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https://github.com/TREX-CoE/Sherman-Morrison.git
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Added more debug output.
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2
Makefile
2
Makefile
@ -6,7 +6,7 @@ FC = gfortran
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## Compiler flags
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H5CXXFLAGS = -O0 -g
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CXXFLAGS = -O0 -g
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CXXFLAGS = -O0 -g -DDEBUG
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FFLAGS = -O0 -g
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INCLUDE = -I $(INC_DIR)/
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@ -4,6 +4,34 @@
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#include "SM_MaponiA3.hpp"
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#include "Helpers.hpp"
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void selectBestUpdate(unsigned int l, unsigned int N_updates,
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unsigned int *Updates_index, unsigned int *p,
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double ***ylk) {
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unsigned int lbar = l+1;
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unsigned int max = 0;
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unsigned int component = 0;
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unsigned int index = 0;
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unsigned int tmp = 0;
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double breakdown = 0;
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for (unsigned int j = lbar; j < N_updates + 1; j++) {
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index = p[j];
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component = Updates_index[index - 1];
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breakdown = abs(1 + ylk[l][index][component]);
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#ifdef DEBUG
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cout << "Inside selectBestUpdate()" << endl;
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cout << "breakdown = abs(1 + ylk[" << l << "][" << index << "][" << component << "])" << endl;
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cout << endl;
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#endif
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if (breakdown > max) {
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max = breakdown;
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lbar = j;
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}
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}
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tmp = p[l+1];
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p[l+1] = p[lbar];
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p[lbar] = tmp;
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}
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void MaponiA3(double *Slater_inv, unsigned int Dim,
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unsigned int N_updates, double *Updates,
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unsigned int *Updates_index) {
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@ -12,7 +40,7 @@ void MaponiA3(double *Slater_inv, unsigned int Dim,
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DECLARE AND INITIALISE ARRAYS
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*/
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unsigned int k, l, lbar, i, j, tmp, component, max, breakdown;
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unsigned int k, l, i, j, component;
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unsigned int *p = new unsigned int[N_updates + 1] {0};
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double alpha, beta;
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double *Al = new double[Dim * Dim];
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@ -45,47 +73,29 @@ void MaponiA3(double *Slater_inv, unsigned int Dim,
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}
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}
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// // Compute A_1_inv and A_1_inv * Slater_inv
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// double *lastIntermRes = Slater_inv;
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// double *Res = new double[Dim*Dim]{0};
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// component = Updates_index[0];
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// beta = 1 + ylk[0][1][component];
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// for (i = 0; i < Dim; i++) {
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// for (j = 0; j < Dim; j++) {
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// Al[i*Dim + j] = (i == j) - (j == component-1) * ylk[0][1][i + 1] / beta;
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// }
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// }
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// matMul2(Al, Slater_inv, Res, Dim);
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// Slater_inv = Res;
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// Res = lastIntermRes;
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// lastIntermRes = Slater_inv;
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// showMatrix(Slater_inv, Dim, "Slater_inv");
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// Calculate all the ylk from the y0k
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for (l = 0; l < N_updates; l++) {
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// Select update with largest break-down val
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lbar = l+1; max = 0;
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for (j = l+1; j < N_updates + 1; j++) {
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component = Updates_index[p[j] - 1];
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breakdown = abs(1 + ylk[l+1 - 1][p[j]][component]);
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if (breakdown > max) {
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max = breakdown;
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lbar = j;
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}
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} tmp = p[l+1]; p[l+1] = p[lbar]; p[lbar] = tmp;
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// Select lk-update with largest break-down val
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selectBestUpdate(l, N_updates, Updates_index, p, ylk);
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// Select component and comp. bd-condition.
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component = Updates_index[p[l+1] - 1];
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beta = 1 + ylk[l][p[l+1]][component];
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if (beta == 0) {
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#ifdef DEBUG
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cout << "In outer compute-ylk-loop:" << endl;
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cout << "beta = 1 + ylk[" << l << "][" << p[l+1] << "][" << component << "]" << endl;
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cout << endl;
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#endif
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if (fabs(beta) < 1e-6) {
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cout << "Break-down occured. Exiting..." << endl;
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exit(1);
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}
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for (k = l+2; k < N_updates + 1; k++) {
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// Compute ylk
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for (k = l+2; k < N_updates+1; k++) {
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alpha = ylk[l][p[k]][component] / beta;
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cout << "( l, k, p[k], component ) = (" << l << ", " << k << ", " << p[k] << ", " << component << ")" << endl;
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for (i = 1; i < Dim + 1; i++) {
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cout << "ylk[" << l << "][p[" << k << "]][" << i << "] = ylk[" << l - 1 << "][p[" << k << "]][" << i << "] - alpha * ylk[" << l - 1 << "][p[" << l << "]][" << i << "]" << endl;
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ylk[l+1][p[k]][i] = ylk[l][p[k]][i]
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- alpha * ylk[l][p[l+1]][i];
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}
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@ -99,8 +109,13 @@ void MaponiA3(double *Slater_inv, unsigned int Dim,
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k = l + 1;
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component = Updates_index[p[k] - 1];
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beta = 1 + ylk[l][p[k]][component];
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cout << "( l, k, p[k], component ) = (" << l << ", " << k << ", " << p[k] << ", " << component << ")" << endl;
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#ifdef DEBUG
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cout << "Compute inverse. Inside l-loop: l = " << l << endl;
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cout << "component = Updates_index[p[" << k << "] - 1] = Updates_index[" << p[k] - 1 << "] = " << Updates_index[p[k] - 1] << endl;
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cout << "beta = 1 + ylk[" << l << "][" << p[k] << "][" << component << "]" << endl;
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cout << "ylk[" << l << "][" << p[k] << "][i + 1]" << endl;
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cout << endl;
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#endif
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for (i = 0; i < Dim; i++) {
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for (j = 0; j < Dim; j++) {
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Al[i*Dim + j] = (i == j) - (j == component-1)
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