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-rw-r--r--src/matrixOperations/matrixMultiplication.c153
1 files changed, 153 insertions, 0 deletions
diff --git a/src/matrixOperations/matrixMultiplication.c b/src/matrixOperations/matrixMultiplication.c
index e69de29b..e8e66e60 100644
--- a/src/matrixOperations/matrixMultiplication.c
+++ b/src/matrixOperations/matrixMultiplication.c
@@ -0,0 +1,153 @@
+/*
+ * Scilab ( http://www.scilab.org/ ) - This file is part of Scilab
+ * Copyright (C) 2008-2008 - INRIA - Bruno JOFRET
+ *
+ * This file must be used under the terms of the CeCILL.
+ * This source file is licensed as described in the file COPYING, which
+ * you should have received as part of this distribution. The terms
+ * are also available at
+ * http://www.cecill.info/licences/Licence_CeCILL_V2-en.txt
+ *
+ */
+
+#include <assert.h>
+#include "blas.h"
+#include "matrixMultiplication.h"
+
+/*
+** \brief Compute a multiplication for floats matrixes.
+** \param in1 : input matrix.
+** \param lines1 : lines of in1 matrix.
+** \param columns1 : columns of in1 matrix.
+** \param in2 : input arry.
+** \param lines2 : lines of in2 matrix.
+** \param columns2 : columns of in2 matrix.
+** \param out : Matrix that contains the multiplication in1 * in2.
+*/
+void smulma(float *in1, int lines1, int columns1,
+ float *in2, int lines2, int columns2,
+ float *out)
+{
+ int i = 0;
+ int k = 0;
+ float accu = 0;
+
+#define in1(a, b) in1[a+b*lines1]
+#define in2(c, d) in2[c+d*lines2]
+
+ for (i = 0 ; i < lines1 * columns2 ; ++i)
+ {
+ accu = 0;
+ for (k = 0; k < columns1 ; ++k)
+ {
+ accu += in1(i % lines1, k) * in2(k, i / lines1);
+ }
+ out[i] = accu;
+ }
+
+}
+
+/*
+** \brief Compute a multiplication for doubles matrixes.
+** \param in1 : input matrix.
+** \param lines1 : lines of in1 matrix.
+** \param columns1 : columns of in1 matrix.
+** \param in2 : input arry.
+** \param lines2 : lines of in2 matrix.
+** \param columns2 : columns of in2 matrix.
+** \param out : Matrix that contains the multiplication in1 * in2.
+*/
+void dmulma(double *in1, int lines1, int columns1,
+ double *in2, int lines2, int columns2,
+ double *out)
+{
+ double One = 1;
+ double Zero = 0;
+
+ /* Cr <- 1*Ar*Br + 0*Cr */
+ dgemm_("N","N", &columns2, &columns2, &columns1, &One,
+ in1 , &lines1, in2, &lines2, &Zero, out, &columns2);
+}
+
+/*
+** \brief Compute a multiplication for floats complex matrixes.
+** \param in1 : input matrix.
+** \param lines1 : lines of in1 matrix.
+** \param columns1 : columns of in1 matrix.
+** \param in2 : input arry.
+** \param lines2 : lines of in2 matrix.
+** \param columns2 : columns of in2 matrix.
+** \param out : Matrix that contains the multiplication in1 * in2.
+*/
+void cmulma(floatComplex *in1, int lines1, int columns1,
+ floatComplex *in2, int lines2, int columns2,
+ floatComplex *out)
+{
+ int i = 0;
+ int k = 0;
+ floatComplex accu = FloatComplex(0, 0);
+
+ for (i = 0 ; i < lines1 * columns2 ; ++i)
+ {
+ accu = FloatComplex(0,0);
+ for (k = 0; k < columns1 ; ++k)
+ {
+ cadds(accu, ctimess(in1(i % lines1, k) , in2(k, i / lines1)));
+ }
+ out[i] = accu;
+ }
+}
+
+/*
+** \brief Compute a multiplication for doubles matrixes.
+** \param in1 : input matrix.
+** \param lines1 : lines of in1 matrix.
+** \param columns1 : columns of in1 matrix.
+** \param in2 : input arry.
+** \param lines2 : lines of in2 matrix.
+** \param columns2 : columns of in2 matrix.
+** \param out : Matrix that contains the multiplication in1 * in2.
+*/
+void zmulma(doubleComplex *in1, int lines1, int columns1,
+ doubleComplex *in2, int lines2, int columns2,
+ doubleComplex *out)
+{
+ double One = 1;
+ double MinusOne = -1;
+ double Zero = 0;
+
+ double *in1Real = malloc((uint) lines1 * (uint) columns1 * sizeof(double));
+ double *in1Imag = malloc((uint) lines1 * (uint) columns1 * sizeof(double));
+ double *in2Real = malloc((uint) lines2 * (uint) columns2 * sizeof(double));
+ double *in2Imag = malloc((uint) lines2 * (uint) columns2 * sizeof(double));
+
+ double *RealOut = malloc((uint) lines1 * (uint) columns2 * sizeof(double));
+ double *ImagOut = malloc((uint) lines1 * (uint) columns2 * sizeof(double));
+
+ zreala(in1, lines1 * columns1, in1Real);
+ zreala(in2, lines2 * columns2, in2Real);
+ zimaga(in1, lines1 * columns1, in1Imag);
+ zimaga(in2, lines2 * columns2, in2Imag);
+
+ /* Cr <- 1*Ar*Br + 0*Cr */
+ dgemm_("N","N", &lines1, &columns2, &columns1, &One,
+ in1Real, &lines1, in2Real, &lines2, &Zero, RealOut, &lines1);
+
+ /* Cr <- -1*Ai*Bi + 1*Cr */
+ dgemm_("N","N", &lines1, &columns2, &columns1, &MinusOne,
+ in1Imag, &lines1, in2Imag, &lines2, &One, RealOut, &lines1);
+
+ /* Ci <- 1*Ar*Bi + 0*Ci */
+ dgemm_("N","N", &lines1, &columns2, &columns1, &One,
+ in1Real, &lines1, in2Imag, &lines2, &Zero, ImagOut, &lines1);
+
+ /*Ci <- 1*Ai*Br + 1*Ci */
+ dgemm_("N","N", &lines1, &columns2, &columns1, &One,
+ in1Imag, &lines1, in2Real, &lines2, &One, ImagOut, &lines1);
+
+ out = DoubleComplexMatrix(RealOut, ImagOut, lines1 * columns2);
+ free(in1Real);
+ free(in2Real);
+ free(in1Imag);
+ free(in1Imag);
+}