Hi.

I'm using MKL 6.1 on VC++.
When I use SVD(singular value decomposion) in MKL with function "dgebrd",

Source code is like this.

#include
#include "include/mkl_lapack.h"
#include "include/mkl_example.h"
#define M 4
#define N 3
int main() {
CBLAS_ORDER order = CblasColMajor;
int m = M;
int n = N;
double aTrans[M*N] = { 1, 2, 3, 4,
5, 6, 7, 8,
9, 10, 11, 12 };

int lda = m;
double work[64*(M+N)];
int lwork = 64*(M+N);

double q[N];
double p[N];
double d[N];
double e[N-1];
int info;
PrintArrayD(&order, 0, 0, &m, &n, aTrans, &m, "a");
//SVD
dgebrd ( &m, &n, aTrans, &lda,
d, e, q, p, work, &lwork, &info );
if (info !=0) {
printf("Error : %d", info);
return(info);
}
int one=1;
int nminusone=n-1;
PrintArrayD(&order, 1, 0, &m, &n, aTrans, &lda, "a");
PrintArrayD(&order, 1, 0, &one, &n, d, &n, "d");
PrintArrayD(&order, 1, 0, &one, &nminusone, e, &nminusone, "e");
PrintArrayD(&order, 1, 0, &one, &one, work, &one, "work");

return 1;
}

Sigular value calculate by MATLAB is
25.4368 1.7226 0.0000

But,the solution of MKL is
-5.477 1.537 1.183

Why do I get the wrong answer?

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The function dgebrd reduces a general matrix to bidiagonal form. The function bdsqr computes the singular value decomposition of a general matrix that has been reduced to bidiagonal form. So you are not getting what you expect because you are only doing half the problem. You've reduced the general matrix to bidiagonal form, but not yet called bdsqr to compute the SVD.

I believe that dgesvd function will do all this workfor you in one function call.

-Todd

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