Revert "Eliminate hot-path heap allocations in TwoPunctures spectral solver"
This reverts commit 09ffdb553d.
This commit is contained in:
@@ -5,7 +5,6 @@
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#include <cstdio>
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#include <cstdlib>
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#include <string>
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#include <cstring>
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#include <iostream>
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#include <iomanip>
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#include <fstream>
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@@ -61,110 +60,13 @@ TwoPunctures::TwoPunctures(double mp, double mm, double b,
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F = dvector(0, ntotal - 1);
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allocate_derivs(&u, ntotal);
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allocate_derivs(&v, ntotal);
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// Allocate workspace buffers for hot-path allocation elimination
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int N = maximum3(n1, n2, n3);
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int maxn = maximum2(n1, n2);
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// LineRelax_be workspace (sized for n2)
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ws_diag_be = new double[n2];
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ws_e_be = new double[n2 - 1];
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ws_f_be = new double[n2 - 1];
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ws_b_be = new double[n2];
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ws_x_be = new double[n2];
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// LineRelax_al workspace (sized for n1)
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ws_diag_al = new double[n1];
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ws_e_al = new double[n1 - 1];
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ws_f_al = new double[n1 - 1];
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ws_b_al = new double[n1];
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ws_x_al = new double[n1];
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// ThomasAlgorithm workspace (sized for max(n1,n2))
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ws_thomas_y = new double[maxn];
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// JFD_times_dv workspace (sized for nvar)
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ws_jfd_values = dvector(0, nvar - 1);
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allocate_derivs(&ws_jfd_dU, nvar);
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allocate_derivs(&ws_jfd_U, nvar);
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// chebft_Zeros workspace (sized for N+1)
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ws_cheb_c = dvector(0, N);
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// fourft workspace (sized for N/2+1 each)
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ws_four_a = dvector(0, N / 2);
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ws_four_b = dvector(0, N / 2);
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// Derivatives_AB3 workspace
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ws_deriv_p = dvector(0, N);
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ws_deriv_dp = dvector(0, N);
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ws_deriv_d2p = dvector(0, N);
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ws_deriv_q = dvector(0, N);
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ws_deriv_dq = dvector(0, N);
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ws_deriv_r = dvector(0, N);
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ws_deriv_dr = dvector(0, N);
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ws_deriv_indx = ivector(0, N);
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// F_of_v workspace
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ws_fov_sources = new double[n1 * n2 * n3];
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ws_fov_values = dvector(0, nvar - 1);
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allocate_derivs(&ws_fov_U, nvar);
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// J_times_dv workspace
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ws_jtdv_values = dvector(0, nvar - 1);
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allocate_derivs(&ws_jtdv_dU, nvar);
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allocate_derivs(&ws_jtdv_U, nvar);
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}
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TwoPunctures::~TwoPunctures()
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{
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int const nvar = 1, n1 = npoints_A, n2 = npoints_B, n3 = npoints_phi;
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int N = maximum3(n1, n2, n3);
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free_dvector(F, 0, ntotal - 1);
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free_derivs(&u, ntotal);
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free_derivs(&v, ntotal);
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// Free workspace buffers
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delete[] ws_diag_be;
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delete[] ws_e_be;
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delete[] ws_f_be;
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delete[] ws_b_be;
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delete[] ws_x_be;
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delete[] ws_diag_al;
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delete[] ws_e_al;
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delete[] ws_f_al;
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delete[] ws_b_al;
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delete[] ws_x_al;
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delete[] ws_thomas_y;
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free_dvector(ws_jfd_values, 0, nvar - 1);
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free_derivs(&ws_jfd_dU, nvar);
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free_derivs(&ws_jfd_U, nvar);
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free_dvector(ws_cheb_c, 0, N);
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free_dvector(ws_four_a, 0, N / 2);
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free_dvector(ws_four_b, 0, N / 2);
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free_dvector(ws_deriv_p, 0, N);
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free_dvector(ws_deriv_dp, 0, N);
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free_dvector(ws_deriv_d2p, 0, N);
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free_dvector(ws_deriv_q, 0, N);
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free_dvector(ws_deriv_dq, 0, N);
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free_dvector(ws_deriv_r, 0, N);
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free_dvector(ws_deriv_dr, 0, N);
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free_ivector(ws_deriv_indx, 0, N);
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delete[] ws_fov_sources;
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free_dvector(ws_fov_values, 0, nvar - 1);
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free_derivs(&ws_fov_U, nvar);
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free_dvector(ws_jtdv_values, 0, nvar - 1);
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free_derivs(&ws_jtdv_dU, nvar);
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free_derivs(&ws_jtdv_U, nvar);
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}
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void TwoPunctures::Solve()
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@@ -753,7 +655,7 @@ void TwoPunctures::chebft_Zeros(double u[], int n, int inv)
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int k, j, isignum;
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double fac, sum, Pion, *c;
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c = ws_cheb_c;
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c = dvector(0, n);
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Pion = Pi / n;
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if (inv == 0)
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{
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@@ -784,6 +686,7 @@ void TwoPunctures::chebft_Zeros(double u[], int n, int inv)
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}
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for (j = 0; j < n; j++)
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u[j] = c[j];
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free_dvector(c, 0, n);
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}
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/* --------------------------------------------------------------------------*/
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@@ -871,8 +774,8 @@ void TwoPunctures::fourft(double *u, int N, int inv)
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double x, x1, fac, Pi_fac, *a, *b;
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M = N / 2;
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a = ws_four_a;
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b = ws_four_b - 1; /* offset to match dvector(1,M) indexing */
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a = dvector(0, M);
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b = dvector(1, M); /* Actually: b=vector(1,M-1) but this is problematic if M=1*/
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fac = 1. / M;
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Pi_fac = Pi * fac;
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if (inv == 0)
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@@ -921,6 +824,8 @@ void TwoPunctures::fourft(double *u, int N, int inv)
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iy = -iy;
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}
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}
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free_dvector(a, 0, M);
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free_dvector(b, 1, M);
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}
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/* -----------------------------------------*/
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@@ -1213,14 +1118,14 @@ void TwoPunctures::Derivatives_AB3(int nvar, int n1, int n2, int n3, derivs v)
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double *p, *dp, *d2p, *q, *dq, *r, *dr;
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N = maximum3(n1, n2, n3);
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p = ws_deriv_p;
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dp = ws_deriv_dp;
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d2p = ws_deriv_d2p;
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q = ws_deriv_q;
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dq = ws_deriv_dq;
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r = ws_deriv_r;
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dr = ws_deriv_dr;
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indx = ws_deriv_indx;
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p = dvector(0, N);
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dp = dvector(0, N);
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d2p = dvector(0, N);
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q = dvector(0, N);
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dq = dvector(0, N);
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r = dvector(0, N);
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dr = dvector(0, N);
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indx = ivector(0, N);
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for (ivar = 0; ivar < nvar; ivar++)
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{
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@@ -1303,6 +1208,14 @@ void TwoPunctures::Derivatives_AB3(int nvar, int n1, int n2, int n3, derivs v)
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}
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}
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}
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free_dvector(p, 0, N);
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free_dvector(dp, 0, N);
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free_dvector(d2p, 0, N);
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free_dvector(q, 0, N);
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free_dvector(dq, 0, N);
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free_dvector(r, 0, N);
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free_dvector(dr, 0, N);
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free_ivector(indx, 0, N);
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}
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/* --------------------------------------------------------------------------*/
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void TwoPunctures::Newton(int const nvar, int const n1, int const n2, int const n3,
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@@ -1371,11 +1284,10 @@ void TwoPunctures::F_of_v(int nvar, int n1, int n2, int n3, derivs v, double *F,
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derivs U;
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double *sources;
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values = ws_fov_values;
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U = ws_fov_U;
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values = dvector(0, nvar - 1);
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allocate_derivs(&U, nvar);
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sources = ws_fov_sources;
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memset(sources, 0, n1 * n2 * n3 * sizeof(double));
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sources = (double *)calloc(n1 * n2 * n3, sizeof(double));
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if (0)
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{
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double *s_x, *s_y, *s_z;
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@@ -1530,6 +1442,9 @@ void TwoPunctures::F_of_v(int nvar, int n1, int n2, int n3, derivs v, double *F,
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{
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fclose(debugfile);
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}
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free(sources);
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free_dvector(values, 0, nvar - 1);
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free_derivs(&U, nvar);
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}
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/* --------------------------------------------------------------------------*/
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double TwoPunctures::norm_inf(double const *F, int const ntotal)
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@@ -1935,12 +1850,11 @@ void TwoPunctures::J_times_dv(int nvar, int n1, int n2, int n3, derivs dv, doubl
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Derivatives_AB3(nvar, n1, n2, n3, dv);
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values = ws_jtdv_values;
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dU = ws_jtdv_dU;
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U = ws_jtdv_U;
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for (i = 0; i < n1; i++)
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{
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values = dvector(0, nvar - 1);
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allocate_derivs(&dU, nvar);
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allocate_derivs(&U, nvar);
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for (j = 0; j < n2; j++)
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{
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for (k = 0; k < n3; k++)
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@@ -1994,6 +1908,9 @@ void TwoPunctures::J_times_dv(int nvar, int n1, int n2, int n3, derivs dv, doubl
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}
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}
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}
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free_dvector(values, 0, nvar - 1);
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free_derivs(&dU, nvar);
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free_derivs(&U, nvar);
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}
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}
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/* --------------------------------------------------------------------------*/
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@@ -2040,11 +1957,17 @@ void TwoPunctures::LineRelax_be(double *dv,
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{
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int j, m, Ic, Ip, Im, col, ivar;
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double *diag = ws_diag_be;
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double *e = ws_e_be; /* above diagonal */
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double *f = ws_f_be; /* below diagonal */
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double *b = ws_b_be; /* rhs */
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double *x = ws_x_be; /* solution vector */
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double *diag = new double[n2];
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double *e = new double[n2 - 1]; /* above diagonal */
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double *f = new double[n2 - 1]; /* below diagonal */
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double *b = new double[n2]; /* rhs */
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double *x = new double[n2]; /* solution vector */
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// gsl_vector *diag = gsl_vector_alloc(n2);
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// gsl_vector *e = gsl_vector_alloc(n2-1); /* above diagonal */
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// gsl_vector *f = gsl_vector_alloc(n2-1); /* below diagonal */
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// gsl_vector *b = gsl_vector_alloc(n2); /* rhs */
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// gsl_vector *x = gsl_vector_alloc(n2); /* solution vector */
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for (ivar = 0; ivar < nvar; ivar++)
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{
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@@ -2054,35 +1977,62 @@ void TwoPunctures::LineRelax_be(double *dv,
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}
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diag[n2 - 1] = 0;
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// gsl_vector_set_zero(diag);
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// gsl_vector_set_zero(e);
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// gsl_vector_set_zero(f);
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for (j = 0; j < n2; j++)
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{
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Ip = Index(ivar, i, j + 1, k, nvar, n1, n2, n3);
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Ic = Index(ivar, i, j, k, nvar, n1, n2, n3);
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Im = Index(ivar, i, j - 1, k, nvar, n1, n2, n3);
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b[j] = rhs[Ic];
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// gsl_vector_set(b,j,rhs[Ic]);
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for (m = 0; m < ncols[Ic]; m++)
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{
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col = cols[Ic][m];
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if (col != Ip && col != Ic && col != Im)
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b[j] -= JFD[Ic][m] * dv[col];
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// *gsl_vector_ptr(b, j) -= JFD[Ic][m] * dv[col];
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else
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{
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if (col == Im && j > 0)
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f[j - 1] = JFD[Ic][m];
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// gsl_vector_set(f,j-1,JFD[Ic][m]);
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if (col == Ic)
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diag[j] = JFD[Ic][m];
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// gsl_vector_set(diag,j,JFD[Ic][m]);
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if (col == Ip && j < n2 - 1)
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e[j] = JFD[Ic][m];
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// gsl_vector_set(e,j,JFD[Ic][m]);
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}
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}
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}
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// A x = b
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// A = ( d_0 e_0 0 0 )
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// ( f_0 d_1 e_1 0 )
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// ( 0 f_1 d_2 e_2 )
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// ( 0 0 f_2 d_3 )
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//
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ThomasAlgorithm(n2, f, diag, e, x, b);
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// gsl_linalg_solve_tridiag(diag, e, f, b, x);
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for (j = 0; j < n2; j++)
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{
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Ic = Index(ivar, i, j, k, nvar, n1, n2, n3);
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dv[Ic] = x[j];
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// dv[Ic] = gsl_vector_get(x, j);
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}
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}
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delete[] diag;
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delete[] e;
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delete[] f;
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delete[] b;
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delete[] x;
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// gsl_vector_free(diag);
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// gsl_vector_free(e);
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// gsl_vector_free(f);
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// gsl_vector_free(b);
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// gsl_vector_free(x);
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}
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/* --------------------------------------------------------------------------*/
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void TwoPunctures::JFD_times_dv(int i, int j, int k, int nvar, int n1, int n2,
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@@ -2099,8 +2049,8 @@ void TwoPunctures::JFD_times_dv(int i, int j, int k, int nvar, int n1, int n2,
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ha, ga, ga2, hb, gb, gb2, hp, gp, gp2, gagb, gagp, gbgp;
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derivs dU, U;
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dU = ws_jfd_dU;
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U = ws_jfd_U;
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allocate_derivs(&dU, nvar);
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allocate_derivs(&U, nvar);
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if (k < 0)
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k = k + n3;
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@@ -2218,6 +2168,9 @@ void TwoPunctures::JFD_times_dv(int i, int j, int k, int nvar, int n1, int n2,
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LinEquations(A, B, X, R, x, r, phi, y, z, dU, U, values);
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for (ivar = 0; ivar < nvar; ivar++)
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values[ivar] *= FAC;
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free_derivs(&dU, nvar);
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free_derivs(&U, nvar);
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}
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#undef FAC
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/*-----------------------------------------------------------*/
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@@ -2249,11 +2202,17 @@ void TwoPunctures::LineRelax_al(double *dv,
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{
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int i, m, Ic, Ip, Im, col, ivar;
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double *diag = ws_diag_al;
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double *e = ws_e_al; /* above diagonal */
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double *f = ws_f_al; /* below diagonal */
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double *b = ws_b_al; /* rhs */
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double *x = ws_x_al; /* solution vector */
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double *diag = new double[n1];
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double *e = new double[n1 - 1]; /* above diagonal */
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double *f = new double[n1 - 1]; /* below diagonal */
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double *b = new double[n1]; /* rhs */
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double *x = new double[n1]; /* solution vector */
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// gsl_vector *diag = gsl_vector_alloc(n1);
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// gsl_vector *e = gsl_vector_alloc(n1-1); /* above diagonal */
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// gsl_vector *f = gsl_vector_alloc(n1-1); /* below diagonal */
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// gsl_vector *b = gsl_vector_alloc(n1); /* rhs */
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// gsl_vector *x = gsl_vector_alloc(n1); /* solution vector */
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for (ivar = 0; ivar < nvar; ivar++)
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{
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@@ -2263,35 +2222,57 @@ void TwoPunctures::LineRelax_al(double *dv,
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}
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diag[n1 - 1] = 0;
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// gsl_vector_set_zero(diag);
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// gsl_vector_set_zero(e);
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// gsl_vector_set_zero(f);
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for (i = 0; i < n1; i++)
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{
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Ip = Index(ivar, i + 1, j, k, nvar, n1, n2, n3);
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Ic = Index(ivar, i, j, k, nvar, n1, n2, n3);
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Im = Index(ivar, i - 1, j, k, nvar, n1, n2, n3);
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b[i] = rhs[Ic];
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// gsl_vector_set(b,i,rhs[Ic]);
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for (m = 0; m < ncols[Ic]; m++)
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{
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col = cols[Ic][m];
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if (col != Ip && col != Ic && col != Im)
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b[i] -= JFD[Ic][m] * dv[col];
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// *gsl_vector_ptr(b, i) -= JFD[Ic][m] * dv[col];
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else
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{
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if (col == Im && i > 0)
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f[i - 1] = JFD[Ic][m];
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// gsl_vector_set(f,i-1,JFD[Ic][m]);
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if (col == Ic)
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diag[i] = JFD[Ic][m];
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// gsl_vector_set(diag,i,JFD[Ic][m]);
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if (col == Ip && i < n1 - 1)
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e[i] = JFD[Ic][m];
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// gsl_vector_set(e,i,JFD[Ic][m]);
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}
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}
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}
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ThomasAlgorithm(n1, f, diag, e, x, b);
|
||||
// gsl_linalg_solve_tridiag(diag, e, f, b, x);
|
||||
for (i = 0; i < n1; i++)
|
||||
{
|
||||
Ic = Index(ivar, i, j, k, nvar, n1, n2, n3);
|
||||
dv[Ic] = x[i];
|
||||
// dv[Ic] = gsl_vector_get(x, i);
|
||||
}
|
||||
}
|
||||
|
||||
delete[] diag;
|
||||
delete[] e;
|
||||
delete[] f;
|
||||
delete[] b;
|
||||
delete[] x;
|
||||
|
||||
// gsl_vector_free(diag);
|
||||
// gsl_vector_free(e);
|
||||
// gsl_vector_free(f);
|
||||
// gsl_vector_free(b);
|
||||
// gsl_vector_free(x);
|
||||
}
|
||||
/* -------------------------------------------------------------------------*/
|
||||
// a[N], b[N-1], c[N-1], x[N], q[N]
|
||||
@@ -2303,29 +2284,44 @@ void TwoPunctures::LineRelax_al(double *dv,
|
||||
//"Parallel Scientific Computing in C++ and MPI" P361
|
||||
void TwoPunctures::ThomasAlgorithm(int N, double *b, double *a, double *c, double *x, double *q)
|
||||
{
|
||||
// In-place Thomas algorithm: uses a[] as d workspace, b[] as l workspace.
|
||||
// c[] is already u (above-diagonal). ws_thomas_y is pre-allocated workspace.
|
||||
int i;
|
||||
double *y = ws_thomas_y;
|
||||
double *l, *u, *d, *y;
|
||||
l = new double[N - 1];
|
||||
u = new double[N - 1];
|
||||
d = new double[N];
|
||||
y = new double[N];
|
||||
|
||||
/* LU Decomposition */
|
||||
d[0] = a[0];
|
||||
u[0] = c[0];
|
||||
|
||||
/* LU Decomposition (in-place: a becomes d, b becomes l) */
|
||||
for (i = 0; i < N - 2; i++)
|
||||
{
|
||||
b[i] = b[i] / a[i];
|
||||
a[i + 1] = a[i + 1] - b[i] * c[i];
|
||||
l[i] = b[i] / d[i];
|
||||
d[i + 1] = a[i + 1] - l[i] * u[i];
|
||||
u[i + 1] = c[i + 1];
|
||||
}
|
||||
b[N - 2] = b[N - 2] / a[N - 2];
|
||||
a[N - 1] = a[N - 1] - b[N - 2] * c[N - 2];
|
||||
|
||||
l[N - 2] = b[N - 2] / d[N - 2];
|
||||
d[N - 1] = a[N - 1] - l[N - 2] * u[N - 2];
|
||||
|
||||
/* Forward Substitution [L][y] = [q] */
|
||||
y[0] = q[0];
|
||||
for (i = 1; i < N; i++)
|
||||
y[i] = q[i] - b[i - 1] * y[i - 1];
|
||||
y[i] = q[i] - l[i - 1] * y[i - 1];
|
||||
|
||||
/* Backward Substitution [U][x] = [y] */
|
||||
x[N - 1] = y[N - 1] / a[N - 1];
|
||||
x[N - 1] = y[N - 1] / d[N - 1];
|
||||
|
||||
for (i = N - 2; i >= 0; i--)
|
||||
x[i] = (y[i] - c[i] * x[i + 1]) / a[i];
|
||||
x[i] = (y[i] - u[i] * x[i + 1]) / d[i];
|
||||
|
||||
delete[] l;
|
||||
delete[] u;
|
||||
delete[] d;
|
||||
delete[] y;
|
||||
|
||||
return;
|
||||
}
|
||||
// --------------------------------------------------------------------------*/
|
||||
// Calculates the value of v at an arbitrary position (x,y,z) if the spectral coefficients are know*/*/
|
||||
|
||||
@@ -42,33 +42,6 @@ private:
|
||||
|
||||
int ntotal;
|
||||
|
||||
// Pre-allocated workspace buffers for hot-path allocation elimination
|
||||
// LineRelax_be workspace (sized for n2)
|
||||
double *ws_diag_be, *ws_e_be, *ws_f_be, *ws_b_be, *ws_x_be;
|
||||
// LineRelax_al workspace (sized for n1)
|
||||
double *ws_diag_al, *ws_e_al, *ws_f_al, *ws_b_al, *ws_x_al;
|
||||
// ThomasAlgorithm workspace (sized for max(n1,n2))
|
||||
double *ws_thomas_y;
|
||||
// JFD_times_dv workspace (sized for nvar)
|
||||
double *ws_jfd_values;
|
||||
derivs ws_jfd_dU, ws_jfd_U;
|
||||
// chebft_Zeros workspace (sized for max(n1,n2,n3)+1)
|
||||
double *ws_cheb_c;
|
||||
// fourft workspace (sized for max(n1,n2,n3)/2+1 each)
|
||||
double *ws_four_a, *ws_four_b;
|
||||
// Derivatives_AB3 workspace
|
||||
double *ws_deriv_p, *ws_deriv_dp, *ws_deriv_d2p;
|
||||
double *ws_deriv_q, *ws_deriv_dq;
|
||||
double *ws_deriv_r, *ws_deriv_dr;
|
||||
int *ws_deriv_indx;
|
||||
// F_of_v workspace
|
||||
double *ws_fov_sources;
|
||||
double *ws_fov_values;
|
||||
derivs ws_fov_U;
|
||||
// J_times_dv workspace
|
||||
double *ws_jtdv_values;
|
||||
derivs ws_jtdv_dU, ws_jtdv_U;
|
||||
|
||||
struct parameters
|
||||
{
|
||||
int nvar, n1, n2, n3;
|
||||
|
||||
Reference in New Issue
Block a user