|
||||
|
||||
! 直接从预计算好的 line 中读取连续的 6 个点
|
||||
! ic-2 到 ic+3 对应原始 6 点算子
|
||||
funf(i,j,k) = WC(1,px)*tmp_xyz_line(ic-2) + &
|
||||
WC(2,px)*tmp_xyz_line(ic-1) + &
|
||||
WC(3,px)*tmp_xyz_line(ic ) + &
|
||||
WC(4,px)*tmp_xyz_line(ic+1) + &
|
||||
WC(5,px)*tmp_xyz_line(ic+2) + &
|
||||
WC(6,px)*tmp_xyz_line(ic+3)
|
||||
end do
|
||||
end do
|
||||
end do
|
||||
if(ii/2*2==ii)then
|
||||
funf(i,j,k)= C1*tmp1(1)+C2*tmp1(2)+C3*tmp1(3)+C4*tmp1(4)+C5*tmp1(5)+C6*tmp1(6)
|
||||
else
|
||||
funf(i,j,k)= C6*tmp1(1)+C5*tmp1(2)+C4*tmp1(3)+C3*tmp1(4)+C2*tmp1(5)+C1*tmp1(6)
|
||||
endif
|
||||
#endif
|
||||
enddo
|
||||
enddo
|
||||
enddo
|
||||
|
||||
return
|
||||
|
||||
end subroutine prolong3
|
||||
@@ -2368,14 +2357,7 @@ end do
|
||||
integer::imino,imaxo,jmino,jmaxo,kmino,kmaxo
|
||||
|
||||
real*8,dimension(3) :: CD,FD
|
||||
|
||||
real*8 :: tmp_xz_plane(-1:extf(1), 6)
|
||||
real*8 :: tmp_x_line(-1:extf(1))
|
||||
integer :: fi, fj, fk, ii, jj, kk
|
||||
integer :: fi_min, fi_max, ii_lo, ii_hi
|
||||
integer :: fj_min, fj_max, fk_min, fk_max, jj_lo, jj_hi, kk_lo, kk_hi
|
||||
logical :: need_full_symmetry
|
||||
|
||||
|
||||
if(wei.ne.3)then
|
||||
write(*,*)"prolongrestrict.f90::restrict3: this routine only surport 3 dimension"
|
||||
write(*,*)"dim = ",wei
|
||||
@@ -2454,86 +2436,9 @@ end do
|
||||
stop
|
||||
endif
|
||||
|
||||
! 仅计算 X 向最终写回所需的窗口:
|
||||
! func(i,j,k) 只访问 tmp_x_line(fi-2:fi+3)
|
||||
fi_min = 2*(imino + lbc(1) - 1) - 1 - lbf(1) + 1
|
||||
fi_max = 2*(imaxo + lbc(1) - 1) - 1 - lbf(1) + 1
|
||||
fj_min = 2*(jmino + lbc(2) - 1) - 1 - lbf(2) + 1
|
||||
fj_max = 2*(jmaxo + lbc(2) - 1) - 1 - lbf(2) + 1
|
||||
fk_min = 2*(kmino + lbc(3) - 1) - 1 - lbf(3) + 1
|
||||
fk_max = 2*(kmaxo + lbc(3) - 1) - 1 - lbf(3) + 1
|
||||
ii_lo = fi_min - 2
|
||||
ii_hi = fi_max + 3
|
||||
jj_lo = fj_min - 2
|
||||
jj_hi = fj_max + 3
|
||||
kk_lo = fk_min - 2
|
||||
kk_hi = fk_max + 3
|
||||
if(ii_lo < -1 .or. ii_hi > extf(1) .or. &
|
||||
jj_lo < -1 .or. jj_hi > extf(2) .or. &
|
||||
kk_lo < -1 .or. kk_hi > extf(3))then
|
||||
write(*,*)"restrict3: invalid stencil window"
|
||||
write(*,*)"ii=",ii_lo,ii_hi," jj=",jj_lo,jj_hi," kk=",kk_lo,kk_hi
|
||||
write(*,*)"extf=",extf
|
||||
stop
|
||||
endif
|
||||
need_full_symmetry = (ii_lo < 1) .or. (jj_lo < 1) .or. (kk_lo < 1)
|
||||
if(need_full_symmetry)then
|
||||
call symmetry_bd(2,extf,funf,funff,SoA)
|
||||
else
|
||||
funff(ii_lo:ii_hi,jj_lo:jj_hi,kk_lo:kk_hi) = funf(ii_lo:ii_hi,jj_lo:jj_hi,kk_lo:kk_hi)
|
||||
endif
|
||||
call symmetry_bd(2,extf,funf,funff,SoA)
|
||||
|
||||
!~~~~~~> restriction start...
|
||||
do k = kmino, kmaxo
|
||||
fk = 2*(k + lbc(3) - 1) - 1 - lbf(3) + 1
|
||||
|
||||
do j = jmino, jmaxo
|
||||
fj = 2*(j + lbc(2) - 1) - 1 - lbf(2) + 1
|
||||
|
||||
! 优化点 1: 显式展开 Z 方向计算,减少循环开销
|
||||
! 确保 ii 循环是最内层且连续访问
|
||||
!DIR$ VECTOR ALWAYS
|
||||
do ii = ii_lo, ii_hi
|
||||
! 预计算当前 j 对应的 6 行在 Z 方向的压缩结果
|
||||
! 这里直接硬编码 jj 的偏移,彻底消除一层循环
|
||||
tmp_xz_plane(ii, 1) = C1*(funff(ii,fj-2,fk-2)+funff(ii,fj-2,fk+3)) + &
|
||||
C2*(funff(ii,fj-2,fk-1)+funff(ii,fj-2,fk+2)) + &
|
||||
C3*(funff(ii,fj-2,fk )+funff(ii,fj-2,fk+1))
|
||||
tmp_xz_plane(ii, 2) = C1*(funff(ii,fj-1,fk-2)+funff(ii,fj-1,fk+3)) + &
|
||||
C2*(funff(ii,fj-1,fk-1)+funff(ii,fj-1,fk+2)) + &
|
||||
C3*(funff(ii,fj-1,fk )+funff(ii,fj-1,fk+1))
|
||||
tmp_xz_plane(ii, 3) = C1*(funff(ii,fj ,fk-2)+funff(ii,fj ,fk+3)) + &
|
||||
C2*(funff(ii,fj ,fk-1)+funff(ii,fj ,fk+2)) + &
|
||||
C3*(funff(ii,fj ,fk )+funff(ii,fj ,fk+1))
|
||||
tmp_xz_plane(ii, 4) = C1*(funff(ii,fj+1,fk-2)+funff(ii,fj+1,fk+3)) + &
|
||||
C2*(funff(ii,fj+1,fk-1)+funff(ii,fj+1,fk+2)) + &
|
||||
C3*(funff(ii,fj+1,fk )+funff(ii,fj+1,fk+1))
|
||||
tmp_xz_plane(ii, 5) = C1*(funff(ii,fj+2,fk-2)+funff(ii,fj+2,fk+3)) + &
|
||||
C2*(funff(ii,fj+2,fk-1)+funff(ii,fj+2,fk+2)) + &
|
||||
C3*(funff(ii,fj+2,fk )+funff(ii,fj+2,fk+1))
|
||||
tmp_xz_plane(ii, 6) = C1*(funff(ii,fj+3,fk-2)+funff(ii,fj+3,fk+3)) + &
|
||||
C2*(funff(ii,fj+3,fk-1)+funff(ii,fj+3,fk+2)) + &
|
||||
C3*(funff(ii,fj+3,fk )+funff(ii,fj+3,fk+1))
|
||||
end do
|
||||
|
||||
! 优化点 2: 同样向量化 Y 方向压缩
|
||||
!DIR$ VECTOR ALWAYS
|
||||
do ii = ii_lo, ii_hi
|
||||
tmp_x_line(ii) = C1*(tmp_xz_plane(ii, 1) + tmp_xz_plane(ii, 6)) + &
|
||||
C2*(tmp_xz_plane(ii, 2) + tmp_xz_plane(ii, 5)) + &
|
||||
C3*(tmp_xz_plane(ii, 3) + tmp_xz_plane(ii, 4))
|
||||
end do
|
||||
|
||||
! 优化点 3: 最终写入,利用已经缓存在 tmp_x_line 的数据
|
||||
do i = imino, imaxo
|
||||
fi = 2*(i + lbc(1) - 1) - 1 - lbf(1) + 1
|
||||
func(i, j, k) = C1*(tmp_x_line(fi-2) + tmp_x_line(fi+3)) + &
|
||||
C2*(tmp_x_line(fi-1) + tmp_x_line(fi+2)) + &
|
||||
C3*(tmp_x_line(fi ) + tmp_x_line(fi+1))
|
||||
end do
|
||||
end do
|
||||
end do
|
||||
#if 0
|
||||
do k = kmino,kmaxo
|
||||
do j = jmino,jmaxo
|
||||
do i = imino,imaxo
|
||||
@@ -2557,7 +2462,7 @@ end do
|
||||
enddo
|
||||
enddo
|
||||
enddo
|
||||
#endif
|
||||
|
||||
return
|
||||
|
||||
end subroutine restrict3
|
||||
|
||||
@@ -217,6 +217,7 @@
|
||||
real*8,dimension(2*ghost_width) :: X,Y,Z
|
||||
real*8, dimension(2*ghost_width,2*ghost_width) :: tmp2
|
||||
real*8, dimension(2*ghost_width) :: tmp1
|
||||
real*8 :: ddy
|
||||
|
||||
#if (ghost_width == 2)
|
||||
real*8, parameter :: C1=-1.d0/16,C2=9.d0/16
|
||||
@@ -469,7 +470,7 @@
|
||||
|
||||
tmp1(cxB(1)+ghost_width-i+1:cxT(1)+ghost_width-i+1) = fh(cxB(1):cxT(1),j,k)
|
||||
|
||||
call polint0(X,tmp1,funf(i,j,k),2*ghost_width)
|
||||
call polint(X,tmp1,0.d0,funf(i,j,k),ddy,2*ghost_width)
|
||||
|
||||
! for y direction
|
||||
elseif (fg(2) .eq. 0)then
|
||||
@@ -528,7 +529,7 @@
|
||||
|
||||
tmp1(cxB(2)+ghost_width-j+1:cxT(2)+ghost_width-j+1) = fh(i,cxB(2):cxT(2),k)
|
||||
|
||||
call polint0(Y,tmp1,funf(i,j,k),2*ghost_width)
|
||||
call polint(Y,tmp1,0.d0,funf(i,j,k),ddy,2*ghost_width)
|
||||
|
||||
! for z direction
|
||||
else
|
||||
@@ -587,7 +588,7 @@
|
||||
|
||||
tmp1(cxB(3)+ghost_width-k+1:cxT(3)+ghost_width-k+1) = fh(i,j,cxB(3):cxT(3))
|
||||
|
||||
call polint0(Z,tmp1,funf(i,j,k),2*ghost_width)
|
||||
call polint(Z,tmp1,0.d0,funf(i,j,k),ddy,2*ghost_width)
|
||||
|
||||
endif
|
||||
|
||||
|
||||
@@ -1,155 +0,0 @@
|
||||
#include "rungekutta4_rout.h"
|
||||
#include <cstdio>
|
||||
#include <cstdlib>
|
||||
#include <cstddef>
|
||||
#include <immintrin.h>
|
||||
|
||||
namespace {
|
||||
|
||||
inline void rk4_stage0(std::size_t n,
|
||||
const double *__restrict f0,
|
||||
const double *__restrict frhs,
|
||||
double *__restrict f1,
|
||||
double c) {
|
||||
std::size_t i = 0;
|
||||
#if defined(__AVX512F__)
|
||||
const __m512d vc = _mm512_set1_pd(c);
|
||||
for (; i + 7 < n; i += 8) {
|
||||
const __m512d v0 = _mm512_loadu_pd(f0 + i);
|
||||
const __m512d vr = _mm512_loadu_pd(frhs + i);
|
||||
_mm512_storeu_pd(f1 + i, _mm512_fmadd_pd(vc, vr, v0));
|
||||
}
|
||||
#elif defined(__AVX2__)
|
||||
const __m256d vc = _mm256_set1_pd(c);
|
||||
for (; i + 3 < n; i += 4) {
|
||||
const __m256d v0 = _mm256_loadu_pd(f0 + i);
|
||||
const __m256d vr = _mm256_loadu_pd(frhs + i);
|
||||
_mm256_storeu_pd(f1 + i, _mm256_fmadd_pd(vc, vr, v0));
|
||||
}
|
||||
#endif
|
||||
#pragma ivdep
|
||||
for (; i < n; ++i) {
|
||||
f1[i] = f0[i] + c * frhs[i];
|
||||
}
|
||||
}
|
||||
|
||||
inline void rk4_rhs_accum(std::size_t n,
|
||||
const double *__restrict f1,
|
||||
double *__restrict frhs) {
|
||||
std::size_t i = 0;
|
||||
#if defined(__AVX512F__)
|
||||
const __m512d v2 = _mm512_set1_pd(2.0);
|
||||
for (; i + 7 < n; i += 8) {
|
||||
const __m512d v1 = _mm512_loadu_pd(f1 + i);
|
||||
const __m512d vrhs = _mm512_loadu_pd(frhs + i);
|
||||
_mm512_storeu_pd(frhs + i, _mm512_fmadd_pd(v2, v1, vrhs));
|
||||
}
|
||||
#elif defined(__AVX2__)
|
||||
const __m256d v2 = _mm256_set1_pd(2.0);
|
||||
for (; i + 3 < n; i += 4) {
|
||||
const __m256d v1 = _mm256_loadu_pd(f1 + i);
|
||||
const __m256d vrhs = _mm256_loadu_pd(frhs + i);
|
||||
_mm256_storeu_pd(frhs + i, _mm256_fmadd_pd(v2, v1, vrhs));
|
||||
}
|
||||
#endif
|
||||
#pragma ivdep
|
||||
for (; i < n; ++i) {
|
||||
frhs[i] = frhs[i] + 2.0 * f1[i];
|
||||
}
|
||||
}
|
||||
|
||||
inline void rk4_f1_from_f0_f1(std::size_t n,
|
||||
const double *__restrict f0,
|
||||
double *__restrict f1,
|
||||
double c) {
|
||||
std::size_t i = 0;
|
||||
#if defined(__AVX512F__)
|
||||
const __m512d vc = _mm512_set1_pd(c);
|
||||
for (; i + 7 < n; i += 8) {
|
||||
const __m512d v0 = _mm512_loadu_pd(f0 + i);
|
||||
const __m512d v1 = _mm512_loadu_pd(f1 + i);
|
||||
_mm512_storeu_pd(f1 + i, _mm512_fmadd_pd(vc, v1, v0));
|
||||
}
|
||||
#elif defined(__AVX2__)
|
||||
const __m256d vc = _mm256_set1_pd(c);
|
||||
for (; i + 3 < n; i += 4) {
|
||||
const __m256d v0 = _mm256_loadu_pd(f0 + i);
|
||||
const __m256d v1 = _mm256_loadu_pd(f1 + i);
|
||||
_mm256_storeu_pd(f1 + i, _mm256_fmadd_pd(vc, v1, v0));
|
||||
}
|
||||
#endif
|
||||
#pragma ivdep
|
||||
for (; i < n; ++i) {
|
||||
f1[i] = f0[i] + c * f1[i];
|
||||
}
|
||||
}
|
||||
|
||||
inline void rk4_stage3(std::size_t n,
|
||||
const double *__restrict f0,
|
||||
double *__restrict f1,
|
||||
const double *__restrict frhs,
|
||||
double c) {
|
||||
std::size_t i = 0;
|
||||
#if defined(__AVX512F__)
|
||||
const __m512d vc = _mm512_set1_pd(c);
|
||||
for (; i + 7 < n; i += 8) {
|
||||
const __m512d v0 = _mm512_loadu_pd(f0 + i);
|
||||
const __m512d v1 = _mm512_loadu_pd(f1 + i);
|
||||
const __m512d vr = _mm512_loadu_pd(frhs + i);
|
||||
_mm512_storeu_pd(f1 + i, _mm512_fmadd_pd(vc, _mm512_add_pd(v1, vr), v0));
|
||||
}
|
||||
#elif defined(__AVX2__)
|
||||
const __m256d vc = _mm256_set1_pd(c);
|
||||
for (; i + 3 < n; i += 4) {
|
||||
const __m256d v0 = _mm256_loadu_pd(f0 + i);
|
||||
const __m256d v1 = _mm256_loadu_pd(f1 + i);
|
||||
const __m256d vr = _mm256_loadu_pd(frhs + i);
|
||||
_mm256_storeu_pd(f1 + i, _mm256_fmadd_pd(vc, _mm256_add_pd(v1, vr), v0));
|
||||
}
|
||||
#endif
|
||||
#pragma ivdep
|
||||
for (; i < n; ++i) {
|
||||
f1[i] = f0[i] + c * (f1[i] + frhs[i]);
|
||||
}
|
||||
}
|
||||
|
||||
} // namespace
|
||||
|
||||
extern "C" {
|
||||
|
||||
int f_rungekutta4_rout(int *ex, double &dT,
|
||||
double *f0, double *f1, double *f_rhs,
|
||||
int &RK4) {
|
||||
const std::size_t n = static_cast<std::size_t>(ex[0]) *
|
||||
static_cast<std::size_t>(ex[1]) *
|
||||
static_cast<std::size_t>(ex[2]);
|
||||
const double *const __restrict f0r = f0;
|
||||
double *const __restrict f1r = f1;
|
||||
double *const __restrict frhs = f_rhs;
|
||||
|
||||
if (__builtin_expect(static_cast<unsigned>(RK4) > 3u, 0)) {
|
||||
std::fprintf(stderr, "rungekutta4_rout_c: invalid RK4 stage %d\n", RK4);
|
||||
std::abort();
|
||||
}
|
||||
|
||||
switch (RK4) {
|
||||
case 0:
|
||||
rk4_stage0(n, f0r, frhs, f1r, 0.5 * dT);
|
||||
break;
|
||||
case 1:
|
||||
rk4_rhs_accum(n, f1r, frhs);
|
||||
rk4_f1_from_f0_f1(n, f0r, f1r, 0.5 * dT);
|
||||
break;
|
||||
case 2:
|
||||
rk4_rhs_accum(n, f1r, frhs);
|
||||
rk4_f1_from_f0_f1(n, f0r, f1r, dT);
|
||||
break;
|
||||
default:
|
||||
rk4_stage3(n, f0r, f1r, frhs, (1.0 / 6.0) * dT);
|
||||
break;
|
||||
}
|
||||
|
||||
return 0;
|
||||
}
|
||||
|
||||
} // extern "C"
|
||||
@@ -1,246 +0,0 @@
|
||||
#ifndef SHARE_FUNC_H
|
||||
#define SHARE_FUNC_H
|
||||
|
||||
#include <stdlib.h>
|
||||
#include <stddef.h>
|
||||
#include <math.h>
|
||||
#include <stdio.h>
|
||||
#include <string.h>
|
||||
/* 主网格:0-based -> 1D */
|
||||
static inline size_t idx_ex(int i0, int j0, int k0, const int ex[3]) {
|
||||
const int ex1 = ex[0], ex2 = ex[1];
|
||||
return (size_t)i0 + (size_t)j0 * (size_t)ex1 + (size_t)k0 * (size_t)ex1 * (size_t)ex2;
|
||||
}
|
||||
|
||||
/*
|
||||
* fh 对应 Fortran: fh(-1:ex1, -1:ex2, -1:ex3)
|
||||
* ord=2 => shift=1
|
||||
* iF/jF/kF 为 Fortran 索引(可为 -1,0,1..ex)
|
||||
*/
|
||||
static inline size_t idx_fh_F_ord2(int iF, int jF, int kF, const int ex[3]) {
|
||||
const int shift = 1;
|
||||
const int nx = ex[0] + 2; // ex1 + ord
|
||||
const int ny = ex[1] + 2;
|
||||
|
||||
const int ii = iF + shift; // 0..ex1+1
|
||||
const int jj = jF + shift; // 0..ex2+1
|
||||
const int kk = kF + shift; // 0..ex3+1
|
||||
|
||||
return (size_t)ii + (size_t)jj * (size_t)nx + (size_t)kk * (size_t)nx * (size_t)ny;
|
||||
}
|
||||
|
||||
/*
|
||||
* fh 对应 Fortran: fh(-2:ex1, -2:ex2, -2:ex3)
|
||||
* ord=3 => shift=2
|
||||
* iF/jF/kF 是 Fortran 索引(可为负)
|
||||
*/
|
||||
static inline size_t idx_fh_F(int iF, int jF, int kF, const int ex[3]) {
|
||||
const int shift = 2; // ord=3 -> -2..ex
|
||||
const int nx = ex[0] + 3; // ex1 + ord
|
||||
const int ny = ex[1] + 3;
|
||||
|
||||
const int ii = iF + shift; // 0..ex1+2
|
||||
const int jj = jF + shift; // 0..ex2+2
|
||||
const int kk = kF + shift; // 0..ex3+2
|
||||
|
||||
return (size_t)ii + (size_t)jj * (size_t)nx + (size_t)kk * (size_t)nx * (size_t)ny;
|
||||
}
|
||||
|
||||
/*
|
||||
* func: (1..extc1, 1..extc2, 1..extc3) 1-based in Fortran
|
||||
* funcc: (-ord+1..extc1, -ord+1..extc2, -ord+1..extc3) in Fortran
|
||||
*
|
||||
* C 里我们把:
|
||||
* func 视为 0-based: i0=0..extc1-1, j0=0..extc2-1, k0=0..extc3-1
|
||||
* funcc 用“平移下标”存为一维数组:
|
||||
* iF in [-ord+1..extc1] -> ii = iF + (ord-1) in [0..extc1+ord-1]
|
||||
* 总长度 nx = extc1 + ord
|
||||
* 同理 ny = extc2 + ord, nz = extc3 + ord
|
||||
*/
|
||||
|
||||
static inline size_t idx_func0(int i0, int j0, int k0, const int extc[3]) {
|
||||
const int nx = extc[0], ny = extc[1];
|
||||
return (size_t)i0 + (size_t)j0 * (size_t)nx + (size_t)k0 * (size_t)nx * (size_t)ny;
|
||||
}
|
||||
|
||||
static inline size_t idx_funcc_F(int iF, int jF, int kF, int ord, const int extc[3]) {
|
||||
const int shift = ord - 1; // iF = -shift .. extc1
|
||||
const int nx = extc[0] + ord; // [-shift..extc1] 共 extc1+ord 个
|
||||
const int ny = extc[1] + ord;
|
||||
|
||||
const int ii = iF + shift; // 0..extc1+shift
|
||||
const int jj = jF + shift; // 0..extc2+shift
|
||||
const int kk = kF + shift; // 0..extc3+shift
|
||||
|
||||
return (size_t)ii + (size_t)jj * (size_t)nx + (size_t)kk * (size_t)nx * (size_t)ny;
|
||||
}
|
||||
|
||||
/*
|
||||
* 等价于 Fortran:
|
||||
* funcc(1:extc1,1:extc2,1:extc3)=func
|
||||
* do i=0,ord-1
|
||||
* funcc(-i,1:extc2,1:extc3) = funcc(i+1,1:extc2,1:extc3)*SoA(1)
|
||||
* enddo
|
||||
* do i=0,ord-1
|
||||
* funcc(:,-i,1:extc3) = funcc(:,i+1,1:extc3)*SoA(2)
|
||||
* enddo
|
||||
* do i=0,ord-1
|
||||
* funcc(:,:,-i) = funcc(:,:,i+1)*SoA(3)
|
||||
* enddo
|
||||
*/
|
||||
static inline void symmetry_bd_impl(int ord,
|
||||
int shift,
|
||||
const int extc[3],
|
||||
const double *__restrict func,
|
||||
double *__restrict funcc,
|
||||
const double SoA[3])
|
||||
{
|
||||
const int extc1 = extc[0], extc2 = extc[1], extc3 = extc[2];
|
||||
const int nx = extc1 + ord;
|
||||
const int ny = extc2 + ord;
|
||||
|
||||
const size_t snx = (size_t)nx;
|
||||
const size_t splane = (size_t)nx * (size_t)ny;
|
||||
const size_t interior_i = (size_t)shift + 1u; /* iF = 1 */
|
||||
const size_t interior_j = ((size_t)shift + 1u) * snx; /* jF = 1 */
|
||||
const size_t interior_k = ((size_t)shift + 1u) * splane; /* kF = 1 */
|
||||
const size_t interior0 = interior_k + interior_j + interior_i;
|
||||
|
||||
/* 1) funcc(1:extc1,1:extc2,1:extc3) = func */
|
||||
for (int k0 = 0; k0 < extc3; ++k0) {
|
||||
const double *src_k = func + (size_t)k0 * (size_t)extc2 * (size_t)extc1;
|
||||
const size_t dst_k0 = interior0 + (size_t)k0 * splane;
|
||||
for (int j0 = 0; j0 < extc2; ++j0) {
|
||||
const double *src = src_k + (size_t)j0 * (size_t)extc1;
|
||||
double *dst = funcc + dst_k0 + (size_t)j0 * snx;
|
||||
memcpy(dst, src, (size_t)extc1 * sizeof(double));
|
||||
}
|
||||
}
|
||||
|
||||
/* 2) funcc(-i,1:extc2,1:extc3) = funcc(i+1,1:extc2,1:extc3)*SoA(1) */
|
||||
const double s1 = SoA[0];
|
||||
if (s1 == 1.0) {
|
||||
for (int ii = 0; ii < ord; ++ii) {
|
||||
const size_t dst_i = (size_t)(shift - ii);
|
||||
const size_t src_i = (size_t)(shift + ii + 1);
|
||||
for (int k0 = 0; k0 < extc3; ++k0) {
|
||||
const size_t kbase = interior_k + (size_t)k0 * splane + interior_j;
|
||||
for (int j0 = 0; j0 < extc2; ++j0) {
|
||||
const size_t off = kbase + (size_t)j0 * snx;
|
||||
funcc[off + dst_i] = funcc[off + src_i];
|
||||
}
|
||||
}
|
||||
}
|
||||
} else if (s1 == -1.0) {
|
||||
for (int ii = 0; ii < ord; ++ii) {
|
||||
const size_t dst_i = (size_t)(shift - ii);
|
||||
const size_t src_i = (size_t)(shift + ii + 1);
|
||||
for (int k0 = 0; k0 < extc3; ++k0) {
|
||||
const size_t kbase = interior_k + (size_t)k0 * splane + interior_j;
|
||||
for (int j0 = 0; j0 < extc2; ++j0) {
|
||||
const size_t off = kbase + (size_t)j0 * snx;
|
||||
funcc[off + dst_i] = -funcc[off + src_i];
|
||||
}
|
||||
}
|
||||
}
|
||||
} else {
|
||||
for (int ii = 0; ii < ord; ++ii) {
|
||||
const size_t dst_i = (size_t)(shift - ii);
|
||||
const size_t src_i = (size_t)(shift + ii + 1);
|
||||
for (int k0 = 0; k0 < extc3; ++k0) {
|
||||
const size_t kbase = interior_k + (size_t)k0 * splane + interior_j;
|
||||
for (int j0 = 0; j0 < extc2; ++j0) {
|
||||
const size_t off = kbase + (size_t)j0 * snx;
|
||||
funcc[off + dst_i] = funcc[off + src_i] * s1;
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
/* 3) funcc(:,-j,1:extc3) = funcc(:,j+1,1:extc3)*SoA(2) */
|
||||
const double s2 = SoA[1];
|
||||
if (s2 == 1.0) {
|
||||
for (int jj = 0; jj < ord; ++jj) {
|
||||
const size_t dst_j = (size_t)(shift - jj) * snx;
|
||||
const size_t src_j = (size_t)(shift + jj + 1) * snx;
|
||||
for (int k0 = 0; k0 < extc3; ++k0) {
|
||||
const size_t kbase = interior_k + (size_t)k0 * splane;
|
||||
double *dst = funcc + kbase + dst_j;
|
||||
const double *src = funcc + kbase + src_j;
|
||||
for (int i = 0; i < nx; ++i) dst[i] = src[i];
|
||||
}
|
||||
}
|
||||
} else if (s2 == -1.0) {
|
||||
for (int jj = 0; jj < ord; ++jj) {
|
||||
const size_t dst_j = (size_t)(shift - jj) * snx;
|
||||
const size_t src_j = (size_t)(shift + jj + 1) * snx;
|
||||
for (int k0 = 0; k0 < extc3; ++k0) {
|
||||
const size_t kbase = interior_k + (size_t)k0 * splane;
|
||||
double *dst = funcc + kbase + dst_j;
|
||||
const double *src = funcc + kbase + src_j;
|
||||
for (int i = 0; i < nx; ++i) dst[i] = -src[i];
|
||||
}
|
||||
}
|
||||
} else {
|
||||
for (int jj = 0; jj < ord; ++jj) {
|
||||
const size_t dst_j = (size_t)(shift - jj) * snx;
|
||||
const size_t src_j = (size_t)(shift + jj + 1) * snx;
|
||||
for (int k0 = 0; k0 < extc3; ++k0) {
|
||||
const size_t kbase = interior_k + (size_t)k0 * splane;
|
||||
double *dst = funcc + kbase + dst_j;
|
||||
const double *src = funcc + kbase + src_j;
|
||||
for (int i = 0; i < nx; ++i) dst[i] = src[i] * s2;
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
/* 4) funcc(:,:,-k) = funcc(:,:,k+1)*SoA(3) */
|
||||
const double s3 = SoA[2];
|
||||
if (s3 == 1.0) {
|
||||
for (int kk = 0; kk < ord; ++kk) {
|
||||
const size_t dst_k = (size_t)(shift - kk) * splane;
|
||||
const size_t src_k = (size_t)(shift + kk + 1) * splane;
|
||||
double *dst = funcc + dst_k;
|
||||
const double *src = funcc + src_k;
|
||||
for (size_t p = 0; p < splane; ++p) dst[p] = src[p];
|
||||
}
|
||||
} else if (s3 == -1.0) {
|
||||
for (int kk = 0; kk < ord; ++kk) {
|
||||
const size_t dst_k = (size_t)(shift - kk) * splane;
|
||||
const size_t src_k = (size_t)(shift + kk + 1) * splane;
|
||||
double *dst = funcc + dst_k;
|
||||
const double *src = funcc + src_k;
|
||||
for (size_t p = 0; p < splane; ++p) dst[p] = -src[p];
|
||||
}
|
||||
} else {
|
||||
for (int kk = 0; kk < ord; ++kk) {
|
||||
const size_t dst_k = (size_t)(shift - kk) * splane;
|
||||
const size_t src_k = (size_t)(shift + kk + 1) * splane;
|
||||
double *dst = funcc + dst_k;
|
||||
const double *src = funcc + src_k;
|
||||
for (size_t p = 0; p < splane; ++p) dst[p] = src[p] * s3;
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
static inline void symmetry_bd(int ord,
|
||||
const int extc[3],
|
||||
const double *func,
|
||||
double *funcc,
|
||||
const double SoA[3])
|
||||
{
|
||||
if (ord <= 0) return;
|
||||
|
||||
/* Fast paths used by current C kernels: ord=2 (derivs), ord=3 (lopsided/KO). */
|
||||
if (ord == 2) {
|
||||
symmetry_bd_impl(2, 1, extc, func, funcc, SoA);
|
||||
return;
|
||||
}
|
||||
if (ord == 3) {
|
||||
symmetry_bd_impl(3, 2, extc, func, funcc, SoA);
|
||||
return;
|
||||
}
|
||||
|
||||
symmetry_bd_impl(ord, ord - 1, extc, func, funcc, SoA);
|
||||
}
|
||||
#endif
|
||||
@@ -2653,6 +2653,7 @@ void surface_integral::surf_MassPAng(double rex, int lev, cgh *GH, var *chi, var
|
||||
|
||||
// we have assumed there is only one box on this level,
|
||||
// so we do not need loop boxes
|
||||
|
||||
GH->PatL[lev]->data->Interp_Points(DG_List, n_tot, pox, shellf, Symmetry, Comm_here);
|
||||
|
||||
double Mass_out = 0;
|
||||
|
||||
1984
AMSS_NCKU_source/xh_bssn_rhs.C
Normal file
1984
AMSS_NCKU_source/xh_bssn_rhs.C
Normal file
File diff suppressed because it is too large
Load Diff
@@ -1,36 +1,30 @@
|
||||
#ifndef BSSN_RHS_CUDA_H
|
||||
#define BSSN_RHS_CUDA_H
|
||||
|
||||
#ifdef __cplusplus
|
||||
extern "C" {
|
||||
#endif
|
||||
|
||||
int f_compute_rhs_bssn(int *ex, double &T,
|
||||
double *X, double *Y, double *Z,
|
||||
double *chi, double *trK,
|
||||
double *dxx, double *gxy, double *gxz, double *dyy, double *gyz, double *dzz,
|
||||
double *Axx, double *Axy, double *Axz, double *Ayy, double *Ayz, double *Azz,
|
||||
double *Gamx, double *Gamy, double *Gamz,
|
||||
double *Lap, double *betax, double *betay, double *betaz,
|
||||
double *dtSfx, double *dtSfy, double *dtSfz,
|
||||
double *chi_rhs, double *trK_rhs,
|
||||
double *gxx_rhs, double *gxy_rhs, double *gxz_rhs, double *gyy_rhs, double *gyz_rhs, double *gzz_rhs,
|
||||
double *Axx_rhs, double *Axy_rhs, double *Axz_rhs, double *Ayy_rhs, double *Ayz_rhs, double *Azz_rhs,
|
||||
double *Gamx_rhs, double *Gamy_rhs, double *Gamz_rhs,
|
||||
double *Lap_rhs, double *betax_rhs, double *betay_rhs, double *betaz_rhs,
|
||||
double *dtSfx_rhs, double *dtSfy_rhs, double *dtSfz_rhs,
|
||||
double *rho, double *Sx, double *Sy, double *Sz,
|
||||
double *Sxx, double *Sxy, double *Sxz, double *Syy, double *Syz, double *Szz,
|
||||
double *Gamxxx, double *Gamxxy, double *Gamxxz, double *Gamxyy, double *Gamxyz, double *Gamxzz,
|
||||
double *Gamyxx, double *Gamyxy, double *Gamyxz, double *Gamyyy, double *Gamyyz, double *Gamyzz,
|
||||
double *Gamzxx, double *Gamzxy, double *Gamzxz, double *Gamzyy, double *Gamzyz, double *Gamzzz,
|
||||
double *Rxx, double *Rxy, double *Rxz, double *Ryy, double *Ryz, double *Rzz,
|
||||
double *ham_Res, double *movx_Res, double *movy_Res, double *movz_Res,
|
||||
double *Gmx_Res, double *Gmy_Res, double *Gmz_Res,
|
||||
int &Symmetry, int &Lev, double &eps, int &co);
|
||||
|
||||
#ifdef __cplusplus
|
||||
}
|
||||
#endif
|
||||
|
||||
#endif
|
||||
#include "xh_tool.h"
|
||||
|
||||
|
||||
extern "C"
|
||||
{
|
||||
int f_compute_rhs_bssn_xh(int *ex, double &T,
|
||||
double *X, double *Y, double *Z,
|
||||
double *chi, double *trK,
|
||||
double *dxx, double *gxy, double *gxz, double *dyy, double *gyz, double *dzz,
|
||||
double *Axx, double *Axy, double *Axz, double *Ayy, double *Ayz, double *Azz,
|
||||
double *Gamx, double *Gamy, double *Gamz,
|
||||
double *Lap, double *betax, double *betay, double *betaz,
|
||||
double *dtSfx, double *dtSfy, double *dtSfz,
|
||||
double *chi_rhs, double *trK_rhs,
|
||||
double *gxx_rhs, double *gxy_rhs, double *gxz_rhs, double *gyy_rhs, double *gyz_rhs, double *gzz_rhs,
|
||||
double *Axx_rhs, double *Axy_rhs, double *Axz_rhs, double *Ayy_rhs, double *Ayz_rhs, double *Azz_rhs,
|
||||
double *Gamx_rhs, double *Gamy_rhs, double *Gamz_rhs,
|
||||
double *Lap_rhs, double *betax_rhs, double *betay_rhs, double *betaz_rhs,
|
||||
double *dtSfx_rhs, double *dtSfy_rhs, double *dtSfz_rhs,
|
||||
double *rho, double *Sx, double *Sy, double *Sz,
|
||||
double *Sxx, double *Sxy, double *Sxz, double *Syy, double *Syz, double *Szz,
|
||||
double *Gamxxx, double *Gamxxy, double *Gamxxz, double *Gamxyy, double *Gamxyz, double *Gamxzz,
|
||||
double *Gamyxx, double *Gamyxy, double *Gamyxz, double *Gamyyy, double *Gamyyz, double *Gamyzz,
|
||||
double *Gamzxx, double *Gamzxy, double *Gamzxz, double *Gamzyy, double *Gamzyz, double *Gamzzz,
|
||||
double *Rxx, double *Rxy, double *Rxz, double *Ryy, double *Ryz, double *Rzz,
|
||||
double *ham_Res, double *movx_Res, double *movy_Res, double *movz_Res,
|
||||
double *Gmx_Res, double *Gmy_Res, double *Gmz_Res,
|
||||
int &Symmetry, int &Lev, double &eps, int &co
|
||||
);
|
||||
}
|
||||
311
AMSS_NCKU_source/xh_fdderivs.C
Normal file
311
AMSS_NCKU_source/xh_fdderivs.C
Normal file
@@ -0,0 +1,311 @@
|
||||
#include "xh_tool.h"
|
||||
void fdderivs(const int ex[3],
|
||||
const double *f,
|
||||
double *fxx, double *fxy, double *fxz,
|
||||
double *fyy, double *fyz, double *fzz,
|
||||
const double *X, const double *Y, const double *Z,
|
||||
double SYM1, double SYM2, double SYM3,
|
||||
int Symmetry, int onoff)
|
||||
{
|
||||
(void)onoff;
|
||||
const int NO_SYMM = 0, EQ_SYMM = 1;
|
||||
const double ZEO = 0.0, ONE = 1.0, TWO = 2.0;
|
||||
const double F1o4 = 2.5e-1; // 1/4
|
||||
const double F8 = 8.0;
|
||||
const double F16 = 16.0;
|
||||
const double F30 = 30.0;
|
||||
const double F1o12 = ONE / 12.0;
|
||||
const double F1o144 = ONE / 144.0;
|
||||
|
||||
const int ex1 = ex[0], ex2 = ex[1], ex3 = ex[2];
|
||||
|
||||
const double dX = X[1] - X[0];
|
||||
const double dY = Y[1] - Y[0];
|
||||
const double dZ = Z[1] - Z[0];
|
||||
|
||||
const int imaxF = ex1;
|
||||
const int jmaxF = ex2;
|
||||
const int kmaxF = ex3;
|
||||
|
||||
int iminF = 1, jminF = 1, kminF = 1;
|
||||
if (Symmetry > NO_SYMM && fabs(Z[0]) < dZ) kminF = -1;
|
||||
if (Symmetry > EQ_SYMM && fabs(X[0]) < dX) iminF = -1;
|
||||
if (Symmetry > EQ_SYMM && fabs(Y[0]) < dY) jminF = -1;
|
||||
|
||||
|
||||
/* fh: (ex1+2)*(ex2+2)*(ex3+2) because ord=2 */
|
||||
const size_t nx = (size_t)ex1 + 2;
|
||||
const size_t ny = (size_t)ex2 + 2;
|
||||
const size_t nz = (size_t)ex3 + 2;
|
||||
const size_t fh_size = nx * ny * nz;
|
||||
|
||||
/* 系数:按 Fortran 原式 */
|
||||
const double Sdxdx = ONE / (dX * dX);
|
||||
const double Sdydy = ONE / (dY * dY);
|
||||
const double Sdzdz = ONE / (dZ * dZ);
|
||||
|
||||
const double Fdxdx = F1o12 / (dX * dX);
|
||||
const double Fdydy = F1o12 / (dY * dY);
|
||||
const double Fdzdz = F1o12 / (dZ * dZ);
|
||||
|
||||
const double Sdxdy = F1o4 / (dX * dY);
|
||||
const double Sdxdz = F1o4 / (dX * dZ);
|
||||
const double Sdydz = F1o4 / (dY * dZ);
|
||||
|
||||
const double Fdxdy = F1o144 / (dX * dY);
|
||||
const double Fdxdz = F1o144 / (dX * dZ);
|
||||
const double Fdydz = F1o144 / (dY * dZ);
|
||||
|
||||
static thread_local double *fh = NULL;
|
||||
static thread_local size_t cap = 0;
|
||||
|
||||
if (fh_size > cap) {
|
||||
free(fh);
|
||||
fh = (double*)aligned_alloc(64, fh_size * sizeof(double));
|
||||
cap = fh_size;
|
||||
}
|
||||
// double *fh = (double*)malloc(fh_size * sizeof(double));
|
||||
if (!fh) return;
|
||||
|
||||
// symmetry_bd(2, ex, f, fh, SoA);
|
||||
const double SoA[3] = { SYM1, SYM2, SYM3 };
|
||||
|
||||
for (int k0 = 0; k0 < ex[2]; ++k0) {
|
||||
for (int j0 = 0; j0 < ex[1]; ++j0) {
|
||||
for (int i0 = 0; i0 < ex[0]; ++i0) {
|
||||
const int iF = i0 + 1, jF = j0 + 1, kF = k0 + 1;
|
||||
fh[idx_funcc_F(iF, jF, kF, 2, ex)] = f[idx_func0(i0, j0, k0, ex)];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 2) do i=0..ord-1: funcc(-i, 1:extc2, 1:extc3) = funcc(i+1, ...)*SoA(1)
|
||||
for (int ii = 0; ii <= 2 - 1; ++ii) {
|
||||
const int iF_dst = -ii; // 0, -1, -2, ...
|
||||
const int iF_src = ii + 1; // 1, 2, 3, ...
|
||||
for (int kF = 1; kF <= ex[2]; ++kF) {
|
||||
for (int jF = 1; jF <= ex[1]; ++jF) {
|
||||
fh[idx_funcc_F(iF_dst, jF, kF, 2, ex)] =
|
||||
fh[idx_funcc_F(iF_src, jF, kF, 2, ex)] * SoA[0];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 3) do i=0..ord-1: funcc(:,-i, 1:extc3) = funcc(:, i+1, 1:extc3)*SoA(2)
|
||||
// 注意 Fortran 这里的 ":" 表示 iF 从 (-ord+1..extc1) 全覆盖
|
||||
for (int jj = 0; jj <= 2 - 1; ++jj) {
|
||||
const int jF_dst = -jj;
|
||||
const int jF_src = jj + 1;
|
||||
for (int kF = 1; kF <= ex[2]; ++kF) {
|
||||
for (int iF = -2 + 1; iF <= ex[0]; ++iF) {
|
||||
fh[idx_funcc_F(iF, jF_dst, kF, 2, ex)] =
|
||||
fh[idx_funcc_F(iF, jF_src, kF, 2, ex)] * SoA[1];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 4) do i=0..ord-1: funcc(:,:,-i) = funcc(:,:, i+1)*SoA(3)
|
||||
for (int kk = 0; kk <= 2 - 1; ++kk) {
|
||||
const int kF_dst = -kk;
|
||||
const int kF_src = kk + 1;
|
||||
for (int jF = -2 + 1; jF <= ex[1]; ++jF) {
|
||||
for (int iF = -2 + 1; iF <= ex[0]; ++iF) {
|
||||
fh[idx_funcc_F(iF, jF, kF_dst, 2, ex)] =
|
||||
fh[idx_funcc_F(iF, jF, kF_src, 2, ex)] * SoA[2];
|
||||
}
|
||||
}
|
||||
}
|
||||
/* 输出清零:fxx,fyy,fzz,fxy,fxz,fyz = 0 */
|
||||
// const size_t all = (size_t)ex1 * (size_t)ex2 * (size_t)ex3;
|
||||
// for (size_t p = 0; p < all; ++p) {
|
||||
// fxx[p] = ZEO; fyy[p] = ZEO; fzz[p] = ZEO;
|
||||
// fxy[p] = ZEO; fxz[p] = ZEO; fyz[p] = ZEO;
|
||||
// }
|
||||
|
||||
/*
|
||||
* Fortran:
|
||||
* do k=1,ex3-1
|
||||
* do j=1,ex2-1
|
||||
* do i=1,ex1-1
|
||||
*/
|
||||
|
||||
for (int k0 = 0; k0 <= ex3 - 2; ++k0) {
|
||||
const int kF = k0 + 1;
|
||||
for (int j0 = 0; j0 <= ex2 - 2; ++j0) {
|
||||
const int jF = j0 + 1;
|
||||
for (int i0 = 0; i0 <= ex1 - 2; ++i0) {
|
||||
const int iF = i0 + 1;
|
||||
const size_t p = idx_ex(i0, j0, k0, ex);
|
||||
|
||||
/* 高阶分支:i±2,j±2,k±2 都在范围内 */
|
||||
if ((iF + 2) <= imaxF && (iF - 2) >= iminF &&
|
||||
(jF + 2) <= jmaxF && (jF - 2) >= jminF &&
|
||||
(kF + 2) <= kmaxF && (kF - 2) >= kminF)
|
||||
{
|
||||
fxx[p] = Fdxdx * (
|
||||
-fh[idx_fh_F_ord2(iF - 2, jF, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF - 1, jF, kF, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 2, jF, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF + 1, jF, kF, ex)]
|
||||
);
|
||||
|
||||
fyy[p] = Fdydy * (
|
||||
-fh[idx_fh_F_ord2(iF, jF - 2, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF - 1, kF, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF + 2, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fzz[p] = Fdzdz * (
|
||||
-fh[idx_fh_F_ord2(iF, jF, kF - 2, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF, kF - 1, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF, kF + 2, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF, kF + 1, ex)]
|
||||
);
|
||||
|
||||
/* fxy 高阶:完全照搬 Fortran 的括号结构 */
|
||||
{
|
||||
const double t_jm2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF - 2, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF - 2, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF - 2, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF - 2, kF, ex)] );
|
||||
|
||||
const double t_jm1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF - 1, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF - 1, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF - 1, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF - 1, kF, ex)] );
|
||||
|
||||
const double t_jp1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF + 1, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF + 1, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF + 1, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF + 1, kF, ex)] );
|
||||
|
||||
const double t_jp2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF + 2, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF + 2, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF + 2, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF + 2, kF, ex)] );
|
||||
|
||||
fxy[p] = Fdxdy * ( t_jm2 - F8 * t_jm1 + F8 * t_jp1 - t_jp2 );
|
||||
}
|
||||
|
||||
/* fxz 高阶 */
|
||||
{
|
||||
const double t_km2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF - 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF - 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF - 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF - 2, ex)] );
|
||||
|
||||
const double t_km1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF - 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF - 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF - 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF - 1, ex)] );
|
||||
|
||||
const double t_kp1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF + 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF + 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF + 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF + 1, ex)] );
|
||||
|
||||
const double t_kp2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF + 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF + 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF + 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF + 2, ex)] );
|
||||
|
||||
fxz[p] = Fdxdz * ( t_km2 - F8 * t_km1 + F8 * t_kp1 - t_kp2 );
|
||||
}
|
||||
|
||||
/* fyz 高阶 */
|
||||
{
|
||||
const double t_km2 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF - 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF - 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF - 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF - 2, ex)] );
|
||||
|
||||
const double t_km1 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF - 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF - 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF - 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF - 1, ex)] );
|
||||
|
||||
const double t_kp1 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF + 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF + 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF + 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF + 1, ex)] );
|
||||
|
||||
const double t_kp2 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF + 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF + 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF + 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF + 2, ex)] );
|
||||
|
||||
fyz[p] = Fdydz * ( t_km2 - F8 * t_km1 + F8 * t_kp1 - t_kp2 );
|
||||
}
|
||||
}
|
||||
/* 二阶分支:i±1,j±1,k±1 在范围内 */
|
||||
else if ((iF + 1) <= imaxF && (iF - 1) >= iminF &&
|
||||
(jF + 1) <= jmaxF && (jF - 1) >= jminF &&
|
||||
(kF + 1) <= kmaxF && (kF - 1) >= kminF)
|
||||
{
|
||||
fxx[p] = Sdxdx * (
|
||||
fh[idx_fh_F_ord2(iF - 1, jF, kF, ex)] -
|
||||
TWO * fh[idx_fh_F_ord2(iF, jF, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF + 1, jF, kF, ex)]
|
||||
);
|
||||
|
||||
fyy[p] = Sdydy * (
|
||||
fh[idx_fh_F_ord2(iF, jF - 1, kF, ex)] -
|
||||
TWO * fh[idx_fh_F_ord2(iF, jF, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fzz[p] = Sdzdz * (
|
||||
fh[idx_fh_F_ord2(iF, jF, kF - 1, ex)] -
|
||||
TWO * fh[idx_fh_F_ord2(iF, jF, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF, kF + 1, ex)]
|
||||
);
|
||||
|
||||
fxy[p] = Sdxdy * (
|
||||
fh[idx_fh_F_ord2(iF - 1, jF - 1, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 1, jF - 1, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF - 1, jF + 1, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF + 1, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fxz[p] = Sdxdz * (
|
||||
fh[idx_fh_F_ord2(iF - 1, jF, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 1, jF, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF - 1, jF, kF + 1, ex)] +
|
||||
fh[idx_fh_F_ord2(iF + 1, jF, kF + 1, ex)]
|
||||
);
|
||||
|
||||
fyz[p] = Sdydz * (
|
||||
fh[idx_fh_F_ord2(iF, jF - 1, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF + 1, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF - 1, kF + 1, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF + 1, kF + 1, ex)]
|
||||
);
|
||||
}else{
|
||||
fxx[p] = 0.0;
|
||||
fyy[p] = 0.0;
|
||||
fzz[p] = 0.0;
|
||||
fxy[p] = 0.0;
|
||||
fxz[p] = 0.0;
|
||||
fyz[p] = 0.0;
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
// free(fh);
|
||||
}
|
||||
145
AMSS_NCKU_source/xh_fderivs.C
Normal file
145
AMSS_NCKU_source/xh_fderivs.C
Normal file
@@ -0,0 +1,145 @@
|
||||
#include "xh_tool.h"
|
||||
|
||||
/*
|
||||
* C 版 fderivs
|
||||
*
|
||||
* Fortran:
|
||||
* subroutine fderivs(ex,f,fx,fy,fz,X,Y,Z,SYM1,SYM2,SYM3,symmetry,onoff)
|
||||
*
|
||||
* 约定:
|
||||
* f, fx, fy, fz: ex1*ex2*ex3,按 idx_ex 布局
|
||||
* X: ex1, Y: ex2, Z: ex3
|
||||
*/
|
||||
void fderivs(const int ex[3],
|
||||
const double *f,
|
||||
double *fx, double *fy, double *fz,
|
||||
const double *X, const double *Y, const double *Z,
|
||||
double SYM1, double SYM2, double SYM3,
|
||||
int Symmetry, int onoff)
|
||||
{
|
||||
(void)onoff; // Fortran 里没用到
|
||||
|
||||
const double ZEO = 0.0, ONE = 1.0;
|
||||
const double TWO = 2.0, EIT = 8.0;
|
||||
const double F12 = 12.0;
|
||||
|
||||
const int NO_SYMM = 0, EQ_SYMM = 1; // OCTANT=2 在本子程序里不直接用
|
||||
|
||||
const int ex1 = ex[0], ex2 = ex[1], ex3 = ex[2];
|
||||
|
||||
// dX = X(2)-X(1) -> C: X[1]-X[0]
|
||||
const double dX = X[1] - X[0];
|
||||
const double dY = Y[1] - Y[0];
|
||||
const double dZ = Z[1] - Z[0];
|
||||
|
||||
int iminF = 1, jminF = 1, kminF = 1;
|
||||
if (Symmetry > NO_SYMM && fabs(Z[0]) < dZ) kminF = -1;
|
||||
if (Symmetry > EQ_SYMM && fabs(X[0]) < dX) iminF = -1;
|
||||
if (Symmetry > EQ_SYMM && fabs(Y[0]) < dY) jminF = -1;
|
||||
|
||||
// SoA(1:3) = SYM1,SYM2,SYM3
|
||||
const double SoA[3] = { SYM1, SYM2, SYM3 };
|
||||
|
||||
// fh: (ex1+2)*(ex2+2)*(ex3+2) because ord=2
|
||||
const size_t nx = (size_t)ex1 + 2;
|
||||
const size_t ny = (size_t)ex2 + 2;
|
||||
const size_t nz = (size_t)ex3 + 2;
|
||||
const size_t fh_size = nx * ny * nz;
|
||||
static thread_local double *fh = NULL;
|
||||
static thread_local size_t cap = 0;
|
||||
|
||||
if (fh_size > cap) {
|
||||
free(fh);
|
||||
fh = (double*)aligned_alloc(64, fh_size * sizeof(double));
|
||||
cap = fh_size;
|
||||
}
|
||||
// double *fh = (double*)malloc(fh_size * sizeof(double));
|
||||
if (!fh) return;
|
||||
|
||||
// call symmetry_bd(2,ex,f,fh,SoA)
|
||||
symmetry_bd(2, ex, f, fh, SoA);
|
||||
|
||||
const double d12dx = ONE / F12 / dX;
|
||||
const double d12dy = ONE / F12 / dY;
|
||||
const double d12dz = ONE / F12 / dZ;
|
||||
|
||||
const double d2dx = ONE / TWO / dX;
|
||||
const double d2dy = ONE / TWO / dY;
|
||||
const double d2dz = ONE / TWO / dZ;
|
||||
|
||||
// fx = fy = fz = 0
|
||||
const size_t all = (size_t)ex1 * (size_t)ex2 * (size_t)ex3;
|
||||
for (size_t p = 0; p < all; ++p) {
|
||||
fx[p] = ZEO;
|
||||
fy[p] = ZEO;
|
||||
fz[p] = ZEO;
|
||||
}
|
||||
|
||||
/*
|
||||
* Fortran loops:
|
||||
* do k=1,ex3-1
|
||||
* do j=1,ex2-1
|
||||
* do i=1,ex1-1
|
||||
*
|
||||
* C: k0=0..ex3-2, j0=0..ex2-2, i0=0..ex1-2
|
||||
*/
|
||||
for (int k0 = 0; k0 <= ex3 - 2; ++k0) {
|
||||
const int kF = k0 + 1;
|
||||
for (int j0 = 0; j0 <= ex2 - 2; ++j0) {
|
||||
const int jF = j0 + 1;
|
||||
for (int i0 = 0; i0 <= ex1 - 2; ++i0) {
|
||||
const int iF = i0 + 1;
|
||||
const size_t p = idx_ex(i0, j0, k0, ex);
|
||||
|
||||
// if(i+2 <= imax .and. i-2 >= imin ... ) (全是 Fortran 索引)
|
||||
if ((iF + 2) <= ex1 && (iF - 2) >= iminF &&
|
||||
(jF + 2) <= ex2 && (jF - 2) >= jminF &&
|
||||
(kF + 2) <= ex3 && (kF - 2) >= kminF)
|
||||
{
|
||||
fx[p] = d12dx * (
|
||||
fh[idx_fh_F_ord2(iF - 2, jF, kF, ex)] -
|
||||
EIT * fh[idx_fh_F_ord2(iF - 1, jF, kF, ex)] +
|
||||
EIT * fh[idx_fh_F_ord2(iF + 1, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 2, jF, kF, ex)]
|
||||
);
|
||||
|
||||
fy[p] = d12dy * (
|
||||
fh[idx_fh_F_ord2(iF, jF - 2, kF, ex)] -
|
||||
EIT * fh[idx_fh_F_ord2(iF, jF - 1, kF, ex)] +
|
||||
EIT * fh[idx_fh_F_ord2(iF, jF + 1, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF + 2, kF, ex)]
|
||||
);
|
||||
|
||||
fz[p] = d12dz * (
|
||||
fh[idx_fh_F_ord2(iF, jF, kF - 2, ex)] -
|
||||
EIT * fh[idx_fh_F_ord2(iF, jF, kF - 1, ex)] +
|
||||
EIT * fh[idx_fh_F_ord2(iF, jF, kF + 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF, kF + 2, ex)]
|
||||
);
|
||||
}
|
||||
// elseif(i+1 <= imax .and. i-1 >= imin ...)
|
||||
else if ((iF + 1) <= ex1 && (iF - 1) >= iminF &&
|
||||
(jF + 1) <= ex2 && (jF - 1) >= jminF &&
|
||||
(kF + 1) <= ex3 && (kF - 1) >= kminF)
|
||||
{
|
||||
fx[p] = d2dx * (
|
||||
-fh[idx_fh_F_ord2(iF - 1, jF, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF + 1, jF, kF, ex)]
|
||||
);
|
||||
|
||||
fy[p] = d2dy * (
|
||||
-fh[idx_fh_F_ord2(iF, jF - 1, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fz[p] = d2dz * (
|
||||
-fh[idx_fh_F_ord2(iF, jF, kF - 1, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF, kF + 1, ex)]
|
||||
);
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// free(fh);
|
||||
}
|
||||
143
AMSS_NCKU_source/xh_global_interp.C
Normal file
143
AMSS_NCKU_source/xh_global_interp.C
Normal file
@@ -0,0 +1,143 @@
|
||||
#include "xh_global_interp.h"
|
||||
|
||||
/* 你已有的 polin3(由前面 Fortran->C 翻译得到) */
|
||||
// void polin3(const double *x1a, const double *x2a, const double *x3a,
|
||||
// const double *ya, double x1, double x2, double x3,
|
||||
// double *y, double *dy, int ordn);
|
||||
|
||||
/*
|
||||
你需要提供 decide3d 的实现(这里仅声明)。
|
||||
Fortran: decide3d(ex,f,f,cxB,cxT,SoA,ya,ORDN,Symmetry)
|
||||
- ex: [3]
|
||||
- f: 三维场(列主序)
|
||||
- cxB/cxT: 3 维窗口起止(Fortran 1-based,且可能 <=0)
|
||||
- SoA: [3]
|
||||
- ya: 输出 ORDN^3 的采样块(列主序)
|
||||
- return: 0 表示正常;非 0 表示错误(对应 Fortran logical = .true.)
|
||||
*/
|
||||
// int xh_decide3d(const int ex[3],
|
||||
// const double *f_in,
|
||||
// const double *f_in2, /* Fortran 里传了 f,f;按原样保留 */
|
||||
// const int cxB[3],
|
||||
// const int cxT[3],
|
||||
// const double SoA[3],
|
||||
// double *ya,
|
||||
// int ordn,
|
||||
// int symmetry);
|
||||
|
||||
/* 把 Fortran 1-based 下标 idxF (可为负/0) 映射到 C 的 X[idx] 访问(只用于 X(2-cxB) 这种表达式) */
|
||||
static inline double X_at_FortranIndex(const double *X, int idxF) {
|
||||
/* Fortran: X(1) 对应 C: X[0] */
|
||||
return X[idxF - 1];
|
||||
}
|
||||
|
||||
/* Fortran 整数截断:idint 在这里可用 (int) 实现(对正数等价于 floor) */
|
||||
static inline int idint_like(double a) {
|
||||
return (int)a; /* trunc toward zero */
|
||||
}
|
||||
|
||||
/* global_interp 的 C 版 */
|
||||
void xh_global_interp(const int ex[3],
|
||||
const double *X, const double *Y, const double *Z,
|
||||
const double *f, /* f(ex1,ex2,ex3) column-major */
|
||||
double &f_int,
|
||||
double x1, double y1, double z1,
|
||||
int ORDN,
|
||||
const double SoA[3],
|
||||
int symmetry)
|
||||
{
|
||||
// double time1, time2;
|
||||
// time1 = omp_get_wtime();
|
||||
enum { NO_SYMM = 0, EQUATORIAL = 1, OCTANT = 2 };
|
||||
|
||||
int j, m;
|
||||
int imin, jmin, kmin;
|
||||
int cxB[3], cxT[3], cxI[3], cmin[3], cmax[3];
|
||||
double cx[3];
|
||||
double dX, dY, dZ, ddy;
|
||||
|
||||
/* Fortran: imin=lbound(f,1) ... 通常是 1;这里按 1 处理 */
|
||||
imin = 1; jmin = 1; kmin = 1;
|
||||
|
||||
dX = X_at_FortranIndex(X, imin + 1) - X_at_FortranIndex(X, imin);
|
||||
dY = X_at_FortranIndex(Y, jmin + 1) - X_at_FortranIndex(Y, jmin);
|
||||
dZ = X_at_FortranIndex(Z, kmin + 1) - X_at_FortranIndex(Z, kmin);
|
||||
|
||||
/* x1a(j) = (j-1)*1.0 (j=1..ORDN) */
|
||||
double *x1a = (double*)malloc((size_t)ORDN * sizeof(double));
|
||||
double *ya = (double*)malloc((size_t)ORDN * (size_t)ORDN * (size_t)ORDN * sizeof(double));
|
||||
if (!x1a || !ya) {
|
||||
fprintf(stderr, "global_interp: malloc failed\n");
|
||||
exit(1);
|
||||
}
|
||||
for (j = 0; j < ORDN; j++) x1a[j] = (double)j;
|
||||
|
||||
/* cxI(m) = idint((p - P(1))/dP + 0.4) + 1 (Fortran 1-based) */
|
||||
cxI[0] = idint_like((x1 - X_at_FortranIndex(X, 1)) / dX + 0.4) + 1;
|
||||
cxI[1] = idint_like((y1 - X_at_FortranIndex(Y, 1)) / dY + 0.4) + 1;
|
||||
cxI[2] = idint_like((z1 - X_at_FortranIndex(Z, 1)) / dZ + 0.4) + 1;
|
||||
|
||||
/* cxB = cxI - ORDN/2 + 1 ; cxT = cxB + ORDN - 1 */
|
||||
int half = ORDN / 2; /* Fortran 整数除法 */
|
||||
for (m = 0; m < 3; m++) {
|
||||
cxB[m] = cxI[m] - half + 1;
|
||||
cxT[m] = cxB[m] + ORDN - 1;
|
||||
}
|
||||
|
||||
/* cmin=1; cmax=ex */
|
||||
cmin[0] = cmin[1] = cmin[2] = 1;
|
||||
cmax[0] = ex[0];
|
||||
cmax[1] = ex[1];
|
||||
cmax[2] = ex[2];
|
||||
|
||||
/* 对称边界时允许 cxB 为负/0(与 Fortran 一致) */
|
||||
if (symmetry == OCTANT && fabs(X_at_FortranIndex(X, 1)) < dX) cmin[0] = -half + 2;
|
||||
if (symmetry == OCTANT && fabs(X_at_FortranIndex(Y, 1)) < dY) cmin[1] = -half + 2;
|
||||
if (symmetry != NO_SYMM && fabs(X_at_FortranIndex(Z, 1)) < dZ) cmin[2] = -half + 2;
|
||||
|
||||
/* 夹紧窗口 [cxB,cxT] 到 [cmin,cmax] */
|
||||
for (m = 0; m < 3; m++) {
|
||||
if (cxB[m] < cmin[m]) {
|
||||
cxB[m] = cmin[m];
|
||||
cxT[m] = cxB[m] + ORDN - 1;
|
||||
}
|
||||
if (cxT[m] > cmax[m]) {
|
||||
cxT[m] = cmax[m];
|
||||
cxB[m] = cxT[m] + 1 - ORDN;
|
||||
}
|
||||
}
|
||||
|
||||
/*
|
||||
cx(m) 的计算:如果 cxB>0:
|
||||
cx = (p - P(cxB))/dP
|
||||
else:
|
||||
cx = (p + P(2 - cxB))/dP
|
||||
注意这里的 cxB 是 Fortran 1-based 语义下的整数,可能 <=0。
|
||||
*/
|
||||
if (cxB[0] > 0) cx[0] = (x1 - X_at_FortranIndex(X, cxB[0])) / dX;
|
||||
else cx[0] = (x1 + X_at_FortranIndex(X, 2 - cxB[0])) / dX;
|
||||
|
||||
if (cxB[1] > 0) cx[1] = (y1 - X_at_FortranIndex(Y, cxB[1])) / dY;
|
||||
else cx[1] = (y1 + X_at_FortranIndex(Y, 2 - cxB[1])) / dY;
|
||||
|
||||
if (cxB[2] > 0) cx[2] = (z1 - X_at_FortranIndex(Z, cxB[2])) / dZ;
|
||||
else cx[2] = (z1 + X_at_FortranIndex(Z, 2 - cxB[2])) / dZ;
|
||||
|
||||
/* decide3d: 填充 ya(1:ORDN,1:ORDN,1:ORDN) */
|
||||
if (xh_decide3d(ex, f, f, cxB, cxT, SoA, ya, ORDN, symmetry)) {
|
||||
printf("global_interp position: %g %g %g\n", x1, y1, z1);
|
||||
printf("data range: %g %g %g %g %g %g\n",
|
||||
X_at_FortranIndex(X, 1), X_at_FortranIndex(X, ex[0]),
|
||||
X_at_FortranIndex(Y, 1), X_at_FortranIndex(Y, ex[1]),
|
||||
X_at_FortranIndex(Z, 1), X_at_FortranIndex(Z, ex[2]));
|
||||
exit(1);
|
||||
}
|
||||
|
||||
/* polin3(x1a,x1a,x1a,ya,cx(1),cx(2),cx(3),f_int,ddy,ORDN) */
|
||||
xh_polin3(x1a, x1a, x1a, ya, cx[0], cx[1], cx[2], f_int, &ddy, ORDN);
|
||||
|
||||
free(x1a);
|
||||
free(ya);
|
||||
// time2 = omp_get_wtime();
|
||||
// printf("Time for global_interp: %lf seconds\n", time2 - time1);
|
||||
}
|
||||
12
AMSS_NCKU_source/xh_global_interp.h
Normal file
12
AMSS_NCKU_source/xh_global_interp.h
Normal file
@@ -0,0 +1,12 @@
|
||||
#include "xh_po.h"
|
||||
|
||||
extern "C"{
|
||||
void xh_global_interp(const int ex[3],
|
||||
const double *X, const double *Y, const double *Z,
|
||||
const double *f, /* f(ex1,ex2,ex3) column-major */
|
||||
double &f_int,
|
||||
double x1, double y1, double z1,
|
||||
int ORDN,
|
||||
const double SoA[3],
|
||||
int symmetry);
|
||||
}
|
||||
116
AMSS_NCKU_source/xh_kodiss.C
Normal file
116
AMSS_NCKU_source/xh_kodiss.C
Normal file
@@ -0,0 +1,116 @@
|
||||
#include "xh_tool.h"
|
||||
|
||||
/*
|
||||
* C 版 kodis
|
||||
*
|
||||
* Fortran signature:
|
||||
* subroutine kodis(ex,X,Y,Z,f,f_rhs,SoA,Symmetry,eps)
|
||||
*
|
||||
* 约定:
|
||||
* X: ex1, Y: ex2, Z: ex3
|
||||
* f, f_rhs: ex1*ex2*ex3 按 idx_ex 布局
|
||||
* SoA[3]
|
||||
* eps: double
|
||||
*/
|
||||
void kodis(const int ex[3],
|
||||
const double *X, const double *Y, const double *Z,
|
||||
const double *f, double *f_rhs,
|
||||
const double SoA[3],
|
||||
int Symmetry, double eps)
|
||||
{
|
||||
const double ONE = 1.0, SIX = 6.0, FIT = 15.0, TWT = 20.0;
|
||||
const double cof = 64.0; // 2^6
|
||||
const int NO_SYMM = 0, OCTANT = 2;
|
||||
|
||||
const int ex1 = ex[0], ex2 = ex[1], ex3 = ex[2];
|
||||
|
||||
// Fortran: dX = X(2)-X(1) -> C: X[1]-X[0]
|
||||
const double dX = X[1] - X[0];
|
||||
const double dY = Y[1] - Y[0];
|
||||
const double dZ = Z[1] - Z[0];
|
||||
(void)ONE; // ONE 在原 Fortran 里只是参数,这里不一定用得上
|
||||
|
||||
// Fortran: imax=ex(1) 等是 1-based 上界
|
||||
const int imaxF = ex1;
|
||||
const int jmaxF = ex2;
|
||||
const int kmaxF = ex3;
|
||||
|
||||
// Fortran: imin=jmin=kmin=1,某些对称情况变 -2
|
||||
int iminF = 1, jminF = 1, kminF = 1;
|
||||
|
||||
if (Symmetry > NO_SYMM && fabs(Z[0]) < dZ) kminF = -2;
|
||||
if (Symmetry == OCTANT && fabs(X[0]) < dX) iminF = -2;
|
||||
if (Symmetry == OCTANT && fabs(Y[0]) < dY) jminF = -2;
|
||||
|
||||
// 分配 fh:大小 (ex1+3)*(ex2+3)*(ex3+3),对应 ord=3
|
||||
const size_t nx = (size_t)ex1 + 3;
|
||||
const size_t ny = (size_t)ex2 + 3;
|
||||
const size_t nz = (size_t)ex3 + 3;
|
||||
const size_t fh_size = nx * ny * nz;
|
||||
|
||||
static thread_local double *fh = NULL;
|
||||
static thread_local size_t cap = 0;
|
||||
|
||||
if (fh_size > cap) {
|
||||
free(fh);
|
||||
fh = (double*)aligned_alloc(64, fh_size * sizeof(double));
|
||||
cap = fh_size;
|
||||
}
|
||||
if (!fh) return;
|
||||
|
||||
// Fortran: call symmetry_bd(3,ex,f,fh,SoA)
|
||||
symmetry_bd(3, ex, f, fh, SoA);
|
||||
|
||||
/*
|
||||
* Fortran loops:
|
||||
* do k=1,ex3
|
||||
* do j=1,ex2
|
||||
* do i=1,ex1
|
||||
*
|
||||
* C: k0=0..ex3-1, j0=0..ex2-1, i0=0..ex1-1
|
||||
* 并定义 Fortran index: iF=i0+1, ...
|
||||
*/
|
||||
for (int k0 = 0; k0 < ex3; ++k0) {
|
||||
const int kF = k0 + 1;
|
||||
for (int j0 = 0; j0 < ex2; ++j0) {
|
||||
const int jF = j0 + 1;
|
||||
for (int i0 = 0; i0 < ex1; ++i0) {
|
||||
const int iF = i0 + 1;
|
||||
|
||||
// Fortran if 条件:
|
||||
// i-3 >= imin .and. i+3 <= imax 等(都是 Fortran 索引)
|
||||
if ((iF - 3) >= iminF && (iF + 3) <= imaxF &&
|
||||
(jF - 3) >= jminF && (jF + 3) <= jmaxF &&
|
||||
(kF - 3) >= kminF && (kF + 3) <= kmaxF)
|
||||
{
|
||||
const size_t p = idx_ex(i0, j0, k0, ex);
|
||||
|
||||
// 三个方向各一份同型的 7 点组合(实际上是对称的 6th-order dissipation/filter 核)
|
||||
const double Dx_term =
|
||||
( (fh[idx_fh_F(iF - 3, jF, kF, ex)] + fh[idx_fh_F(iF + 3, jF, kF, ex)]) -
|
||||
SIX * (fh[idx_fh_F(iF - 2, jF, kF, ex)] + fh[idx_fh_F(iF + 2, jF, kF, ex)]) +
|
||||
FIT * (fh[idx_fh_F(iF - 1, jF, kF, ex)] + fh[idx_fh_F(iF + 1, jF, kF, ex)]) -
|
||||
TWT * fh[idx_fh_F(iF , jF, kF, ex)] ) / dX;
|
||||
|
||||
const double Dy_term =
|
||||
( (fh[idx_fh_F(iF, jF - 3, kF, ex)] + fh[idx_fh_F(iF, jF + 3, kF, ex)]) -
|
||||
SIX * (fh[idx_fh_F(iF, jF - 2, kF, ex)] + fh[idx_fh_F(iF, jF + 2, kF, ex)]) +
|
||||
FIT * (fh[idx_fh_F(iF, jF - 1, kF, ex)] + fh[idx_fh_F(iF, jF + 1, kF, ex)]) -
|
||||
TWT * fh[idx_fh_F(iF, jF , kF, ex)] ) / dY;
|
||||
|
||||
const double Dz_term =
|
||||
( (fh[idx_fh_F(iF, jF, kF - 3, ex)] + fh[idx_fh_F(iF, jF, kF + 3, ex)]) -
|
||||
SIX * (fh[idx_fh_F(iF, jF, kF - 2, ex)] + fh[idx_fh_F(iF, jF, kF + 2, ex)]) +
|
||||
FIT * (fh[idx_fh_F(iF, jF, kF - 1, ex)] + fh[idx_fh_F(iF, jF, kF + 1, ex)]) -
|
||||
TWT * fh[idx_fh_F(iF, jF, kF , ex)] ) / dZ;
|
||||
|
||||
// Fortran:
|
||||
// f_rhs(i,j,k) = f_rhs(i,j,k) + eps/cof*(Dx_term + Dy_term + Dz_term)
|
||||
f_rhs[p] += (eps / cof) * (Dx_term + Dy_term + Dz_term);
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// free(fh);
|
||||
}
|
||||
262
AMSS_NCKU_source/xh_lopsided.C
Normal file
262
AMSS_NCKU_source/xh_lopsided.C
Normal file
@@ -0,0 +1,262 @@
|
||||
#include "xh_tool.h"
|
||||
/*
|
||||
* 你需要提供 symmetry_bd 的 C 版本(或 Fortran 绑到 C 的接口)。
|
||||
* Fortran: call symmetry_bd(3,ex,f,fh,SoA)
|
||||
*
|
||||
* 约定:
|
||||
* nghost = 3
|
||||
* ex[3] = {ex1,ex2,ex3}
|
||||
* f = 原始网格 (ex1*ex2*ex3)
|
||||
* fh = 扩展网格 ((ex1+3)*(ex2+3)*(ex3+3)),对应 Fortran 的 (-2:ex1, ...)
|
||||
* SoA[3] = 输入参数
|
||||
*/
|
||||
void lopsided(const int ex[3],
|
||||
const double *X, const double *Y, const double *Z,
|
||||
const double *f, double *f_rhs,
|
||||
const double *Sfx, const double *Sfy, const double *Sfz,
|
||||
int Symmetry, const double SoA[3])
|
||||
{
|
||||
const double ZEO = 0.0, ONE = 1.0, F3 = 3.0;
|
||||
const double TWO = 2.0, F6 = 6.0, F18 = 18.0;
|
||||
const double F12 = 12.0, F10 = 10.0, EIT = 8.0;
|
||||
|
||||
const int NO_SYMM = 0, EQ_SYMM = 1, OCTANT = 2;
|
||||
(void)OCTANT; // 这里和 Fortran 一样只是定义了不用也没关系
|
||||
|
||||
const int ex1 = ex[0], ex2 = ex[1], ex3 = ex[2];
|
||||
|
||||
// 对应 Fortran: dX = X(2)-X(1) (Fortran 1-based)
|
||||
// C: X[1]-X[0]
|
||||
const double dX = X[1] - X[0];
|
||||
const double dY = Y[1] - Y[0];
|
||||
const double dZ = Z[1] - Z[0];
|
||||
|
||||
const double d12dx = ONE / F12 / dX;
|
||||
const double d12dy = ONE / F12 / dY;
|
||||
const double d12dz = ONE / F12 / dZ;
|
||||
|
||||
// Fortran 里算了 d2dx/d2dy/d2dz 但本 subroutine 里没用到(保持一致也算出来)
|
||||
const double d2dx = ONE / TWO / dX;
|
||||
const double d2dy = ONE / TWO / dY;
|
||||
const double d2dz = ONE / TWO / dZ;
|
||||
(void)d2dx; (void)d2dy; (void)d2dz;
|
||||
|
||||
// Fortran:
|
||||
// imax = ex(1); jmax = ex(2); kmax = ex(3)
|
||||
const int imaxF = ex1;
|
||||
const int jmaxF = ex2;
|
||||
const int kmaxF = ex3;
|
||||
|
||||
// Fortran:
|
||||
// imin=jmin=kmin=1; 若满足对称条件则设为 -2
|
||||
int iminF = 1, jminF = 1, kminF = 1;
|
||||
if (Symmetry > NO_SYMM && fabs(Z[0]) < dZ) kminF = -2;
|
||||
if (Symmetry > EQ_SYMM && fabs(X[0]) < dX) iminF = -2;
|
||||
if (Symmetry > EQ_SYMM && fabs(Y[0]) < dY) jminF = -2;
|
||||
|
||||
// 分配 fh:大小 (ex1+3)*(ex2+3)*(ex3+3)
|
||||
const size_t nx = (size_t)ex1 + 3;
|
||||
const size_t ny = (size_t)ex2 + 3;
|
||||
const size_t nz = (size_t)ex3 + 3;
|
||||
const size_t fh_size = nx * ny * nz;
|
||||
|
||||
static thread_local double *fh = NULL;
|
||||
static thread_local size_t cap = 0;
|
||||
|
||||
if (fh_size > cap) {
|
||||
free(fh);
|
||||
fh = (double*)aligned_alloc(64, fh_size * sizeof(double));
|
||||
cap = fh_size;
|
||||
}
|
||||
if (!fh) return; // 内存不足:直接返回(你也可以改成 abort/报错)
|
||||
|
||||
// Fortran: call symmetry_bd(3,ex,f,fh,SoA)
|
||||
symmetry_bd(3, ex, f, fh, SoA);
|
||||
|
||||
/*
|
||||
* Fortran 主循环:
|
||||
* do k=1,ex(3)-1
|
||||
* do j=1,ex(2)-1
|
||||
* do i=1,ex(1)-1
|
||||
*
|
||||
* 转成 C 0-based:
|
||||
* k0 = 0..ex3-2, j0 = 0..ex2-2, i0 = 0..ex1-2
|
||||
*
|
||||
* 并且 Fortran 里的 i/j/k 在 fh 访问时,仍然是 Fortran 索引值:
|
||||
* iF=i0+1, jF=j0+1, kF=k0+1
|
||||
*/
|
||||
for (int k0 = 0; k0 <= ex3 - 2; ++k0) {
|
||||
const int kF = k0 + 1;
|
||||
for (int j0 = 0; j0 <= ex2 - 2; ++j0) {
|
||||
const int jF = j0 + 1;
|
||||
for (int i0 = 0; i0 <= ex1 - 2; ++i0) {
|
||||
const int iF = i0 + 1;
|
||||
|
||||
const size_t p = idx_ex(i0, j0, k0, ex);
|
||||
|
||||
// ---------------- x direction ----------------
|
||||
const double sfx = Sfx[p];
|
||||
if (sfx > ZEO) {
|
||||
// Fortran: if(i+3 <= imax)
|
||||
// iF+3 <= ex1 <=> i0+4 <= ex1 <=> i0 <= ex1-4
|
||||
if (i0 <= ex1 - 4) {
|
||||
f_rhs[p] += sfx * d12dx *
|
||||
(-F3 * fh[idx_fh_F(iF - 1, jF, kF, ex)]
|
||||
-F10 * fh[idx_fh_F(iF , jF, kF, ex)]
|
||||
+F18 * fh[idx_fh_F(iF + 1, jF, kF, ex)]
|
||||
-F6 * fh[idx_fh_F(iF + 2, jF, kF, ex)]
|
||||
+ fh[idx_fh_F(iF + 3, jF, kF, ex)]);
|
||||
}
|
||||
// elseif(i+2 <= imax) <=> i0 <= ex1-3
|
||||
else if (i0 <= ex1 - 3) {
|
||||
f_rhs[p] += sfx * d12dx *
|
||||
( fh[idx_fh_F(iF - 2, jF, kF, ex)]
|
||||
-EIT * fh[idx_fh_F(iF - 1, jF, kF, ex)]
|
||||
+EIT * fh[idx_fh_F(iF + 1, jF, kF, ex)]
|
||||
- fh[idx_fh_F(iF + 2, jF, kF, ex)]);
|
||||
}
|
||||
// elseif(i+1 <= imax) <=> i0 <= ex1-2(循环里总成立)
|
||||
else if (i0 <= ex1 - 2) {
|
||||
f_rhs[p] -= sfx * d12dx *
|
||||
(-F3 * fh[idx_fh_F(iF + 1, jF, kF, ex)]
|
||||
-F10 * fh[idx_fh_F(iF , jF, kF, ex)]
|
||||
+F18 * fh[idx_fh_F(iF - 1, jF, kF, ex)]
|
||||
-F6 * fh[idx_fh_F(iF - 2, jF, kF, ex)]
|
||||
+ fh[idx_fh_F(iF - 3, jF, kF, ex)]);
|
||||
}
|
||||
} else if (sfx < ZEO) {
|
||||
// Fortran: if(i-3 >= imin)
|
||||
// (iF-3) >= iminF <=> (i0-2) >= iminF
|
||||
if ((i0 - 2) >= iminF) {
|
||||
f_rhs[p] -= sfx * d12dx *
|
||||
(-F3 * fh[idx_fh_F(iF + 1, jF, kF, ex)]
|
||||
-F10 * fh[idx_fh_F(iF , jF, kF, ex)]
|
||||
+F18 * fh[idx_fh_F(iF - 1, jF, kF, ex)]
|
||||
-F6 * fh[idx_fh_F(iF - 2, jF, kF, ex)]
|
||||
+ fh[idx_fh_F(iF - 3, jF, kF, ex)]);
|
||||
}
|
||||
// elseif(i-2 >= imin) <=> (i0-1) >= iminF
|
||||
else if ((i0 - 1) >= iminF) {
|
||||
f_rhs[p] += sfx * d12dx *
|
||||
( fh[idx_fh_F(iF - 2, jF, kF, ex)]
|
||||
-EIT * fh[idx_fh_F(iF - 1, jF, kF, ex)]
|
||||
+EIT * fh[idx_fh_F(iF + 1, jF, kF, ex)]
|
||||
- fh[idx_fh_F(iF + 2, jF, kF, ex)]);
|
||||
}
|
||||
// elseif(i-1 >= imin) <=> i0 >= iminF
|
||||
else if (i0 >= iminF) {
|
||||
f_rhs[p] += sfx * d12dx *
|
||||
(-F3 * fh[idx_fh_F(iF - 1, jF, kF, ex)]
|
||||
-F10 * fh[idx_fh_F(iF , jF, kF, ex)]
|
||||
+F18 * fh[idx_fh_F(iF + 1, jF, kF, ex)]
|
||||
-F6 * fh[idx_fh_F(iF + 2, jF, kF, ex)]
|
||||
+ fh[idx_fh_F(iF + 3, jF, kF, ex)]);
|
||||
}
|
||||
}
|
||||
|
||||
// ---------------- y direction ----------------
|
||||
const double sfy = Sfy[p];
|
||||
if (sfy > ZEO) {
|
||||
// jF+3 <= ex2 <=> j0+4 <= ex2 <=> j0 <= ex2-4
|
||||
if (j0 <= ex2 - 4) {
|
||||
f_rhs[p] += sfy * d12dy *
|
||||
(-F3 * fh[idx_fh_F(iF, jF - 1, kF, ex)]
|
||||
-F10 * fh[idx_fh_F(iF, jF , kF, ex)]
|
||||
+F18 * fh[idx_fh_F(iF, jF + 1, kF, ex)]
|
||||
-F6 * fh[idx_fh_F(iF, jF + 2, kF, ex)]
|
||||
+ fh[idx_fh_F(iF, jF + 3, kF, ex)]);
|
||||
} else if (j0 <= ex2 - 3) {
|
||||
f_rhs[p] += sfy * d12dy *
|
||||
( fh[idx_fh_F(iF, jF - 2, kF, ex)]
|
||||
-EIT * fh[idx_fh_F(iF, jF - 1, kF, ex)]
|
||||
+EIT * fh[idx_fh_F(iF, jF + 1, kF, ex)]
|
||||
- fh[idx_fh_F(iF, jF + 2, kF, ex)]);
|
||||
} else if (j0 <= ex2 - 2) {
|
||||
f_rhs[p] -= sfy * d12dy *
|
||||
(-F3 * fh[idx_fh_F(iF, jF + 1, kF, ex)]
|
||||
-F10 * fh[idx_fh_F(iF, jF , kF, ex)]
|
||||
+F18 * fh[idx_fh_F(iF, jF - 1, kF, ex)]
|
||||
-F6 * fh[idx_fh_F(iF, jF - 2, kF, ex)]
|
||||
+ fh[idx_fh_F(iF, jF - 3, kF, ex)]);
|
||||
}
|
||||
} else if (sfy < ZEO) {
|
||||
if ((j0 - 2) >= jminF) {
|
||||
f_rhs[p] -= sfy * d12dy *
|
||||
(-F3 * fh[idx_fh_F(iF, jF + 1, kF, ex)]
|
||||
-F10 * fh[idx_fh_F(iF, jF , kF, ex)]
|
||||
+F18 * fh[idx_fh_F(iF, jF - 1, kF, ex)]
|
||||
-F6 * fh[idx_fh_F(iF, jF - 2, kF, ex)]
|
||||
+ fh[idx_fh_F(iF, jF - 3, kF, ex)]);
|
||||
} else if ((j0 - 1) >= jminF) {
|
||||
f_rhs[p] += sfy * d12dy *
|
||||
( fh[idx_fh_F(iF, jF - 2, kF, ex)]
|
||||
-EIT * fh[idx_fh_F(iF, jF - 1, kF, ex)]
|
||||
+EIT * fh[idx_fh_F(iF, jF + 1, kF, ex)]
|
||||
- fh[idx_fh_F(iF, jF + 2, kF, ex)]);
|
||||
} else if (j0 >= jminF) {
|
||||
f_rhs[p] += sfy * d12dy *
|
||||
(-F3 * fh[idx_fh_F(iF, jF - 1, kF, ex)]
|
||||
-F10 * fh[idx_fh_F(iF, jF , kF, ex)]
|
||||
+F18 * fh[idx_fh_F(iF, jF + 1, kF, ex)]
|
||||
-F6 * fh[idx_fh_F(iF, jF + 2, kF, ex)]
|
||||
+ fh[idx_fh_F(iF, jF + 3, kF, ex)]);
|
||||
}
|
||||
}
|
||||
|
||||
// ---------------- z direction ----------------
|
||||
const double sfz = Sfz[p];
|
||||
if (sfz > ZEO) {
|
||||
if (k0 <= ex3 - 4) {
|
||||
f_rhs[p] += sfz * d12dz *
|
||||
(-F3 * fh[idx_fh_F(iF, jF, kF - 1, ex)]
|
||||
-F10 * fh[idx_fh_F(iF, jF, kF , ex)]
|
||||
+F18 * fh[idx_fh_F(iF, jF, kF + 1, ex)]
|
||||
-F6 * fh[idx_fh_F(iF, jF, kF + 2, ex)]
|
||||
+ fh[idx_fh_F(iF, jF, kF + 3, ex)]);
|
||||
} else if (k0 <= ex3 - 3) {
|
||||
f_rhs[p] += sfz * d12dz *
|
||||
( fh[idx_fh_F(iF, jF, kF - 2, ex)]
|
||||
-EIT * fh[idx_fh_F(iF, jF, kF - 1, ex)]
|
||||
+EIT * fh[idx_fh_F(iF, jF, kF + 1, ex)]
|
||||
- fh[idx_fh_F(iF, jF, kF + 2, ex)]);
|
||||
} else if (k0 <= ex3 - 2) {
|
||||
f_rhs[p] -= sfz * d12dz *
|
||||
(-F3 * fh[idx_fh_F(iF, jF, kF + 1, ex)]
|
||||
-F10 * fh[idx_fh_F(iF, jF, kF , ex)]
|
||||
+F18 * fh[idx_fh_F(iF, jF, kF - 1, ex)]
|
||||
-F6 * fh[idx_fh_F(iF, jF, kF - 2, ex)]
|
||||
+ fh[idx_fh_F(iF, jF, kF - 3, ex)]);
|
||||
}
|
||||
} else if (sfz < ZEO) {
|
||||
if ((k0 - 2) >= kminF) {
|
||||
f_rhs[p] -= sfz * d12dz *
|
||||
(-F3 * fh[idx_fh_F(iF, jF, kF + 1, ex)]
|
||||
-F10 * fh[idx_fh_F(iF, jF, kF , ex)]
|
||||
+F18 * fh[idx_fh_F(iF, jF, kF - 1, ex)]
|
||||
-F6 * fh[idx_fh_F(iF, jF, kF - 2, ex)]
|
||||
+ fh[idx_fh_F(iF, jF, kF - 3, ex)]);
|
||||
} else if ((k0 - 1) >= kminF) {
|
||||
f_rhs[p] += sfz * d12dz *
|
||||
( fh[idx_fh_F(iF, jF, kF - 2, ex)]
|
||||
-EIT * fh[idx_fh_F(iF, jF, kF - 1, ex)]
|
||||
+EIT * fh[idx_fh_F(iF, jF, kF + 1, ex)]
|
||||
- fh[idx_fh_F(iF, jF, kF + 2, ex)]);
|
||||
} else if (k0 >= kminF) {
|
||||
f_rhs[p] += sfz * d12dz *
|
||||
(-F3 * fh[idx_fh_F(iF, jF, kF - 1, ex)]
|
||||
-F10 * fh[idx_fh_F(iF, jF, kF , ex)]
|
||||
+F18 * fh[idx_fh_F(iF, jF, kF + 1, ex)]
|
||||
-F6 * fh[idx_fh_F(iF, jF, kF + 2, ex)]
|
||||
+ fh[idx_fh_F(iF, jF, kF + 3, ex)]);
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
// free(fh);
|
||||
}
|
||||
|
||||
|
||||
|
||||
|
||||
|
||||
19
AMSS_NCKU_source/xh_po.h
Normal file
19
AMSS_NCKU_source/xh_po.h
Normal file
@@ -0,0 +1,19 @@
|
||||
#include <stdio.h>
|
||||
#include <stdlib.h>
|
||||
#include <math.h>
|
||||
#include <omp.h>
|
||||
int xh_decide3d(const int ex[3],
|
||||
const double *f,
|
||||
const double *fpi, /* 这里未用,Fortran 也没用到 */
|
||||
const int cxB[3],
|
||||
const int cxT[3],
|
||||
const double SoA[3],
|
||||
double *ya,
|
||||
int ordn,
|
||||
int Symmetry);
|
||||
void xh_polint(const double *xa, const double *ya, double x,
|
||||
double *y, double *dy, int ordn);
|
||||
|
||||
void xh_polin3(const double *x1a, const double *x2a, const double *x3a,
|
||||
const double *ya, double x1, double x2, double x3,
|
||||
double &y, double *dy, int ordn);
|
||||
258
AMSS_NCKU_source/xh_polint3.C
Normal file
258
AMSS_NCKU_source/xh_polint3.C
Normal file
@@ -0,0 +1,258 @@
|
||||
#include "xh_po.h"
|
||||
/*
|
||||
ex[0..2] == Fortran ex(1:3)
|
||||
cxB/cxT == Fortran cxB(1:3), cxT(1:3) (可能 <=0)
|
||||
SoA[0..2] == Fortran SoA(1:3)
|
||||
f, fpi == Fortran f(ex1,ex2,ex3) column-major (1-based in formulas)
|
||||
ya == 连续内存,尺寸为 ORDN^3,对应 Fortran ya(cxB1:cxT1, cxB2:cxT2, cxB3:cxT3)
|
||||
但注意:我们用 offset 映射把 Fortran 的 i/j/k 坐标写进去。
|
||||
*/
|
||||
|
||||
static inline int imax(int a, int b) { return a > b ? a : b; }
|
||||
static inline int imin(int a, int b) { return a < b ? a : b; }
|
||||
|
||||
/* f(i,j,k): Fortran column-major, i/j/k are Fortran 1-based in [1..ex] */
|
||||
#define F(i,j,k) f[((i)-1) + ex1 * (((j)-1) + ex2 * ((k)-1))]
|
||||
|
||||
/*
|
||||
ya(i,j,k): i in [cxB1..cxT1], j in [cxB2..cxT2], k in [cxB3..cxT3]
|
||||
我们把它映射到 C 的 0..ORDN-1 立方体:
|
||||
ii = i - cxB1
|
||||
jj = j - cxB2
|
||||
kk = k - cxB3
|
||||
并按 column-major 存储(与 Fortran 一致,方便直接喂给你的 polin3)
|
||||
*/
|
||||
#define YA(i,j,k) ya[((i)-cxB1) + ordn * (((j)-cxB2) + ordn * ((k)-cxB3))]
|
||||
|
||||
int xh_decide3d(const int ex[3],
|
||||
const double *f,
|
||||
const double *fpi, /* 这里未用,Fortran 也没用到 */
|
||||
const int cxB[3],
|
||||
const int cxT[3],
|
||||
const double SoA[3],
|
||||
double *ya,
|
||||
int ordn,
|
||||
int Symmetry) /* Symmetry 在 decide3d 里也没直接用 */
|
||||
{
|
||||
(void)fpi;
|
||||
(void)Symmetry;
|
||||
|
||||
const int ex1 = ex[0], ex2 = ex[1], ex3 = ex[2];
|
||||
|
||||
int fmin1[3], fmin2[3], fmax1[3], fmax2[3];
|
||||
int i, j, k, m;
|
||||
|
||||
int gont = 0;
|
||||
|
||||
/* 方便 YA 宏使用 */
|
||||
const int cxB1 = cxB[0], cxB2 = cxB[1], cxB3 = cxB[2];
|
||||
|
||||
for (m = 0; m < 3; m++) {
|
||||
/* Fortran 的 “NaN 检查” 在整数上基本无意义,这里不额外处理 */
|
||||
|
||||
fmin1[m] = imax(1, cxB[m]);
|
||||
fmax1[m] = cxT[m];
|
||||
|
||||
fmin2[m] = cxB[m];
|
||||
fmax2[m] = imin(0, cxT[m]);
|
||||
|
||||
/* if((fmin1<=fmax1) and (fmin1<1 or fmax1>ex)) gont=true */
|
||||
if ((fmin1[m] <= fmax1[m]) && (fmin1[m] < 1 || fmax1[m] > ex[m])) gont = 1;
|
||||
|
||||
/* if((fmin2<=fmax2) and (2-fmax2<1 or 2-fmin2>ex)) gont=true */
|
||||
if ((fmin2[m] <= fmax2[m]) && (2 - fmax2[m] < 1 || 2 - fmin2[m] > ex[m])) gont = 1;
|
||||
}
|
||||
|
||||
if (gont) {
|
||||
printf("error in decide3d\n");
|
||||
printf("cxB: %d %d %d cxT: %d %d %d ex: %d %d %d\n",
|
||||
cxB[0], cxB[1], cxB[2], cxT[0], cxT[1], cxT[2], ex[0], ex[1], ex[2]);
|
||||
printf("fmin1: %d %d %d fmax1: %d %d %d\n",
|
||||
fmin1[0], fmin1[1], fmin1[2], fmax1[0], fmax1[1], fmax1[2]);
|
||||
printf("fmin2: %d %d %d fmax2: %d %d %d\n",
|
||||
fmin2[0], fmin2[1], fmin2[2], fmax2[0], fmax2[1], fmax2[2]);
|
||||
return 1;
|
||||
}
|
||||
|
||||
/* ---- 填充 ya:完全照 Fortran 两大块循环写 ---- */
|
||||
|
||||
/* k in [fmin1(3)..fmax1(3)] */
|
||||
for (k = fmin1[2]; k <= fmax1[2]; k++) {
|
||||
|
||||
/* j in [fmin1(2)..fmax1(2)] */
|
||||
for (j = fmin1[1]; j <= fmax1[1]; j++) {
|
||||
|
||||
/* i in [fmin1(1)..fmax1(1)] : ya(i,j,k)=f(i,j,k) */
|
||||
for (i = fmin1[0]; i <= fmax1[0]; i++) {
|
||||
YA(i, j, k) = F(i, j, k);
|
||||
}
|
||||
|
||||
/* i in [fmin2(1)..fmax2(1)] : ya(i,j,k)=f(2-i,j,k)*SoA(1) */
|
||||
for (i = fmin2[0]; i <= fmax2[0]; i++) {
|
||||
YA(i, j, k) = F(2 - i, j, k) * SoA[0];
|
||||
}
|
||||
}
|
||||
|
||||
/* j in [fmin2(2)..fmax2(2)] */
|
||||
for (j = fmin2[1]; j <= fmax2[1]; j++) {
|
||||
|
||||
/* i in [fmin1(1)..fmax1(1)] : ya(i,j,k)=f(i,2-j,k)*SoA(2) */
|
||||
for (i = fmin1[0]; i <= fmax1[0]; i++) {
|
||||
YA(i, j, k) = F(i, 2 - j, k) * SoA[1];
|
||||
}
|
||||
|
||||
/* i in [fmin2(1)..fmax2(1)] : ya=f(2-i,2-j,k)*SoA(1)*SoA(2) */
|
||||
for (i = fmin2[0]; i <= fmax2[0]; i++) {
|
||||
YA(i, j, k) = F(2 - i, 2 - j, k) * SoA[0] * SoA[1];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
/* k in [fmin2(3)..fmax2(3)] */
|
||||
for (k = fmin2[2]; k <= fmax2[2]; k++) {
|
||||
|
||||
/* j in [fmin1(2)..fmax1(2)] */
|
||||
for (j = fmin1[1]; j <= fmax1[1]; j++) {
|
||||
|
||||
/* i in [fmin1(1)..fmax1(1)] : ya=f(i,j,2-k)*SoA(3) */
|
||||
for (i = fmin1[0]; i <= fmax1[0]; i++) {
|
||||
YA(i, j, k) = F(i, j, 2 - k) * SoA[2];
|
||||
}
|
||||
|
||||
/* i in [fmin2(1)..fmax2(1)] : ya=f(2-i,j,2-k)*SoA(1)*SoA(3) */
|
||||
for (i = fmin2[0]; i <= fmax2[0]; i++) {
|
||||
YA(i, j, k) = F(2 - i, j, 2 - k) * SoA[0] * SoA[2];
|
||||
}
|
||||
}
|
||||
|
||||
/* j in [fmin2(2)..fmax2(2)] */
|
||||
for (j = fmin2[1]; j <= fmax2[1]; j++) {
|
||||
|
||||
/* i in [fmin1(1)..fmax1(1)] : ya=f(i,2-j,2-k)*SoA(2)*SoA(3) */
|
||||
for (i = fmin1[0]; i <= fmax1[0]; i++) {
|
||||
YA(i, j, k) = F(i, 2 - j, 2 - k) * SoA[1] * SoA[2];
|
||||
}
|
||||
|
||||
/* i in [fmin2(1)..fmax2(1)] : ya=f(2-i,2-j,2-k)*SoA1*SoA2*SoA3 */
|
||||
for (i = fmin2[0]; i <= fmax2[0]; i++) {
|
||||
YA(i, j, k) = F(2 - i, 2 - j, 2 - k) * SoA[0] * SoA[1] * SoA[2];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
return 0;
|
||||
}
|
||||
|
||||
#undef F
|
||||
#undef YA
|
||||
|
||||
void xh_polint(const double *xa, const double *ya, double x,
|
||||
double *y, double *dy, int ordn)
|
||||
{
|
||||
int i, m, ns, n_m;
|
||||
double dif, dift, hp, h, den_val;
|
||||
|
||||
double *c = (double*)malloc((size_t)ordn * sizeof(double));
|
||||
double *d = (double*)malloc((size_t)ordn * sizeof(double));
|
||||
double *ho = (double*)malloc((size_t)ordn * sizeof(double));
|
||||
if (!c || !d || !ho) {
|
||||
fprintf(stderr, "polint: malloc failed\n");
|
||||
exit(1);
|
||||
}
|
||||
|
||||
for (i = 0; i < ordn; i++) {
|
||||
c[i] = ya[i];
|
||||
d[i] = ya[i];
|
||||
ho[i] = xa[i] - x;
|
||||
}
|
||||
|
||||
ns = 0; // Fortran ns=1 -> C ns=0
|
||||
dif = fabs(x - xa[0]);
|
||||
|
||||
for (i = 1; i < ordn; i++) {
|
||||
dift = fabs(x - xa[i]);
|
||||
if (dift < dif) {
|
||||
ns = i;
|
||||
dif = dift;
|
||||
}
|
||||
}
|
||||
|
||||
*y = ya[ns];
|
||||
ns -= 1; // Fortran ns=ns-1
|
||||
|
||||
for (m = 1; m <= ordn - 1; m++) {
|
||||
n_m = ordn - m; // number of active points this round
|
||||
for (i = 0; i < n_m; i++) {
|
||||
hp = ho[i];
|
||||
h = ho[i + m];
|
||||
den_val = hp - h;
|
||||
|
||||
if (den_val == 0.0) {
|
||||
fprintf(stderr, "failure in polint for point %g\n", x);
|
||||
fprintf(stderr, "with input points xa: ");
|
||||
for (int t = 0; t < ordn; t++) fprintf(stderr, "%g ", xa[t]);
|
||||
fprintf(stderr, "\n");
|
||||
exit(1);
|
||||
}
|
||||
|
||||
den_val = (c[i + 1] - d[i]) / den_val;
|
||||
d[i] = h * den_val;
|
||||
c[i] = hp * den_val;
|
||||
}
|
||||
|
||||
// Fortran: if (2*ns < n_m) then dy=c(ns+1) else dy=d(ns); ns=ns-1
|
||||
// Here ns is C-indexed and can be -1; logic still matches.
|
||||
if (2 * ns < n_m) {
|
||||
*dy = c[ns + 1];
|
||||
} else {
|
||||
*dy = d[ns];
|
||||
ns -= 1;
|
||||
}
|
||||
*y += *dy;
|
||||
}
|
||||
|
||||
free(c);
|
||||
free(d);
|
||||
free(ho);
|
||||
}
|
||||
|
||||
void xh_polin3(const double *x1a, const double *x2a, const double *x3a,
|
||||
const double *ya, double x1, double x2, double x3,
|
||||
double &y, double *dy, int ordn)
|
||||
{
|
||||
// ya is ordn x ordn x ordn in Fortran layout (column-major)
|
||||
#define YA3(i,j,k) ya[(i) + ordn*((j) + ordn*(k))] // i,j,k: 0..ordn-1
|
||||
|
||||
int j, k;
|
||||
double dy_temp;
|
||||
|
||||
// yatmp(j,k) in Fortran code is ordn x ordn, treat column-major:
|
||||
// yatmp(j,k) -> yatmp[j + ordn*k]
|
||||
double *yatmp = (double*)malloc((size_t)ordn * (size_t)ordn * sizeof(double));
|
||||
double *ymtmp = (double*)malloc((size_t)ordn * sizeof(double));
|
||||
if (!yatmp || !ymtmp) {
|
||||
fprintf(stderr, "polin3: malloc failed\n");
|
||||
exit(1);
|
||||
}
|
||||
#define YAT(j,k) yatmp[(j) + ordn*(k)]
|
||||
|
||||
for (k = 0; k < ordn; k++) {
|
||||
for (j = 0; j < ordn; j++) {
|
||||
// call polint(x1a, ya(:,j,k), x1, yatmp(j,k), dy_temp)
|
||||
// ya(:,j,k) contiguous: base is &YA3(0,j,k)
|
||||
xh_polint(x1a, &YA3(0, j, k), x1, &YAT(j, k), &dy_temp, ordn);
|
||||
}
|
||||
}
|
||||
|
||||
for (k = 0; k < ordn; k++) {
|
||||
// call polint(x2a, yatmp(:,k), x2, ymtmp(k), dy_temp)
|
||||
xh_polint(x2a, &YAT(0, k), x2, &ymtmp[k], &dy_temp, ordn);
|
||||
}
|
||||
|
||||
xh_polint(x3a, ymtmp, x3, &y, dy, ordn);
|
||||
|
||||
#undef YAT
|
||||
free(yatmp);
|
||||
free(ymtmp);
|
||||
#undef YA3
|
||||
}
|
||||
338
AMSS_NCKU_source/xh_share_func.h
Normal file
338
AMSS_NCKU_source/xh_share_func.h
Normal file
@@ -0,0 +1,338 @@
|
||||
#ifndef SHARE_FUNC_H
|
||||
#define SHARE_FUNC_H
|
||||
|
||||
#include <stdlib.h>
|
||||
#include <stddef.h>
|
||||
#include <math.h>
|
||||
#include <stdio.h>
|
||||
#include <omp.h>
|
||||
/* 主网格:0-based -> 1D */
|
||||
static inline size_t idx_ex(int i0, int j0, int k0, const int ex[3]) {
|
||||
const int ex1 = ex[0], ex2 = ex[1];
|
||||
return (size_t)i0 + (size_t)j0 * (size_t)ex1 + (size_t)k0 * (size_t)ex1 * (size_t)ex2;
|
||||
}
|
||||
|
||||
/*
|
||||
* fh 对应 Fortran: fh(-1:ex1, -1:ex2, -1:ex3)
|
||||
* ord=2 => shift=1
|
||||
* iF/jF/kF 为 Fortran 索引(可为 -1,0,1..ex)
|
||||
*/
|
||||
static inline size_t idx_fh_F_ord2(int iF, int jF, int kF, const int ex[3]) {
|
||||
const int shift = 1;
|
||||
const int nx = ex[0] + 2; // ex1 + ord
|
||||
const int ny = ex[1] + 2;
|
||||
|
||||
const int ii = iF + shift; // 0..ex1+1
|
||||
const int jj = jF + shift; // 0..ex2+1
|
||||
const int kk = kF + shift; // 0..ex3+1
|
||||
|
||||
return (size_t)ii + (size_t)jj * (size_t)nx + (size_t)kk * (size_t)nx * (size_t)ny;
|
||||
}
|
||||
|
||||
/*
|
||||
* fh 对应 Fortran: fh(-2:ex1, -2:ex2, -2:ex3)
|
||||
* ord=3 => shift=2
|
||||
* iF/jF/kF 是 Fortran 索引(可为负)
|
||||
*/
|
||||
static inline size_t idx_fh_F(int iF, int jF, int kF, const int ex[3]) {
|
||||
const int shift = 2; // ord=3 -> -2..ex
|
||||
const int nx = ex[0] + 3; // ex1 + ord
|
||||
const int ny = ex[1] + 3;
|
||||
|
||||
const int ii = iF + shift; // 0..ex1+2
|
||||
const int jj = jF + shift; // 0..ex2+2
|
||||
const int kk = kF + shift; // 0..ex3+2
|
||||
|
||||
return (size_t)ii + (size_t)jj * (size_t)nx + (size_t)kk * (size_t)nx * (size_t)ny;
|
||||
}
|
||||
|
||||
/*
|
||||
* func: (1..extc1, 1..extc2, 1..extc3) 1-based in Fortran
|
||||
* funcc: (-ord+1..extc1, -ord+1..extc2, -ord+1..extc3) in Fortran
|
||||
*
|
||||
* C 里我们把:
|
||||
* func 视为 0-based: i0=0..extc1-1, j0=0..extc2-1, k0=0..extc3-1
|
||||
* funcc 用“平移下标”存为一维数组:
|
||||
* iF in [-ord+1..extc1] -> ii = iF + (ord-1) in [0..extc1+ord-1]
|
||||
* 总长度 nx = extc1 + ord
|
||||
* 同理 ny = extc2 + ord, nz = extc3 + ord
|
||||
*/
|
||||
|
||||
static inline size_t idx_func0(int i0, int j0, int k0, const int extc[3]) {
|
||||
const int nx = extc[0], ny = extc[1];
|
||||
return (size_t)i0 + (size_t)j0 * (size_t)nx + (size_t)k0 * (size_t)nx * (size_t)ny;
|
||||
}
|
||||
|
||||
static inline size_t idx_funcc_F(int iF, int jF, int kF, int ord, const int extc[3]) {
|
||||
const int shift = ord - 1; // iF = -shift .. extc1
|
||||
const int nx = extc[0] + ord; // [-shift..extc1] 共 extc1+ord 个
|
||||
const int ny = extc[1] + ord;
|
||||
|
||||
const int ii = iF + shift; // 0..extc1+shift
|
||||
const int jj = jF + shift; // 0..extc2+shift
|
||||
const int kk = kF + shift; // 0..extc3+shift
|
||||
|
||||
return (size_t)ii + (size_t)jj * (size_t)nx + (size_t)kk * (size_t)nx * (size_t)ny;
|
||||
}
|
||||
|
||||
/*
|
||||
* 等价于 Fortran:
|
||||
* funcc(1:extc1,1:extc2,1:extc3)=func
|
||||
* do i=0,ord-1
|
||||
* funcc(-i,1:extc2,1:extc3) = funcc(i+1,1:extc2,1:extc3)*SoA(1)
|
||||
* enddo
|
||||
* do i=0,ord-1
|
||||
* funcc(:,-i,1:extc3) = funcc(:,i+1,1:extc3)*SoA(2)
|
||||
* enddo
|
||||
* do i=0,ord-1
|
||||
* funcc(:,:,-i) = funcc(:,:,i+1)*SoA(3)
|
||||
* enddo
|
||||
*/
|
||||
static inline void symmetry_bd(int ord,
|
||||
const int extc[3],
|
||||
const double *func,
|
||||
double *funcc,
|
||||
const double SoA[3])
|
||||
{
|
||||
const int extc1 = extc[0], extc2 = extc[1], extc3 = extc[2];
|
||||
|
||||
// 1) funcc(1:extc1,1:extc2,1:extc3) = func
|
||||
// Fortran 的 (iF=1..extc1) 对应 C 的 func(i0=0..extc1-1)
|
||||
for (int k0 = 0; k0 < extc3; ++k0) {
|
||||
for (int j0 = 0; j0 < extc2; ++j0) {
|
||||
for (int i0 = 0; i0 < extc1; ++i0) {
|
||||
const int iF = i0 + 1, jF = j0 + 1, kF = k0 + 1;
|
||||
funcc[idx_funcc_F(iF, jF, kF, ord, extc)] = func[idx_func0(i0, j0, k0, extc)];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 2) do i=0..ord-1: funcc(-i, 1:extc2, 1:extc3) = funcc(i+1, ...)*SoA(1)
|
||||
for (int ii = 0; ii <= ord - 1; ++ii) {
|
||||
const int iF_dst = -ii; // 0, -1, -2, ...
|
||||
const int iF_src = ii + 1; // 1, 2, 3, ...
|
||||
for (int kF = 1; kF <= extc3; ++kF) {
|
||||
for (int jF = 1; jF <= extc2; ++jF) {
|
||||
funcc[idx_funcc_F(iF_dst, jF, kF, ord, extc)] =
|
||||
funcc[idx_funcc_F(iF_src, jF, kF, ord, extc)] * SoA[0];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 3) do i=0..ord-1: funcc(:,-i, 1:extc3) = funcc(:, i+1, 1:extc3)*SoA(2)
|
||||
// 注意 Fortran 这里的 ":" 表示 iF 从 (-ord+1..extc1) 全覆盖
|
||||
for (int jj = 0; jj <= ord - 1; ++jj) {
|
||||
const int jF_dst = -jj;
|
||||
const int jF_src = jj + 1;
|
||||
for (int kF = 1; kF <= extc3; ++kF) {
|
||||
for (int iF = -ord + 1; iF <= extc1; ++iF) {
|
||||
funcc[idx_funcc_F(iF, jF_dst, kF, ord, extc)] =
|
||||
funcc[idx_funcc_F(iF, jF_src, kF, ord, extc)] * SoA[1];
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
// 4) do i=0..ord-1: funcc(:,:,-i) = funcc(:,:, i+1)*SoA(3)
|
||||
for (int kk = 0; kk <= ord - 1; ++kk) {
|
||||
const int kF_dst = -kk;
|
||||
const int kF_src = kk + 1;
|
||||
for (int jF = -ord + 1; jF <= extc2; ++jF) {
|
||||
for (int iF = -ord + 1; iF <= extc1; ++iF) {
|
||||
funcc[idx_funcc_F(iF, jF, kF_dst, ord, extc)] =
|
||||
funcc[idx_funcc_F(iF, jF, kF_src, ord, extc)] * SoA[2];
|
||||
}
|
||||
}
|
||||
}
|
||||
}
|
||||
#endif
|
||||
|
||||
/* 你已有的函数:idx_ex / idx_fh_F_ord2 以及 fh 的布局 */
|
||||
static inline void fdderivs_xh(
|
||||
int i0, int j0, int k0,
|
||||
const int ex[3],
|
||||
const double *fh,
|
||||
int iminF, int jminF, int kminF,
|
||||
int imaxF, int jmaxF, int kmaxF,
|
||||
double Fdxdx, double Fdydy, double Fdzdz,
|
||||
double Fdxdy, double Fdxdz, double Fdydz,
|
||||
double Sdxdx, double Sdydy, double Sdzdz,
|
||||
double Sdxdy, double Sdxdz, double Sdydz,
|
||||
double *fxx, double *fxy, double *fxz,
|
||||
double *fyy, double *fyz, double *fzz
|
||||
){
|
||||
const double F8 = 8.0;
|
||||
const double F16 = 16.0;
|
||||
const double F30 = 30.0;
|
||||
const double TWO = 2.0;
|
||||
|
||||
const int iF = i0 + 1;
|
||||
const int jF = j0 + 1;
|
||||
const int kF = k0 + 1;
|
||||
|
||||
const size_t p = idx_ex(i0, j0, k0, ex);
|
||||
|
||||
/* 高阶分支:i±2,j±2,k±2 都在范围内 */
|
||||
if ((iF + 2) <= imaxF && (iF - 2) >= iminF &&
|
||||
(jF + 2) <= jmaxF && (jF - 2) >= jminF &&
|
||||
(kF + 2) <= kmaxF && (kF - 2) >= kminF)
|
||||
{
|
||||
fxx[p] = Fdxdx * (
|
||||
-fh[idx_fh_F_ord2(iF - 2, jF, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF - 1, jF, kF, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 2, jF, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF + 1, jF, kF, ex)]
|
||||
);
|
||||
|
||||
fyy[p] = Fdydy * (
|
||||
-fh[idx_fh_F_ord2(iF, jF - 2, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF - 1, kF, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF + 2, kF, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fzz[p] = Fdzdz * (
|
||||
-fh[idx_fh_F_ord2(iF, jF, kF - 2, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF, kF - 1, ex)] -
|
||||
F30 * fh[idx_fh_F_ord2(iF, jF, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF, kF + 2, ex)] +
|
||||
F16 * fh[idx_fh_F_ord2(iF, jF, kF + 1, ex)]
|
||||
);
|
||||
|
||||
/* fxy 高阶 */
|
||||
{
|
||||
const double t_jm2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF - 2, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF - 2, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF - 2, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF - 2, kF, ex)] );
|
||||
|
||||
const double t_jm1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF - 1, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF - 1, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF - 1, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF - 1, kF, ex)] );
|
||||
|
||||
const double t_jp1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF + 1, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF + 1, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF + 1, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF + 1, kF, ex)] );
|
||||
|
||||
const double t_jp2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF + 2, kF, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF + 2, kF, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF + 2, kF, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF + 2, kF, ex)] );
|
||||
|
||||
fxy[p] = Fdxdy * ( t_jm2 - F8 * t_jm1 + F8 * t_jp1 - t_jp2 );
|
||||
}
|
||||
|
||||
/* fxz 高阶 */
|
||||
{
|
||||
const double t_km2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF - 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF - 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF - 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF - 2, ex)] );
|
||||
|
||||
const double t_km1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF - 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF - 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF - 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF - 1, ex)] );
|
||||
|
||||
const double t_kp1 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF + 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF + 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF + 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF + 1, ex)] );
|
||||
|
||||
const double t_kp2 =
|
||||
( fh[idx_fh_F_ord2(iF - 2, jF, kF + 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF - 1, jF, kF + 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF + 1, jF, kF + 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF + 2, jF, kF + 2, ex)] );
|
||||
|
||||
fxz[p] = Fdxdz * ( t_km2 - F8 * t_km1 + F8 * t_kp1 - t_kp2 );
|
||||
}
|
||||
|
||||
/* fyz 高阶 */
|
||||
{
|
||||
const double t_km2 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF - 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF - 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF - 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF - 2, ex)] );
|
||||
|
||||
const double t_km1 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF - 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF - 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF - 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF - 1, ex)] );
|
||||
|
||||
const double t_kp1 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF + 1, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF + 1, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF + 1, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF + 1, ex)] );
|
||||
|
||||
const double t_kp2 =
|
||||
( fh[idx_fh_F_ord2(iF, jF - 2, kF + 2, ex)]
|
||||
-F8*fh[idx_fh_F_ord2(iF, jF - 1, kF + 2, ex)]
|
||||
+F8*fh[idx_fh_F_ord2(iF, jF + 1, kF + 2, ex)]
|
||||
- fh[idx_fh_F_ord2(iF, jF + 2, kF + 2, ex)] );
|
||||
|
||||
fyz[p] = Fdydz * ( t_km2 - F8 * t_km1 + F8 * t_kp1 - t_kp2 );
|
||||
}
|
||||
}
|
||||
/* 二阶分支:i±1,j±1,k±1 在范围内 */
|
||||
else if ((iF + 1) <= imaxF && (iF - 1) >= iminF &&
|
||||
(jF + 1) <= jmaxF && (jF - 1) >= jminF &&
|
||||
(kF + 1) <= kmaxF && (kF - 1) >= kminF)
|
||||
{
|
||||
fxx[p] = Sdxdx * (
|
||||
fh[idx_fh_F_ord2(iF - 1, jF, kF, ex)] -
|
||||
TWO * fh[idx_fh_F_ord2(iF, jF, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF + 1, jF, kF, ex)]
|
||||
);
|
||||
|
||||
fyy[p] = Sdydy * (
|
||||
fh[idx_fh_F_ord2(iF, jF - 1, kF, ex)] -
|
||||
TWO * fh[idx_fh_F_ord2(iF, jF, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fzz[p] = Sdzdz * (
|
||||
fh[idx_fh_F_ord2(iF, jF, kF - 1, ex)] -
|
||||
TWO * fh[idx_fh_F_ord2(iF, jF, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF, kF + 1, ex)]
|
||||
);
|
||||
|
||||
fxy[p] = Sdxdy * (
|
||||
fh[idx_fh_F_ord2(iF - 1, jF - 1, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 1, jF - 1, kF, ex)] -
|
||||
fh[idx_fh_F_ord2(iF - 1, jF + 1, kF, ex)] +
|
||||
fh[idx_fh_F_ord2(iF + 1, jF + 1, kF, ex)]
|
||||
);
|
||||
|
||||
fxz[p] = Sdxdz * (
|
||||
fh[idx_fh_F_ord2(iF - 1, jF, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF + 1, jF, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF - 1, jF, kF + 1, ex)] +
|
||||
fh[idx_fh_F_ord2(iF + 1, jF, kF + 1, ex)]
|
||||
);
|
||||
|
||||
fyz[p] = Sdydz * (
|
||||
fh[idx_fh_F_ord2(iF, jF - 1, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF + 1, kF - 1, ex)] -
|
||||
fh[idx_fh_F_ord2(iF, jF - 1, kF + 1, ex)] +
|
||||
fh[idx_fh_F_ord2(iF, jF + 1, kF + 1, ex)]
|
||||
);
|
||||
}
|
||||
else {
|
||||
fxx[p] = 0.0; fyy[p] = 0.0; fzz[p] = 0.0;
|
||||
fxy[p] = 0.0; fxz[p] = 0.0; fyz[p] = 0.0;
|
||||
}
|
||||
}
|
||||
27
AMSS_NCKU_source/xh_tool.h
Normal file
27
AMSS_NCKU_source/xh_tool.h
Normal file
@@ -0,0 +1,27 @@
|
||||
#include "xh_share_func.h"
|
||||
void fdderivs(const int ex[3],
|
||||
const double *f,
|
||||
double *fxx, double *fxy, double *fxz,
|
||||
double *fyy, double *fyz, double *fzz,
|
||||
const double *X, const double *Y, const double *Z,
|
||||
double SYM1, double SYM2, double SYM3,
|
||||
int Symmetry, int onoff);
|
||||
|
||||
void fderivs(const int ex[3],
|
||||
const double *f,
|
||||
double *fx, double *fy, double *fz,
|
||||
const double *X, const double *Y, const double *Z,
|
||||
double SYM1, double SYM2, double SYM3,
|
||||
int Symmetry, int onoff);
|
||||
|
||||
void kodis(const int ex[3],
|
||||
const double *X, const double *Y, const double *Z,
|
||||
const double *f, double *f_rhs,
|
||||
const double SoA[3],
|
||||
int Symmetry, double eps);
|
||||
|
||||
void lopsided(const int ex[3],
|
||||
const double *X, const double *Y, const double *Z,
|
||||
const double *f, double *f_rhs,
|
||||
const double *Sfx, const double *Sfy, const double *Sfz,
|
||||
int Symmetry, const double SoA[3]);
|
||||
File diff suppressed because it is too large
Load Diff
@@ -1,195 +1,195 @@
|
||||
|
||||
##################################################################
|
||||
##
|
||||
## Generate input file for the AMSS-NCKU TwoPuncture routine
|
||||
## Author: Xiaoqu
|
||||
## 2024/11/27
|
||||
## Modified: 2025/01/21
|
||||
##
|
||||
##################################################################
|
||||
|
||||
|
||||
import numpy
|
||||
import os
|
||||
import AMSS_NCKU_Input as input_data ## import program input file
|
||||
import math
|
||||
|
||||
##################################################################
|
||||
|
||||
## Import binary black hole coordinates
|
||||
|
||||
## If puncture data are set to "Automatically-BBH", compute initial orbital
|
||||
## positions and momenta according to the settings and rescale the total
|
||||
## binary mass to M = 1 for TwoPuncture input.
|
||||
|
||||
if (input_data.puncture_data_set == "Automatically-BBH" ):
|
||||
|
||||
mass_ratio_Q = input_data.parameter_BH[0,0] / input_data.parameter_BH[1,0]
|
||||
|
||||
if ( mass_ratio_Q < 1.0 ):
|
||||
print( " mass_ratio setting is wrong, please reset!!!" )
|
||||
print( " set the first black hole to be the larger mass!!!" )
|
||||
|
||||
BBH_M1 = mass_ratio_Q / ( 1.0 + mass_ratio_Q )
|
||||
BBH_M2 = 1.0 / ( 1.0 + mass_ratio_Q )
|
||||
|
||||
## Load binary separation and eccentricity
|
||||
distance = input_data.Distance
|
||||
e0 = input_data.e0
|
||||
|
||||
## Set binary component coordinates
|
||||
## Note: place the larger-mass black hole at positive y and the
|
||||
## smaller-mass black hole at negative y to follow Brugmann's convention
|
||||
## Coordinate convention for TwoPuncture input (Brugmann):
|
||||
## -----0-----> y
|
||||
## - +
|
||||
|
||||
|
||||
BBH_X1 = 0.0
|
||||
BBH_Y1 = distance * 1.0 / ( 1 + mass_ratio_Q )
|
||||
BBH_Z1 = 0.0
|
||||
|
||||
BBH_X2 = 0.0
|
||||
BBH_Y2 = - distance * mass_ratio_Q / ( 1 + mass_ratio_Q )
|
||||
BBH_Z2 = 0.0
|
||||
|
||||
position_BH = numpy.zeros( (2,3) )
|
||||
position_BH[0] = [BBH_X1, BBH_Y1, BBH_Z1]
|
||||
position_BH[1] = [BBH_X2, BBH_Y2, BBH_Z2]
|
||||
|
||||
## Optionally load momentum from parameter file
|
||||
## momentum_BH = input_data.momentum_BH
|
||||
|
||||
## Compute orbital momenta using the BBH_orbit_parameter module
|
||||
import BBH_orbit_parameter
|
||||
|
||||
## Use the dimensionless spins defined in BBH_orbit_parameter
|
||||
BBH_S1 = BBH_orbit_parameter.S1
|
||||
BBH_S2 = BBH_orbit_parameter.S2
|
||||
|
||||
momentum_BH = numpy.zeros( (2,3) )
|
||||
|
||||
## Compute initial orbital momenta from post-Newtonian-based routine
|
||||
momentum_BH[0], momentum_BH[1] = BBH_orbit_parameter.generate_BBH_orbit_parameters( BBH_M1, BBH_M2, BBH_S1, BBH_S2, distance, e0 )
|
||||
|
||||
## Set spin angular momentum input for TwoPuncture
|
||||
## Note: these are dimensional angular momenta (not dimensionless); multiply
|
||||
## by the square of the mass scale. Here masses are scaled so total M=1.
|
||||
## angular_momentum_BH = input_data.angular_momentum_BH
|
||||
|
||||
angular_momentum_BH = numpy.zeros( (input_data.puncture_number, 3) )
|
||||
|
||||
for i in range(input_data.puncture_number):
|
||||
|
||||
if ( input_data.Symmetry == "equatorial-symmetry" ):
|
||||
if i==0:
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (BBH_M1**2) * input_data.parameter_BH[i,2] ]
|
||||
elif i==1:
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (BBH_M2**2) * input_data.parameter_BH[i,2] ]
|
||||
else:
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (input_data.parameter_BH[i,0]**2) * input_data.parameter_BH[i,2] ]
|
||||
|
||||
elif ( input_data.Symmetry == "no-symmetry" ):
|
||||
|
||||
if i==0:
|
||||
angular_momentum_BH[i] = (BBH_M1**2) * input_data.dimensionless_spin_BH[i]
|
||||
elif i==1:
|
||||
angular_momentum_BH[i] = (BBH_M1**2) * input_data.dimensionless_spin_BH[i]
|
||||
else:
|
||||
angular_momentum_BH[i] = (input_data.parameter_BH[i,0]**2) * input_data.dimensionless_spin_BH[i]
|
||||
|
||||
#######################################################
|
||||
|
||||
## If puncture data are set to "Manually", read initial positions and momenta
|
||||
## directly from the parameter file. Rescale the total binary mass to M=1
|
||||
## for TwoPuncture input.
|
||||
|
||||
elif (input_data.puncture_data_set == "Manually" ):
|
||||
|
||||
mass_ratio_Q = input_data.parameter_BH[0,0] / input_data.parameter_BH[1,0]
|
||||
|
||||
if ( mass_ratio_Q < 1.0 ):
|
||||
print( " mass_ratio setting is wrong, please reset!!!" )
|
||||
print( " set the first black hole to be the larger mass!!!" )
|
||||
|
||||
BBH_M1 = mass_ratio_Q / ( 1.0 + mass_ratio_Q )
|
||||
BBH_M2 = 1.0 / ( 1.0 + mass_ratio_Q )
|
||||
|
||||
parameter_BH = input_data.parameter_BH
|
||||
position_BH = input_data.position_BH
|
||||
momentum_BH = input_data.momentum_BH
|
||||
|
||||
## Compute binary separation and load eccentricity
|
||||
distance = math.sqrt( (position_BH[0,0]-position_BH[1,0])**2 + (position_BH[0,1]-position_BH[1,1])**2 + (position_BH[0,2]-position_BH[1,2])**2 )
|
||||
e0 = input_data.e0
|
||||
|
||||
## Set spin angular momentum input for TwoPuncture
|
||||
## Note: these are dimensional angular momenta (not dimensionless); multiply
|
||||
## by the square of the mass scale. Here masses are scaled so total M=1.
|
||||
|
||||
## angular_momentum_BH = input_data.angular_momentum_BH
|
||||
|
||||
angular_momentum_BH = numpy.zeros( (input_data.puncture_number, 3) )
|
||||
|
||||
|
||||
for i in range(input_data.puncture_number):
|
||||
|
||||
if ( input_data.Symmetry == "equatorial-symmetry" ):
|
||||
if i==0:
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (BBH_M1**2) * parameter_BH[i,2] ]
|
||||
elif i==1:
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (BBH_M2**2) * parameter_BH[i,2] ]
|
||||
else:
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (parameter_BH[i,0]**2) * parameter_BH[i,2] ]
|
||||
|
||||
elif ( input_data.Symmetry == "no-symmetry" ):
|
||||
if i==0:
|
||||
angular_momentum_BH[i] = (BBH_M1**2) * input_data.dimensionless_spin_BH[i]
|
||||
elif i==1:
|
||||
angular_momentum_BH[i] = (BBH_M2**2) * input_data.dimensionless_spin_BH[i]
|
||||
else:
|
||||
angular_momentum_BH[i] = (parameter_BH[i,0]**2) * input_data.dimensionless_spin_BH[i]
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
## Write the above binary data into the AMSS-NCKU TwoPuncture input file
|
||||
|
||||
def generate_AMSSNCKU_TwoPuncture_input():
|
||||
|
||||
file1 = open( os.path.join(input_data.File_directory, "AMSS-NCKU-TwoPuncture.input"), "w")
|
||||
|
||||
print( "# -----0-----> y", file=file1 )
|
||||
print( "# - + use Brugmann's convention", file=file1 )
|
||||
print( "ABE::mp = -1.0", file=file1 ) ## use negative values so the code solves for bare masses automatically
|
||||
print( "ABE::mm = -1.0", file=file1 )
|
||||
print( "# b = D/2", file=file1 )
|
||||
print( "ABE::b = ", ( distance / 2.0 ), file=file1 )
|
||||
print( "ABE::P_plusx = ", momentum_BH[0,0], file=file1 )
|
||||
print( "ABE::P_plusy = ", momentum_BH[0,1], file=file1 )
|
||||
print( "ABE::P_plusz = ", momentum_BH[0,2], file=file1 )
|
||||
print( "ABE::P_minusx = ", momentum_BH[1,0], file=file1 )
|
||||
print( "ABE::P_minusy = ", momentum_BH[1,1], file=file1 )
|
||||
print( "ABE::P_minusz = ", momentum_BH[1,2], file=file1 )
|
||||
print( "ABE::S_plusx = ", angular_momentum_BH[0,0], file=file1 )
|
||||
print( "ABE::S_plusy = ", angular_momentum_BH[0,1], file=file1 )
|
||||
print( "ABE::S_plusz = ", angular_momentum_BH[0,2], file=file1 )
|
||||
print( "ABE::S_minusx = ", angular_momentum_BH[1,0], file=file1 )
|
||||
print( "ABE::S_minusy = ", angular_momentum_BH[1,1], file=file1 )
|
||||
print( "ABE::S_minusz = ", angular_momentum_BH[1,2], file=file1 )
|
||||
print( "ABE::Mp = ", BBH_M1, file=file1 )
|
||||
print( "ABE::Mm = ", BBH_M2, file=file1 )
|
||||
print( "ABE::admtol = 1.e-8", file=file1 )
|
||||
print( "ABE::Newtontol = 5.e-12", file=file1 )
|
||||
print( "ABE::nA = 50", file=file1 )
|
||||
print( "ABE::nB = 50", file=file1 )
|
||||
print( "ABE::nphi = 26", file=file1 )
|
||||
print( "ABE::Newtonmaxit = 50", file=file1 )
|
||||
|
||||
file1.close()
|
||||
|
||||
return file1
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
|
||||
##################################################################
|
||||
##
|
||||
## Generate input file for the AMSS-NCKU TwoPuncture routine
|
||||
## Author: Xiaoqu
|
||||
## 2024/11/27
|
||||
## Modified: 2025/01/21
|
||||
##
|
||||
##################################################################
|
||||
|
||||
|
||||
import numpy
|
||||
import os
|
||||
import AMSS_NCKU_Input as input_data ## import program input file
|
||||
import math
|
||||
|
||||
##################################################################
|
||||
|
||||
## Import binary black hole coordinates
|
||||
|
||||
## If puncture data are set to "Automatically-BBH", compute initial orbital
|
||||
## positions and momenta according to the settings and rescale the total
|
||||
## binary mass to M = 1 for TwoPuncture input.
|
||||
|
||||
if (input_data.puncture_data_set == "Automatically-BBH" ):
|
||||
|
||||
mass_ratio_Q = input_data.parameter_BH[0,0] / input_data.parameter_BH[1,0]
|
||||
|
||||
if ( mass_ratio_Q < 1.0 ):
|
||||
print( " mass_ratio setting is wrong, please reset!!!" )
|
||||
print( " set the first black hole to be the larger mass!!!" )
|
||||
|
||||
BBH_M1 = mass_ratio_Q / ( 1.0 + mass_ratio_Q )
|
||||
BBH_M2 = 1.0 / ( 1.0 + mass_ratio_Q )
|
||||
|
||||
## Load binary separation and eccentricity
|
||||
distance = input_data.Distance
|
||||
e0 = input_data.e0
|
||||
|
||||
## Set binary component coordinates
|
||||
## Note: place the larger-mass black hole at positive y and the
|
||||
## smaller-mass black hole at negative y to follow Brugmann's convention
|
||||
## Coordinate convention for TwoPuncture input (Brugmann):
|
||||
## -----0-----> y
|
||||
## - +
|
||||
|
||||
|
||||
BBH_X1 = 0.0
|
||||
BBH_Y1 = distance * 1.0 / ( 1 + mass_ratio_Q )
|
||||
BBH_Z1 = 0.0
|
||||
|
||||
BBH_X2 = 0.0
|
||||
BBH_Y2 = - distance * mass_ratio_Q / ( 1 + mass_ratio_Q )
|
||||
BBH_Z2 = 0.0
|
||||
|
||||
position_BH = numpy.zeros( (2,3) )
|
||||
position_BH[0] = [BBH_X1, BBH_Y1, BBH_Z1]
|
||||
position_BH[1] = [BBH_X2, BBH_Y2, BBH_Z2]
|
||||
|
||||
## Optionally load momentum from parameter file
|
||||
## momentum_BH = input_data.momentum_BH
|
||||
|
||||
## Compute orbital momenta using the BBH_orbit_parameter module
|
||||
import BBH_orbit_parameter
|
||||
|
||||
## Use the dimensionless spins defined in BBH_orbit_parameter
|
||||
BBH_S1 = BBH_orbit_parameter.S1
|
||||
BBH_S2 = BBH_orbit_parameter.S2
|
||||
|
||||
momentum_BH = numpy.zeros( (2,3) )
|
||||
|
||||
## Compute initial orbital momenta from post-Newtonian-based routine
|
||||
momentum_BH[0], momentum_BH[1] = BBH_orbit_parameter.generate_BBH_orbit_parameters( BBH_M1, BBH_M2, BBH_S1, BBH_S2, distance, e0 )
|
||||
|
||||
## Set spin angular momentum input for TwoPuncture
|
||||
## Note: these are dimensional angular momenta (not dimensionless); multiply
|
||||
## by the square of the mass scale. Here masses are scaled so total M=1.
|
||||
## angular_momentum_BH = input_data.angular_momentum_BH
|
||||
|
||||
angular_momentum_BH = numpy.zeros( (input_data.puncture_number, 3) )
|
||||
|
||||
for i in range(input_data.puncture_number):
|
||||
|
||||
if ( input_data.Symmetry == "equatorial-symmetry" ):
|
||||
if i==0:
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (BBH_M1**2) * input_data.parameter_BH[i,2] ]
|
||||
elif i==1:
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (BBH_M2**2) * input_data.parameter_BH[i,2] ]
|
||||
else:
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (input_data.parameter_BH[i,0]**2) * input_data.parameter_BH[i,2] ]
|
||||
|
||||
elif ( input_data.Symmetry == "no-symmetry" ):
|
||||
|
||||
if i==0:
|
||||
angular_momentum_BH[i] = (BBH_M1**2) * input_data.dimensionless_spin_BH[i]
|
||||
elif i==1:
|
||||
angular_momentum_BH[i] = (BBH_M1**2) * input_data.dimensionless_spin_BH[i]
|
||||
else:
|
||||
angular_momentum_BH[i] = (input_data.parameter_BH[i,0]**2) * input_data.dimensionless_spin_BH[i]
|
||||
|
||||
#######################################################
|
||||
|
||||
## If puncture data are set to "Manually", read initial positions and momenta
|
||||
## directly from the parameter file. Rescale the total binary mass to M=1
|
||||
## for TwoPuncture input.
|
||||
|
||||
elif (input_data.puncture_data_set == "Manually" ):
|
||||
|
||||
mass_ratio_Q = input_data.parameter_BH[0,0] / input_data.parameter_BH[1,0]
|
||||
|
||||
if ( mass_ratio_Q < 1.0 ):
|
||||
print( " mass_ratio setting is wrong, please reset!!!" )
|
||||
print( " set the first black hole to be the larger mass!!!" )
|
||||
|
||||
BBH_M1 = mass_ratio_Q / ( 1.0 + mass_ratio_Q )
|
||||
BBH_M2 = 1.0 / ( 1.0 + mass_ratio_Q )
|
||||
|
||||
parameter_BH = input_data.parameter_BH
|
||||
position_BH = input_data.position_BH
|
||||
momentum_BH = input_data.momentum_BH
|
||||
|
||||
## Compute binary separation and load eccentricity
|
||||
distance = math.sqrt( (position_BH[0,0]-position_BH[1,0])**2 + (position_BH[0,1]-position_BH[1,1])**2 + (position_BH[0,2]-position_BH[1,2])**2 )
|
||||
e0 = input_data.e0
|
||||
|
||||
## Set spin angular momentum input for TwoPuncture
|
||||
## Note: these are dimensional angular momenta (not dimensionless); multiply
|
||||
## by the square of the mass scale. Here masses are scaled so total M=1.
|
||||
|
||||
## angular_momentum_BH = input_data.angular_momentum_BH
|
||||
|
||||
angular_momentum_BH = numpy.zeros( (input_data.puncture_number, 3) )
|
||||
|
||||
|
||||
for i in range(input_data.puncture_number):
|
||||
|
||||
if ( input_data.Symmetry == "equatorial-symmetry" ):
|
||||
if i==0:
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (BBH_M1**2) * parameter_BH[i,2] ]
|
||||
elif i==1:
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (BBH_M2**2) * parameter_BH[i,2] ]
|
||||
else:
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (parameter_BH[i,0]**2) * parameter_BH[i,2] ]
|
||||
|
||||
elif ( input_data.Symmetry == "no-symmetry" ):
|
||||
if i==0:
|
||||
angular_momentum_BH[i] = (BBH_M1**2) * input_data.dimensionless_spin_BH[i]
|
||||
elif i==1:
|
||||
angular_momentum_BH[i] = (BBH_M2**2) * input_data.dimensionless_spin_BH[i]
|
||||
else:
|
||||
angular_momentum_BH[i] = (parameter_BH[i,0]**2) * input_data.dimensionless_spin_BH[i]
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
## Write the above binary data into the AMSS-NCKU TwoPuncture input file
|
||||
|
||||
def generate_AMSSNCKU_TwoPuncture_input():
|
||||
|
||||
file1 = open( os.path.join(input_data.File_directory, "AMSS-NCKU-TwoPuncture.input"), "w")
|
||||
|
||||
print( "# -----0-----> y", file=file1 )
|
||||
print( "# - + use Brugmann's convention", file=file1 )
|
||||
print( "ABE::mp = -1.0", file=file1 ) ## use negative values so the code solves for bare masses automatically
|
||||
print( "ABE::mm = -1.0", file=file1 )
|
||||
print( "# b = D/2", file=file1 )
|
||||
print( "ABE::b = ", ( distance / 2.0 ), file=file1 )
|
||||
print( "ABE::P_plusx = ", momentum_BH[0,0], file=file1 )
|
||||
print( "ABE::P_plusy = ", momentum_BH[0,1], file=file1 )
|
||||
print( "ABE::P_plusz = ", momentum_BH[0,2], file=file1 )
|
||||
print( "ABE::P_minusx = ", momentum_BH[1,0], file=file1 )
|
||||
print( "ABE::P_minusy = ", momentum_BH[1,1], file=file1 )
|
||||
print( "ABE::P_minusz = ", momentum_BH[1,2], file=file1 )
|
||||
print( "ABE::S_plusx = ", angular_momentum_BH[0,0], file=file1 )
|
||||
print( "ABE::S_plusy = ", angular_momentum_BH[0,1], file=file1 )
|
||||
print( "ABE::S_plusz = ", angular_momentum_BH[0,2], file=file1 )
|
||||
print( "ABE::S_minusx = ", angular_momentum_BH[1,0], file=file1 )
|
||||
print( "ABE::S_minusy = ", angular_momentum_BH[1,1], file=file1 )
|
||||
print( "ABE::S_minusz = ", angular_momentum_BH[1,2], file=file1 )
|
||||
print( "ABE::Mp = ", BBH_M1, file=file1 )
|
||||
print( "ABE::Mm = ", BBH_M2, file=file1 )
|
||||
print( "ABE::admtol = 1.e-8", file=file1 )
|
||||
print( "ABE::Newtontol = 5.e-12", file=file1 )
|
||||
print( "ABE::nA = 50", file=file1 )
|
||||
print( "ABE::nB = 50", file=file1 )
|
||||
print( "ABE::nphi = 26", file=file1 )
|
||||
print( "ABE::Newtonmaxit = 50", file=file1 )
|
||||
|
||||
file1.close()
|
||||
|
||||
return file1
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
|
||||
@@ -1,72 +0,0 @@
|
||||
#!/usr/bin/env python3
|
||||
"""Convert interp_lb_profile.bin to a C header for compile-time embedding."""
|
||||
import struct, sys
|
||||
|
||||
if len(sys.argv) < 3:
|
||||
print(f"Usage: {sys.argv[0]} <profile.bin> <output.h>")
|
||||
sys.exit(1)
|
||||
|
||||
with open(sys.argv[1], 'rb') as f:
|
||||
magic, version, nprocs, num_heavy = struct.unpack('IIii', f.read(16))
|
||||
threshold = struct.unpack('d', f.read(8))[0]
|
||||
times = list(struct.unpack(f'{nprocs}d', f.read(nprocs * 8)))
|
||||
heavy = list(struct.unpack(f'{num_heavy}i', f.read(num_heavy * 4)))
|
||||
|
||||
# For each heavy rank, compute split: left half -> lighter neighbor, right half -> heavy rank
|
||||
# (or vice versa depending on which neighbor is lighter)
|
||||
splits = []
|
||||
for hr in heavy:
|
||||
prev_t = times[hr - 1] if hr > 0 else 1e30
|
||||
next_t = times[hr + 1] if hr < nprocs - 1 else 1e30
|
||||
if prev_t <= next_t:
|
||||
splits.append((hr, hr - 1, hr)) # (block_id, r_left, r_right)
|
||||
else:
|
||||
splits.append((hr, hr, hr + 1))
|
||||
|
||||
# Also remap the displaced neighbor blocks
|
||||
remaps = {}
|
||||
for hr, r_l, r_r in splits:
|
||||
if r_l != hr:
|
||||
# We took r_l's slot, so remap block r_l to its other neighbor
|
||||
displaced = r_l
|
||||
if displaced > 0 and displaced - 1 not in [s[0] for s in splits]:
|
||||
remaps[displaced] = displaced - 1
|
||||
elif displaced < nprocs - 1:
|
||||
remaps[displaced] = displaced + 1
|
||||
else:
|
||||
displaced = r_r
|
||||
if displaced < nprocs - 1 and displaced + 1 not in [s[0] for s in splits]:
|
||||
remaps[displaced] = displaced + 1
|
||||
elif displaced > 0:
|
||||
remaps[displaced] = displaced - 1
|
||||
|
||||
with open(sys.argv[2], 'w') as out:
|
||||
out.write("/* Auto-generated from interp_lb_profile.bin — do not edit */\n")
|
||||
out.write("#ifndef INTERP_LB_PROFILE_DATA_H\n")
|
||||
out.write("#define INTERP_LB_PROFILE_DATA_H\n\n")
|
||||
out.write(f"#define INTERP_LB_NPROCS {nprocs}\n")
|
||||
out.write(f"#define INTERP_LB_NUM_HEAVY {num_heavy}\n\n")
|
||||
out.write(f"static const int interp_lb_heavy_blocks[{num_heavy}] = {{")
|
||||
out.write(", ".join(str(h) for h in heavy))
|
||||
out.write("};\n\n")
|
||||
out.write("/* Split table: {block_id, r_left, r_right} */\n")
|
||||
out.write(f"static const int interp_lb_splits[{num_heavy}][3] = {{\n")
|
||||
for bid, rl, rr in splits:
|
||||
out.write(f" {{{bid}, {rl}, {rr}}},\n")
|
||||
out.write("};\n\n")
|
||||
out.write("/* Rank remap for displaced neighbor blocks */\n")
|
||||
out.write(f"static const int interp_lb_num_remaps = {len(remaps)};\n")
|
||||
out.write(f"static const int interp_lb_remaps[][2] = {{\n")
|
||||
for src, dst in sorted(remaps.items()):
|
||||
out.write(f" {{{src}, {dst}}},\n")
|
||||
if not remaps:
|
||||
out.write(" {-1, -1},\n")
|
||||
out.write("};\n\n")
|
||||
out.write("#endif /* INTERP_LB_PROFILE_DATA_H */\n")
|
||||
|
||||
print(f"Generated {sys.argv[2]}:")
|
||||
print(f" {num_heavy} heavy blocks to split: {heavy}")
|
||||
for bid, rl, rr in splits:
|
||||
print(f" block {bid}: split -> rank {rl} (left), rank {rr} (right)")
|
||||
for src, dst in sorted(remaps.items()):
|
||||
print(f" block {src}: remap -> rank {dst}")
|
||||
1118
generate_macrodef.py
1118
generate_macrodef.py
File diff suppressed because it is too large
Load Diff
@@ -1,221 +1,192 @@
|
||||
|
||||
##################################################################
|
||||
##
|
||||
## This file defines the commands used to build and run AMSS-NCKU
|
||||
## Author: Xiaoqu
|
||||
## 2025/01/24
|
||||
##
|
||||
##################################################################
|
||||
|
||||
|
||||
import AMSS_NCKU_Input as input_data
|
||||
import subprocess
|
||||
import time
|
||||
|
||||
|
||||
def get_last_n_cores_per_socket(n=32):
|
||||
"""
|
||||
Read CPU topology via lscpu and return a taskset -c string
|
||||
selecting the last `n` cores of each NUMA node (socket).
|
||||
|
||||
Example: 2 sockets x 56 cores each, n=32 -> node0: 24-55, node1: 80-111
|
||||
-> "taskset -c 24-55,80-111"
|
||||
"""
|
||||
result = subprocess.run(["lscpu", "--parse=NODE,CPU"], capture_output=True, text=True)
|
||||
|
||||
# Build a dict: node_id -> sorted list of CPU ids
|
||||
node_cpus = {}
|
||||
for line in result.stdout.splitlines():
|
||||
if line.startswith("#") or not line.strip():
|
||||
continue
|
||||
parts = line.split(",")
|
||||
if len(parts) < 2:
|
||||
continue
|
||||
node_id, cpu_id = int(parts[0]), int(parts[1])
|
||||
node_cpus.setdefault(node_id, []).append(cpu_id)
|
||||
|
||||
segments = []
|
||||
for node_id in sorted(node_cpus):
|
||||
cpus = sorted(node_cpus[node_id])
|
||||
selected = cpus[-n:] # last n cores of this socket
|
||||
segments.append(f"{selected[0]}-{selected[-1]}")
|
||||
|
||||
cpu_str = ",".join(segments)
|
||||
total = len(segments) * n
|
||||
print(f" CPU binding: taskset -c {cpu_str} ({total} cores, last {n} per socket)")
|
||||
#return f"taskset -c {cpu_str}"
|
||||
return f""
|
||||
|
||||
|
||||
## CPU core binding: dynamically select the last 32 cores of each socket (64 cores total)
|
||||
NUMACTL_CPU_BIND = get_last_n_cores_per_socket(n=32)
|
||||
|
||||
## Build parallelism: match the number of bound cores
|
||||
BUILD_JOBS = 64
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
## Compile the AMSS-NCKU main program ABE
|
||||
|
||||
def makefile_ABE():
|
||||
|
||||
print( )
|
||||
print( " Compiling the AMSS-NCKU executable file ABE/ABEGPU " )
|
||||
print( )
|
||||
|
||||
## Build command with CPU binding to nohz_full cores
|
||||
if (input_data.GPU_Calculation == "no"):
|
||||
makefile_command = f"{NUMACTL_CPU_BIND} make -j{BUILD_JOBS} INTERP_LB_MODE=optimize ABE"
|
||||
elif (input_data.GPU_Calculation == "yes"):
|
||||
makefile_command = f"{NUMACTL_CPU_BIND} make -j{BUILD_JOBS} ABEGPU"
|
||||
else:
|
||||
print( " CPU/GPU numerical calculation setting is wrong " )
|
||||
print( )
|
||||
|
||||
## Execute the command with subprocess.Popen and stream output
|
||||
makefile_process = subprocess.Popen(makefile_command, shell=True, stdout=subprocess.PIPE, stderr=subprocess.STDOUT, text=True)
|
||||
|
||||
## Read and print output lines as they arrive
|
||||
for line in makefile_process.stdout:
|
||||
print(line, end='') # stream output in real time
|
||||
|
||||
## Wait for the process to finish
|
||||
makefile_return_code = makefile_process.wait()
|
||||
if makefile_return_code != 0:
|
||||
raise subprocess.CalledProcessError(makefile_return_code, makefile_command)
|
||||
|
||||
print( )
|
||||
print( " Compilation of the AMSS-NCKU executable file ABE is finished " )
|
||||
print( )
|
||||
|
||||
return
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
## Compile the AMSS-NCKU TwoPuncture program TwoPunctureABE
|
||||
|
||||
def makefile_TwoPunctureABE():
|
||||
|
||||
print( )
|
||||
print( " Compiling the AMSS-NCKU executable file TwoPunctureABE " )
|
||||
print( )
|
||||
|
||||
## Build command with CPU binding to nohz_full cores
|
||||
makefile_command = f"{NUMACTL_CPU_BIND} make -j{BUILD_JOBS} TwoPunctureABE"
|
||||
|
||||
## Execute the command with subprocess.Popen and stream output
|
||||
makefile_process = subprocess.Popen(makefile_command, shell=True, stdout=subprocess.PIPE, stderr=subprocess.STDOUT, text=True)
|
||||
|
||||
## Read and print output lines as they arrive
|
||||
for line in makefile_process.stdout:
|
||||
print(line, end='') # stream output in real time
|
||||
|
||||
## Wait for the process to finish
|
||||
makefile_return_code = makefile_process.wait()
|
||||
if makefile_return_code != 0:
|
||||
raise subprocess.CalledProcessError(makefile_return_code, makefile_command)
|
||||
|
||||
print( )
|
||||
print( " Compilation of the AMSS-NCKU executable file TwoPunctureABE is finished " )
|
||||
print( )
|
||||
|
||||
return
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
## Run the AMSS-NCKU main program ABE
|
||||
|
||||
def run_ABE():
|
||||
|
||||
print( )
|
||||
print( " Running the AMSS-NCKU executable file ABE/ABEGPU " )
|
||||
print( )
|
||||
|
||||
## Define the command to run; cast other values to strings as needed
|
||||
|
||||
if (input_data.GPU_Calculation == "no"):
|
||||
mpi_command = NUMACTL_CPU_BIND + " mpirun -np " + str(input_data.MPI_processes) + " ./ABE"
|
||||
#mpi_command = " mpirun -np " + str(input_data.MPI_processes) + " ./ABE"
|
||||
mpi_command_outfile = "ABE_out.log"
|
||||
elif (input_data.GPU_Calculation == "yes"):
|
||||
mpi_command = NUMACTL_CPU_BIND + " mpirun -np " + str(input_data.MPI_processes) + " ./ABEGPU"
|
||||
mpi_command_outfile = "ABEGPU_out.log"
|
||||
|
||||
## Execute the MPI command and stream output
|
||||
mpi_process = subprocess.Popen(mpi_command, shell=True, stdout=subprocess.PIPE, stderr=subprocess.STDOUT, text=True)
|
||||
|
||||
## Write ABE run output to file while printing to stdout
|
||||
with open(mpi_command_outfile, 'w') as file0:
|
||||
## Read and print output lines; also write each line to file
|
||||
for line in mpi_process.stdout:
|
||||
print(line, end='') # stream output in real time
|
||||
file0.write(line) # write the line to file
|
||||
file0.flush() # flush to ensure each line is written immediately (optional)
|
||||
file0.close()
|
||||
|
||||
## Wait for the process to finish
|
||||
mpi_return_code = mpi_process.wait()
|
||||
|
||||
print( )
|
||||
print( " The ABE/ABEGPU simulation is finished " )
|
||||
print( )
|
||||
|
||||
return
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
## Run the AMSS-NCKU TwoPuncture program TwoPunctureABE
|
||||
|
||||
def run_TwoPunctureABE():
|
||||
tp_time1=time.time()
|
||||
print( )
|
||||
print( " Running the AMSS-NCKU executable file TwoPunctureABE " )
|
||||
print( )
|
||||
|
||||
## Define the command to run
|
||||
#TwoPuncture_command = NUMACTL_CPU_BIND + " ./TwoPunctureABE"
|
||||
TwoPuncture_command = " ./TwoPunctureABE"
|
||||
TwoPuncture_command_outfile = "TwoPunctureABE_out.log"
|
||||
|
||||
## Execute the command with subprocess.Popen and stream output
|
||||
TwoPuncture_process = subprocess.Popen(TwoPuncture_command, shell=True, stdout=subprocess.PIPE, stderr=subprocess.STDOUT, text=True)
|
||||
|
||||
## Write TwoPunctureABE run output to file while printing to stdout
|
||||
with open(TwoPuncture_command_outfile, 'w') as file0:
|
||||
## Read and print output lines; also write each line to file
|
||||
for line in TwoPuncture_process.stdout:
|
||||
print(line, end='') # stream output in real time
|
||||
file0.write(line) # write the line to file
|
||||
file0.flush() # flush to ensure each line is written immediately (optional)
|
||||
file0.close()
|
||||
|
||||
## Wait for the process to finish
|
||||
TwoPuncture_command_return_code = TwoPuncture_process.wait()
|
||||
|
||||
print( )
|
||||
print( " The TwoPunctureABE simulation is finished " )
|
||||
print( )
|
||||
tp_time2=time.time()
|
||||
et=tp_time2-tp_time1
|
||||
print(f"Used time: {et}")
|
||||
return
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
##################################################################
|
||||
##
|
||||
## This file defines the commands used to build and run AMSS-NCKU
|
||||
## Author: Xiaoqu
|
||||
## 2025/01/24
|
||||
##
|
||||
##################################################################
|
||||
|
||||
|
||||
import AMSS_NCKU_Input as input_data
|
||||
import subprocess
|
||||
import time
|
||||
## CPU core binding configuration using taskset
|
||||
## taskset ensures all child processes inherit the CPU affinity mask
|
||||
## This forces make and all compiler processes to use only nohz_full cores (4-55, 60-111)
|
||||
## Format: taskset -c 4-55,60-111 ensures processes only run on these cores
|
||||
#NUMACTL_CPU_BIND = "taskset -c 0-111"
|
||||
NUMACTL_CPU_BIND = "taskset -c 0-47"
|
||||
NUMACTL_CPU_BIND2 = "OMP_NUM_THREADS=48 OMP_PROC_BIND=close OMP_PLACES={0,1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20,21,22,23,24,25,26,27,28,29,30,31,32,33,34,35,36,37,38,39,40,41,42,43,44,45,46,47} taskset -c 0-47"
|
||||
#NUMACTL_CPU_BIND2 = "taskset -c 0-1"
|
||||
## Build parallelism configuration
|
||||
## Use nohz_full cores (4-55, 60-111) for compilation: 52 + 52 = 104 cores
|
||||
## Set make -j to utilize available cores for faster builds
|
||||
BUILD_JOBS = 32
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
## Compile the AMSS-NCKU main program ABE
|
||||
|
||||
def makefile_ABE():
|
||||
|
||||
print( )
|
||||
print( " Compiling the AMSS-NCKU executable file ABE/ABEGPU " )
|
||||
print( )
|
||||
|
||||
## Build command with CPU binding to nohz_full cores
|
||||
if (input_data.GPU_Calculation == "no"):
|
||||
makefile_command = f"{NUMACTL_CPU_BIND} make -j{BUILD_JOBS} ABE"
|
||||
elif (input_data.GPU_Calculation == "yes"):
|
||||
makefile_command = f"{NUMACTL_CPU_BIND} make -j{BUILD_JOBS} ABEGPU"
|
||||
else:
|
||||
print( " CPU/GPU numerical calculation setting is wrong " )
|
||||
print( )
|
||||
|
||||
## Execute the command with subprocess.Popen and stream output
|
||||
makefile_process = subprocess.Popen(makefile_command, shell=True, stdout=subprocess.PIPE, stderr=subprocess.STDOUT, text=True)
|
||||
|
||||
## Read and print output lines as they arrive
|
||||
for line in makefile_process.stdout:
|
||||
print(line, end='') # stream output in real time
|
||||
|
||||
## Wait for the process to finish
|
||||
makefile_return_code = makefile_process.wait()
|
||||
if makefile_return_code != 0:
|
||||
raise subprocess.CalledProcessError(makefile_return_code, makefile_command)
|
||||
|
||||
print( )
|
||||
print( " Compilation of the AMSS-NCKU executable file ABE is finished " )
|
||||
print( )
|
||||
|
||||
return
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
## Compile the AMSS-NCKU TwoPuncture program TwoPunctureABE
|
||||
|
||||
def makefile_TwoPunctureABE():
|
||||
|
||||
print( )
|
||||
print( " Compiling the AMSS-NCKU executable file TwoPunctureABE " )
|
||||
print( )
|
||||
|
||||
## Build command with CPU binding to nohz_full cores
|
||||
makefile_command = f"{NUMACTL_CPU_BIND} make -j{BUILD_JOBS} TwoPunctureABE"
|
||||
|
||||
## Execute the command with subprocess.Popen and stream output
|
||||
makefile_process = subprocess.Popen(makefile_command, shell=True, stdout=subprocess.PIPE, stderr=subprocess.STDOUT, text=True)
|
||||
|
||||
## Read and print output lines as they arrive
|
||||
for line in makefile_process.stdout:
|
||||
print(line, end='') # stream output in real time
|
||||
|
||||
## Wait for the process to finish
|
||||
makefile_return_code = makefile_process.wait()
|
||||
if makefile_return_code != 0:
|
||||
raise subprocess.CalledProcessError(makefile_return_code, makefile_command)
|
||||
|
||||
print( )
|
||||
print( " Compilation of the AMSS-NCKU executable file TwoPunctureABE is finished " )
|
||||
print( )
|
||||
|
||||
return
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
## Run the AMSS-NCKU main program ABE
|
||||
|
||||
def run_ABE():
|
||||
|
||||
print( )
|
||||
print( " Running the AMSS-NCKU executable file ABE/ABEGPU " )
|
||||
print( )
|
||||
|
||||
## Define the command to run; cast other values to strings as needed
|
||||
|
||||
if (input_data.GPU_Calculation == "no"):
|
||||
#mpi_command = NUMACTL_CPU_BIND2 + " mpirun -np " + str(input_data.MPI_processes) + " ./ABE"
|
||||
#mpi_command = " mpirun -np " + str(input_data.MPI_processes) + " ./ABE"
|
||||
mpi_command = """ OMP_NUM_THREADS=48 OMP_PROC_BIND=close OMP_PLACES=cores mpirun -np 1 --cpu-bind=sockets ./ABE """
|
||||
mpi_command_outfile = "ABE_out.log"
|
||||
elif (input_data.GPU_Calculation == "yes"):
|
||||
mpi_command = NUMACTL_CPU_BIND2 + " mpirun -np " + str(input_data.MPI_processes) + " ./ABEGPU"
|
||||
mpi_command_outfile = "ABEGPU_out.log"
|
||||
|
||||
## Execute the MPI command and stream output
|
||||
mpi_process = subprocess.Popen(mpi_command, shell=True, stdout=subprocess.PIPE, stderr=subprocess.STDOUT, text=True)
|
||||
|
||||
## Write ABE run output to file while printing to stdout
|
||||
with open(mpi_command_outfile, 'w') as file0:
|
||||
## Read and print output lines; also write each line to file
|
||||
for line in mpi_process.stdout:
|
||||
print(line, end='') # stream output in real time
|
||||
file0.write(line) # write the line to file
|
||||
file0.flush() # flush to ensure each line is written immediately (optional)
|
||||
file0.close()
|
||||
|
||||
## Wait for the process to finish
|
||||
mpi_return_code = mpi_process.wait()
|
||||
|
||||
print( )
|
||||
print( " The ABE/ABEGPU simulation is finished " )
|
||||
print( )
|
||||
|
||||
return
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
## Run the AMSS-NCKU TwoPuncture program TwoPunctureABE
|
||||
|
||||
def run_TwoPunctureABE():
|
||||
tp_time1=time.time()
|
||||
print( )
|
||||
print( " Running the AMSS-NCKU executable file TwoPunctureABE " )
|
||||
print( )
|
||||
|
||||
## Define the command to run
|
||||
#TwoPuncture_command = NUMACTL_CPU_BIND + " ./TwoPunctureABE"
|
||||
TwoPuncture_command = " ./TwoPunctureABE"
|
||||
TwoPuncture_command_outfile = "TwoPunctureABE_out.log"
|
||||
|
||||
## Execute the command with subprocess.Popen and stream output
|
||||
TwoPuncture_process = subprocess.Popen(TwoPuncture_command, shell=True, stdout=subprocess.PIPE, stderr=subprocess.STDOUT, text=True)
|
||||
|
||||
## Write TwoPunctureABE run output to file while printing to stdout
|
||||
with open(TwoPuncture_command_outfile, 'w') as file0:
|
||||
## Read and print output lines; also write each line to file
|
||||
for line in TwoPuncture_process.stdout:
|
||||
print(line, end='') # stream output in real time
|
||||
file0.write(line) # write the line to file
|
||||
file0.flush() # flush to ensure each line is written immediately (optional)
|
||||
file0.close()
|
||||
|
||||
## Wait for the process to finish
|
||||
TwoPuncture_command_return_code = TwoPuncture_process.wait()
|
||||
|
||||
print( )
|
||||
print( " The TwoPunctureABE simulation is finished " )
|
||||
print( )
|
||||
tp_time2=time.time()
|
||||
et=tp_time2-tp_time1
|
||||
print(f"Used time: {et}")
|
||||
return
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
1348
numerical_grid.py
1348
numerical_grid.py
File diff suppressed because it is too large
Load Diff
@@ -1,29 +0,0 @@
|
||||
import multiprocessing
|
||||
|
||||
def run_plot_task(task):
|
||||
"""Execute a single plotting task.
|
||||
|
||||
Parameters
|
||||
----------
|
||||
task : tuple
|
||||
A tuple of (function, args_tuple) where function is a callable
|
||||
plotting function and args_tuple contains its arguments.
|
||||
"""
|
||||
func, args = task
|
||||
return func(*args)
|
||||
|
||||
|
||||
def run_plot_tasks_parallel(plot_tasks):
|
||||
"""Execute a list of independent plotting tasks in parallel.
|
||||
|
||||
Uses the 'fork' context to create worker processes so that the main
|
||||
script is NOT re-imported/re-executed in child processes.
|
||||
|
||||
Parameters
|
||||
----------
|
||||
plot_tasks : list of tuples
|
||||
Each element is (function, args_tuple).
|
||||
"""
|
||||
ctx = multiprocessing.get_context('fork')
|
||||
with ctx.Pool() as pool:
|
||||
pool.map(run_plot_task, plot_tasks)
|
||||
Binary file not shown.
Binary file not shown.
Binary file not shown.
Binary file not shown.
Binary file not shown.
Binary file not shown.
Binary file not shown.
Binary file not shown.
Binary file not shown.
@@ -11,8 +11,6 @@
|
||||
import numpy ## numpy for array operations
|
||||
import scipy ## scipy for interpolation and signal processing
|
||||
import math
|
||||
import matplotlib
|
||||
matplotlib.use('Agg') ## use non-interactive backend for multiprocessing safety
|
||||
import matplotlib.pyplot as plt ## matplotlib for plotting
|
||||
import os ## os for system/file operations
|
||||
|
||||
|
||||
@@ -8,23 +8,16 @@
|
||||
##
|
||||
#################################################
|
||||
|
||||
## Restrict OpenMP to one thread per process so that running
|
||||
## many workers in parallel does not create an O(workers * BLAS_threads)
|
||||
## thread explosion. The variable MUST be set before numpy/scipy
|
||||
## are imported, because the BLAS library reads them only at load time.
|
||||
import os
|
||||
os.environ.setdefault("OMP_NUM_THREADS", "1")
|
||||
|
||||
import numpy
|
||||
import scipy
|
||||
import matplotlib
|
||||
matplotlib.use('Agg') ## use non-interactive backend for multiprocessing safety
|
||||
import matplotlib.pyplot as plt
|
||||
from matplotlib.colors import LogNorm
|
||||
from mpl_toolkits.mplot3d import Axes3D
|
||||
## import torch
|
||||
import AMSS_NCKU_Input as input_data
|
||||
|
||||
import os
|
||||
|
||||
|
||||
#########################################################################################
|
||||
|
||||
@@ -199,19 +192,3 @@ def get_data_xy( Rmin, Rmax, n, data0, time, figure_title, figure_outdir ):
|
||||
|
||||
####################################################################################
|
||||
|
||||
|
||||
####################################################################################
|
||||
## Allow this module to be run as a standalone script so that each
|
||||
## binary-data plot can be executed in a fresh subprocess whose BLAS
|
||||
## environment variables (set above) take effect before numpy loads.
|
||||
##
|
||||
## Usage: python3 plot_binary_data.py <filename> <binary_outdir> <figure_outdir>
|
||||
####################################################################################
|
||||
|
||||
if __name__ == '__main__':
|
||||
import sys
|
||||
if len(sys.argv) != 4:
|
||||
print(f"Usage: {sys.argv[0]} <filename> <binary_outdir> <figure_outdir>")
|
||||
sys.exit(1)
|
||||
plot_binary_data(sys.argv[1], sys.argv[2], sys.argv[3])
|
||||
|
||||
|
||||
@@ -8,8 +8,6 @@
|
||||
#################################################
|
||||
|
||||
import numpy ## numpy for array operations
|
||||
import matplotlib
|
||||
matplotlib.use('Agg') ## use non-interactive backend for multiprocessing safety
|
||||
import matplotlib.pyplot as plt ## matplotlib for plotting
|
||||
from mpl_toolkits.mplot3d import Axes3D ## needed for 3D plots
|
||||
import glob
|
||||
@@ -17,9 +15,6 @@ import os ## operating system utilities
|
||||
|
||||
import plot_binary_data
|
||||
import AMSS_NCKU_Input as input_data
|
||||
import subprocess
|
||||
import sys
|
||||
import multiprocessing
|
||||
|
||||
# plt.rcParams['text.usetex'] = True ## enable LaTeX fonts in plots
|
||||
|
||||
@@ -55,40 +50,10 @@ def generate_binary_data_plot( binary_outdir, figure_outdir ):
|
||||
file_list.append(x)
|
||||
print(x)
|
||||
|
||||
## Plot each file in parallel using subprocesses.
|
||||
## Each subprocess is a fresh Python process where the BLAS thread-count
|
||||
## environment variables (set at the top of plot_binary_data.py) take
|
||||
## effect before numpy is imported. This avoids the thread explosion
|
||||
## that occurs when multiprocessing.Pool with 'fork' context inherits
|
||||
## already-initialized multi-threaded BLAS from the parent.
|
||||
script = os.path.join( os.path.dirname(__file__), "plot_binary_data.py" )
|
||||
max_workers = min( multiprocessing.cpu_count(), len(file_list) ) if file_list else 0
|
||||
|
||||
running = []
|
||||
failed = []
|
||||
## Plot each file in the list
|
||||
for filename in file_list:
|
||||
print(filename)
|
||||
proc = subprocess.Popen(
|
||||
[sys.executable, script, filename, binary_outdir, figure_outdir],
|
||||
)
|
||||
running.append( (proc, filename) )
|
||||
## Keep at most max_workers subprocesses active at a time
|
||||
if len(running) >= max_workers:
|
||||
p, fn = running.pop(0)
|
||||
p.wait()
|
||||
if p.returncode != 0:
|
||||
failed.append(fn)
|
||||
|
||||
## Wait for all remaining subprocesses to finish
|
||||
for p, fn in running:
|
||||
p.wait()
|
||||
if p.returncode != 0:
|
||||
failed.append(fn)
|
||||
|
||||
if failed:
|
||||
print( " WARNING: the following binary data plots failed:" )
|
||||
for fn in failed:
|
||||
print( " ", fn )
|
||||
plot_binary_data.plot_binary_data(filename, binary_outdir, figure_outdir)
|
||||
|
||||
print( )
|
||||
print( " Binary Data Plot Has been Finished " )
|
||||
|
||||
@@ -1,133 +1,133 @@
|
||||
|
||||
##################################################################
|
||||
##
|
||||
## Update puncture parameters from TwoPuncture output
|
||||
## Author: Xiaoqu
|
||||
## 2024/12/04
|
||||
##
|
||||
##################################################################
|
||||
|
||||
import AMSS_NCKU_Input as input_data
|
||||
import numpy
|
||||
import os
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
def read_TwoPuncture_Output(Output_File_directory):
|
||||
|
||||
dimensionless_mass_BH = numpy.zeros( input_data.puncture_number )
|
||||
bare_mass_BH = numpy.zeros( input_data.puncture_number ) ## initialize bare mass for each black hole
|
||||
position_BH = numpy.zeros( (input_data.puncture_number, 3) ) ## initialize initial position for each black hole
|
||||
momentum_BH = numpy.zeros( (input_data.puncture_number, 3) ) ## initialize momentum for each black hole
|
||||
angular_momentum_BH = numpy.zeros( (input_data.puncture_number, 3) ) ## initialize spin angular momentum for each black hole
|
||||
|
||||
# Read TwoPuncture output file
|
||||
data = numpy.loadtxt( os.path.join(Output_File_directory, "puncture_parameters_new.txt") )
|
||||
# Ensure data is parsed as a 1-D array
|
||||
data = data.reshape(-1)
|
||||
|
||||
for i in range(input_data.puncture_number):
|
||||
|
||||
## Read parameters for the first two punctures from TwoPuncture output
|
||||
## For additional punctures, read parameters from the input file
|
||||
if i<2:
|
||||
bare_mass_BH[i] = data[12*i]
|
||||
dimensionless_mass_BH[i] = data[12*i+1]
|
||||
position_BH[i] = [ data[12*i+3], data[12*i+4], data[12*i+5] ]
|
||||
momentum_BH[i] = [ data[12*i+6], data[12*i+7], data[12*i+8] ]
|
||||
angular_momentum_BH[i] = [ data[12*i+9], data[12*i+10], data[12*i+11] ]
|
||||
else:
|
||||
dimensionless_mass_BH[i] = input_data.parameter_BH[i,0]
|
||||
bare_mass_BH[i] = input_data.parameter_BH[i,0]
|
||||
position_BH[i] = input_data.position_BH[i]
|
||||
momentum_BH[i] = input_data.momentum_BH[i]
|
||||
## Read angular momentum according to symmetry
|
||||
if ( input_data.Symmetry == "equatorial-symmetry" ):
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (input_data.parameter_BH[i,0]**2) * input_data.parameter_BH[i,2] ]
|
||||
elif ( input_data.Symmetry == "no-symmetry" ):
|
||||
angular_momentum_BH[i] = (dimensionless_mass_BH[i]**2) * input_data.dimensionless_spin_BH[i]
|
||||
|
||||
return bare_mass_BH, dimensionless_mass_BH, position_BH, momentum_BH, angular_momentum_BH
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
## Append the computed puncture information into the AMSS-NCKU input file
|
||||
|
||||
def append_AMSSNCKU_BSSN_input(File_directory, TwoPuncture_File_directory):
|
||||
|
||||
charge_Q_BH = numpy.zeros( input_data.puncture_number ) ## initialize charge for each black hole
|
||||
|
||||
## If using Ansorg-TwoPuncture to solve the initial-data problem, read
|
||||
## bare masses, positions and angular momenta from TwoPuncture output
|
||||
if (input_data.Initial_Data_Method == "Ansorg-TwoPuncture" ):
|
||||
bare_mass_BH, dimensionless_mass_BH, position_BH, momentum_BH, angular_momentum_BH = read_TwoPuncture_Output(TwoPuncture_File_directory)
|
||||
# set charge for each black hole
|
||||
for i in range(input_data.puncture_number):
|
||||
charge_Q_BH[i] = dimensionless_mass_BH[i] * input_data.parameter_BH[i,1]
|
||||
|
||||
## If using another method for initial data, read parameters directly from input
|
||||
else:
|
||||
position_BH = input_data.position_BH
|
||||
momentum_BH = input_data.momentum_BH
|
||||
## angular_momentum_BH = input_data.angular_momentum_BH
|
||||
angular_momentum_BH = numpy.zeros( (input_data.puncture_number, 3) ) ## initialize spin angular momentum array
|
||||
mass_BH = numpy.zeros( input_data.puncture_number ) ## initialize mass array
|
||||
|
||||
## Set charge and spin angular momentum for each puncture
|
||||
for i in range(input_data.puncture_number):
|
||||
|
||||
if ( input_data.Symmetry == "octant-symmetry" ):
|
||||
mass_BH[i] = input_data.parameter_BH[i,0]
|
||||
charge_Q_BH[i] = mass_BH[i]* input_data.parameter_BH[i,1]
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (mass_BH[i]**2) * input_data.parameter_BH[i,2] ]
|
||||
elif ( input_data.Symmetry == "equatorial-symmetry" ):
|
||||
mass_BH[i] = input_data.parameter_BH[i,0]
|
||||
charge_Q_BH[i] = mass_BH[i]* input_data.parameter_BH[i,1]
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (mass_BH[i]**2) * input_data.parameter_BH[i,2] ]
|
||||
elif ( input_data.Symmetry == "no-symmetry" ):
|
||||
mass_BH[i] = input_data.parameter_BH[i,0]
|
||||
angular_momentum_BH[i] = (mass_BH[i]**2) * input_data.dimensionless_spin_BH[i]
|
||||
charge_Q_BH[i] = mass_BH[i] * input_data.parameter_BH[i,1]
|
||||
|
||||
file1 = open( os.path.join(input_data.File_directory, "AMSS-NCKU.input"), "a") ## open file in append mode
|
||||
|
||||
## Output BSSN related settings
|
||||
|
||||
print( file=file1 )
|
||||
print( "BSSN::chitiny = 1e-5", file=file1 )
|
||||
print( "BSSN::time refinement start from level = ", input_data.refinement_level, file=file1 )
|
||||
print( "BSSN::BH_num = ", input_data.puncture_number, file=file1 )
|
||||
|
||||
for i in range(input_data.puncture_number):
|
||||
|
||||
if (input_data.Initial_Data_Method == "Ansorg-TwoPuncture" ):
|
||||
print( f"BSSN::Mass[{i}] = { bare_mass_BH[i] } ", file=file1 )
|
||||
else:
|
||||
print( f"BSSN::Mass[{i}] = { mass_BH[i] } ", file=file1 )
|
||||
|
||||
print( f"BSSN::Qchar[{i}] = { charge_Q_BH[i] } ", file=file1 )
|
||||
print( f"BSSN::Porgx[{i}] = { position_BH[i,0] } ", file=file1 )
|
||||
print( f"BSSN::Porgy[{i}] = { position_BH[i,1] } ", file=file1 )
|
||||
print( f"BSSN::Porgz[{i}] = { position_BH[i,2] } ", file=file1 )
|
||||
print( f"BSSN::Pmomx[{i}] = { momentum_BH[i,0] } ", file=file1 )
|
||||
print( f"BSSN::Pmomy[{i}] = { momentum_BH[i,1] } ", file=file1 )
|
||||
print( f"BSSN::Pmomz[{i}] = { momentum_BH[i,2] } ", file=file1 )
|
||||
print( f"BSSN::Spinx[{i}] = { angular_momentum_BH[i,0] } ", file=file1 )
|
||||
print( f"BSSN::Spiny[{i}] = { angular_momentum_BH[i,1] } ", file=file1 )
|
||||
print( f"BSSN::Spinz[{i}] = { angular_momentum_BH[i,2] } ", file=file1 )
|
||||
|
||||
print( file=file1 )
|
||||
|
||||
file1.close()
|
||||
|
||||
return
|
||||
|
||||
#################################################
|
||||
|
||||
|
||||
##################################################################
|
||||
##
|
||||
## Update puncture parameters from TwoPuncture output
|
||||
## Author: Xiaoqu
|
||||
## 2024/12/04
|
||||
##
|
||||
##################################################################
|
||||
|
||||
import AMSS_NCKU_Input as input_data
|
||||
import numpy
|
||||
import os
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
def read_TwoPuncture_Output(Output_File_directory):
|
||||
|
||||
dimensionless_mass_BH = numpy.zeros( input_data.puncture_number )
|
||||
bare_mass_BH = numpy.zeros( input_data.puncture_number ) ## initialize bare mass for each black hole
|
||||
position_BH = numpy.zeros( (input_data.puncture_number, 3) ) ## initialize initial position for each black hole
|
||||
momentum_BH = numpy.zeros( (input_data.puncture_number, 3) ) ## initialize momentum for each black hole
|
||||
angular_momentum_BH = numpy.zeros( (input_data.puncture_number, 3) ) ## initialize spin angular momentum for each black hole
|
||||
|
||||
# Read TwoPuncture output file
|
||||
data = numpy.loadtxt( os.path.join(Output_File_directory, "puncture_parameters_new.txt") )
|
||||
# Ensure data is parsed as a 1-D array
|
||||
data = data.reshape(-1)
|
||||
|
||||
for i in range(input_data.puncture_number):
|
||||
|
||||
## Read parameters for the first two punctures from TwoPuncture output
|
||||
## For additional punctures, read parameters from the input file
|
||||
if i<2:
|
||||
bare_mass_BH[i] = data[12*i]
|
||||
dimensionless_mass_BH[i] = data[12*i+1]
|
||||
position_BH[i] = [ data[12*i+3], data[12*i+4], data[12*i+5] ]
|
||||
momentum_BH[i] = [ data[12*i+6], data[12*i+7], data[12*i+8] ]
|
||||
angular_momentum_BH[i] = [ data[12*i+9], data[12*i+10], data[12*i+11] ]
|
||||
else:
|
||||
dimensionless_mass_BH[i] = input_data.parameter_BH[i,0]
|
||||
bare_mass_BH[i] = input_data.parameter_BH[i,0]
|
||||
position_BH[i] = input_data.position_BH[i]
|
||||
momentum_BH[i] = input_data.momentum_BH[i]
|
||||
## Read angular momentum according to symmetry
|
||||
if ( input_data.Symmetry == "equatorial-symmetry" ):
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (input_data.parameter_BH[i,0]**2) * input_data.parameter_BH[i,2] ]
|
||||
elif ( input_data.Symmetry == "no-symmetry" ):
|
||||
angular_momentum_BH[i] = (dimensionless_mass_BH[i]**2) * input_data.dimensionless_spin_BH[i]
|
||||
|
||||
return bare_mass_BH, dimensionless_mass_BH, position_BH, momentum_BH, angular_momentum_BH
|
||||
|
||||
##################################################################
|
||||
|
||||
|
||||
##################################################################
|
||||
|
||||
## Append the computed puncture information into the AMSS-NCKU input file
|
||||
|
||||
def append_AMSSNCKU_BSSN_input(File_directory, TwoPuncture_File_directory):
|
||||
|
||||
charge_Q_BH = numpy.zeros( input_data.puncture_number ) ## initialize charge for each black hole
|
||||
|
||||
## If using Ansorg-TwoPuncture to solve the initial-data problem, read
|
||||
## bare masses, positions and angular momenta from TwoPuncture output
|
||||
if (input_data.Initial_Data_Method == "Ansorg-TwoPuncture" ):
|
||||
bare_mass_BH, dimensionless_mass_BH, position_BH, momentum_BH, angular_momentum_BH = read_TwoPuncture_Output(TwoPuncture_File_directory)
|
||||
# set charge for each black hole
|
||||
for i in range(input_data.puncture_number):
|
||||
charge_Q_BH[i] = dimensionless_mass_BH[i] * input_data.parameter_BH[i,1]
|
||||
|
||||
## If using another method for initial data, read parameters directly from input
|
||||
else:
|
||||
position_BH = input_data.position_BH
|
||||
momentum_BH = input_data.momentum_BH
|
||||
## angular_momentum_BH = input_data.angular_momentum_BH
|
||||
angular_momentum_BH = numpy.zeros( (input_data.puncture_number, 3) ) ## initialize spin angular momentum array
|
||||
mass_BH = numpy.zeros( input_data.puncture_number ) ## initialize mass array
|
||||
|
||||
## Set charge and spin angular momentum for each puncture
|
||||
for i in range(input_data.puncture_number):
|
||||
|
||||
if ( input_data.Symmetry == "octant-symmetry" ):
|
||||
mass_BH[i] = input_data.parameter_BH[i,0]
|
||||
charge_Q_BH[i] = mass_BH[i]* input_data.parameter_BH[i,1]
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (mass_BH[i]**2) * input_data.parameter_BH[i,2] ]
|
||||
elif ( input_data.Symmetry == "equatorial-symmetry" ):
|
||||
mass_BH[i] = input_data.parameter_BH[i,0]
|
||||
charge_Q_BH[i] = mass_BH[i]* input_data.parameter_BH[i,1]
|
||||
angular_momentum_BH[i] = [ 0.0, 0.0, (mass_BH[i]**2) * input_data.parameter_BH[i,2] ]
|
||||
elif ( input_data.Symmetry == "no-symmetry" ):
|
||||
mass_BH[i] = input_data.parameter_BH[i,0]
|
||||
angular_momentum_BH[i] = (mass_BH[i]**2) * input_data.dimensionless_spin_BH[i]
|
||||
charge_Q_BH[i] = mass_BH[i] * input_data.parameter_BH[i,1]
|
||||
|
||||
file1 = open( os.path.join(input_data.File_directory, "AMSS-NCKU.input"), "a") ## open file in append mode
|
||||
|
||||
## Output BSSN related settings
|
||||
|
||||
print( file=file1 )
|
||||
print( "BSSN::chitiny = 1e-5", file=file1 )
|
||||
print( "BSSN::time refinement start from level = ", input_data.refinement_level, file=file1 )
|
||||
print( "BSSN::BH_num = ", input_data.puncture_number, file=file1 )
|
||||
|
||||
for i in range(input_data.puncture_number):
|
||||
|
||||
if (input_data.Initial_Data_Method == "Ansorg-TwoPuncture" ):
|
||||
print( f"BSSN::Mass[{i}] = { bare_mass_BH[i] } ", file=file1 )
|
||||
else:
|
||||
print( f"BSSN::Mass[{i}] = { mass_BH[i] } ", file=file1 )
|
||||
|
||||
print( f"BSSN::Qchar[{i}] = { charge_Q_BH[i] } ", file=file1 )
|
||||
print( f"BSSN::Porgx[{i}] = { position_BH[i,0] } ", file=file1 )
|
||||
print( f"BSSN::Porgy[{i}] = { position_BH[i,1] } ", file=file1 )
|
||||
print( f"BSSN::Porgz[{i}] = { position_BH[i,2] } ", file=file1 )
|
||||
print( f"BSSN::Pmomx[{i}] = { momentum_BH[i,0] } ", file=file1 )
|
||||
print( f"BSSN::Pmomy[{i}] = { momentum_BH[i,1] } ", file=file1 )
|
||||
print( f"BSSN::Pmomz[{i}] = { momentum_BH[i,2] } ", file=file1 )
|
||||
print( f"BSSN::Spinx[{i}] = { angular_momentum_BH[i,0] } ", file=file1 )
|
||||
print( f"BSSN::Spiny[{i}] = { angular_momentum_BH[i,1] } ", file=file1 )
|
||||
print( f"BSSN::Spinz[{i}] = { angular_momentum_BH[i,2] } ", file=file1 )
|
||||
|
||||
print( file=file1 )
|
||||
|
||||
file1.close()
|
||||
|
||||
return
|
||||
|
||||
#################################################
|
||||
|
||||
|
||||
Reference in New Issue
Block a user