+++ /dev/null
-/* Copyright (c) 2012, 2014. The SimGrid Team.
- * All rights reserved. */
-
-/* This program is free software; you can redistribute it and/or modify it
- * under the terms of the license (GNU LGPL) which comes with this package. */
-
-#include "Matrix_init.h"
-#include <math.h>
-#include <stdio.h>
-#include "xbt/log.h"
- XBT_LOG_NEW_DEFAULT_CATEGORY(MM_init, "Messages specific for this msg example");
-#define _unused(x) ((void)x)
-
-void matrices_initialisation(double ** p_a, double ** p_b, double ** p_c, size_t m, size_t k_a, size_t k_b, size_t n,
- size_t row, size_t col)
-{
- size_t x, y, z;
- size_t lda = k_a;
- size_t ldb = n;
- size_t ldc = n;
- _unused(row);
-
- double *a = malloc(sizeof(double) * m * k_a);
-
- if ( a == 0 ){
- perror("Error allocation Matrix A");
- exit(-1);
- }
-
- double *b = malloc(sizeof(double) * k_b * n);
-
- if ( b == 0 ){
- perror("Error allocation Matrix B");
- exit(-1);
- }
-
- double *c = malloc(sizeof(double) * m * n);
- if ( c == 0 ){
- perror("Error allocation Matrix C");
- exit(-1);
- }
-
- *p_a=a;
- *p_b =b;
- *p_c=c;
-
- // size_tialisation of the matrices
- for( x=0; x<m; x++){
- for( z=0; z<k_a; z++){
-#ifdef SIMPLE_MATRIX
- a[x*lda+z] = 1;
-#else
- a[x*lda+z] = (double)(z+col*n);
-#endif
- }
- }
- for( z=0; z<k_b; z++){
- for( y=0; y<n; y++){
-#ifdef SIMPLE_MATRIX
- b[z*ldb+y] = 1;
-#else
- b[z*ldb+y] = (double)(y);
-#endif
- }
- }
- for( x=0; x<m; x++){
- for( y=0; y<n; y++){
- c[x*ldc+y] = 0;
- }
- }
-}
-
-void matrices_allocation( double ** p_a, double ** p_b, double ** p_c, size_t m, size_t k_a, size_t k_b, size_t n)
-{
- double *a = malloc(sizeof(double) * m * k_a);
-
- if ( a == 0 ){
- perror("Error allocation Matrix A");
- exit(-1);
- }
-
- double *b = malloc(sizeof(double) * k_b * n);
-
- if ( b == 0 ){
- perror("Error allocation Matrix B");
- exit(-1);
- }
-
- double *c = malloc(sizeof(double) * m * n);
- if ( c == 0 ){
- perror("Error allocation Matrix C");
- exit(-1);
- }
-
- *p_a=a;
- *p_b =b;
- *p_c=c;
-}
-
-void blocks_initialisation( double ** p_a_local, double ** p_b_local, size_t m, size_t B_k, size_t n)
-{
- size_t x,y,z;
- size_t lda = B_k;
- size_t ldb = n;
-
- double *a_local = malloc(sizeof(double) * m * B_k);
-
- if ( a_local == 0 ){
- perror("Error allocation Matrix A");
- exit(-1);
- }
-
- double *b_local = malloc(sizeof(double) * B_k * n);
-
- if ( b_local == 0 ){
- perror("Error allocation Matrix B");
- exit(-1);
- }
-
- *p_a_local = a_local;
- *p_b_local = b_local;
-
- // size_tialisation of the matrices
- for( x=0; x<m; x++){
- for( z=0; z<B_k; z++){
- a_local[x*lda+z] = 0.0;
- }
- }
- for( z=0; z<B_k; z++){
- for( y=0; y<n; y++){
- b_local[z*ldb+y] = 0.0;
- }
- }
-}
-
-void check_result(double *c, double *a, double *b, size_t m, size_t n, size_t k_a, size_t k_b,
- size_t row, size_t col, size_t size_row, size_t size_col)
-{
- size_t x,y;
- size_t ldc = n;
- _unused(a);
- _unused(b);
- _unused(k_b);
- _unused(k_a);
- _unused(row);
- _unused(col);
- _unused(size_row);
- /* these variable could be use to check the result in function of the
- * matrix initialization */
-
- /*Display for checking */
-#ifdef SIMPLE_MATRIX
- XBT_INFO("Value get : %f excepted %zu multiply by y\n", c[((int)m/2)*ldc+1],size_row*k_a );
-#else
- XBT_INFO("Value get : %f excepted %zu multiply by y\n", c[((int)m/2)*ldc+1], 1*(size_col*m)*((size_col*m)-1)/2) ;
-#endif
- for( x=0; x<m; x++){
- for( y=0; y<n; y++){
- /* WARNING this could be lead to some errors ( precision with double )*/
-#ifdef SIMPLE_MATRIX
- if ( fabs(c[x*ldc + y] - size_row*k_a) > 0.0000001)
-#else
- if ( fabs(c[x*ldc + y] - y*(size_col*m)*((size_col*m)-1)/2) > 0.0000001)
-#endif
- {
-#ifdef SIMPLE_MATRIX
- XBT_INFO( "%f\t%zu, y : %zu x : %zu \n", c[x*ldc+y], size_row*k_a, y, x);
-#else
- XBT_INFO( "%f\t%zu, y : %zu x : %zu \n", c[x*ldc+y], y*(size_col*m)*((size_col*m)-1)/2, y, x);
-#endif
- goto error_exit;
- }
- }
- }
- XBT_INFO("result check: ok\n");
- return;
-error_exit:
- XBT_INFO("result check not ok\nWARNING the test could be lead to some errors ( precision with double )\n");
- return;
-}