removed printf

This commit is contained in:
ganovelli 2008-03-17 11:36:37 +00:00
parent 8a265c9d32
commit b457b0c978
1 changed files with 11 additions and 8 deletions

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@ -24,6 +24,9 @@
History
$Log: not supported by cvs2svn $
Revision 1.16 2007/01/29 00:18:20 pietroni
-added some explicit CASTs in order to avoid warning if one use float instead of double as ScalarType
Revision 1.15 2006/09/29 08:36:10 cignoni
Added missing typedef for gcc compiing
@ -47,6 +50,7 @@ Added initial disclaimer
#define __VCGLIB_LINALGEBRA_H
#include <vcg/math/matrix44.h>
#include <algorithm>
namespace vcg
{
@ -233,8 +237,8 @@ namespace vcg
/*!
* Given a matrix <I>A<SUB>m×n</SUB></I>, this routine computes its singular value decomposition,
* i.e. <I>A=U·W·V<SUP>T</SUP></I>. The matrix <I>A</I> will be destroyed!
* Given a matrix <I>A<SUB>mxn</SUB></I>, this routine computes its singular value decomposition,
* i.e. <I>A=UxWxV<SUP>T</SUP></I>. The matrix <I>A</I> will be destroyed!
* (This is the implementation described in <I>Numerical Recipies</I>).
* \param A the matrix to be decomposed
* \param W the diagonal matrix of singular values <I>W</I>, stored as a vector <I>W[1...N]</I>
@ -427,7 +431,6 @@ namespace vcg
}
if (its == max_iters)
{
printf("no convergence in %d SingularValueDecomposition iterations\n", max_iters);
convergence = false;
}
x = W[l]; // Shift from bottom 2-by-2 minor.
@ -593,11 +596,11 @@ namespace vcg
/*!
* Solves A·X = B for a vector X, where A is specified by the matrices <I>U<SUB>m×n</SUB></I>,
* <I>W<SUB>n×1</SUB></I> and <I>V<SUB>n×n</SUB></I> as returned by <CODE>SingularValueDecomposition</CODE>.
* No input quantities are destroyed, so the routine may be called sequentially with different bs.
* \param x is the output solution vector (<I>x<SUB>n×1</SUB></I>)
* \param b is the input right-hand side (<I>b<SUB>n×1</SUB></I>)
* Solves AxX = B for a vector X, where A is specified by the matrices <I>U<SUB>mxn</SUB></I>,
* <I>W<SUB>nx1</SUB></I> and <I>V<SUB>nxn</SUB></I> as returned by <CODE>SingularValueDecomposition</CODE>.
* No input quantities are destroyed, so the routine may be called sequentially with different bxs.
* \param x is the output solution vector (<I>x<SUB>nx1</SUB></I>)
* \param b is the input right-hand side (<I>b<SUB>nx1</SUB></I>)
*/
template <typename MATRIX_TYPE>
static void SingularValueBacksubstitution(const MATRIX_TYPE &U,