XLPack 6.1
C/C++ API Reference Manual
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Functions
D9a. Overdetermined or underdetermined systems of linear equations (unconstrained)

Functions

void _dgecov (int job, int n, int lda, double a[], double ci[], int *info)
 Unscaled covariance matrix of linear least squares problem solved by dgels
 
void _dgecovs (int job, int n, int lda, double a[], double s[], double ci[], double work[], int *info)
 Unscaled covariance matrix of linear least squares problem solved by dgelss
 
void _dgecovy (int job, int n, int lda, double a[], int ipiv[], double ci[], int iwork[], int *info)
 Unscaled covariance matrix of linear least squares problem solved by dgelsy
 
void _dgels (char trans, int m, int n, int nrhs, int lda, double a[], int ldb, double b[], double work[], int lwork, int *info)
 Solution to overdetermined or underdetermined linear equations Ax = b (Full rank)
 
void _dgelsd (int m, int n, int nrhs, int lda, double a[], int ldb, double b[], double s[], double rcond, int *rank, double work[], int lwork, int iwork[], int *info)
 Solution to overdetermined or underdetermined linear equations Ax = b using the singular value decomposition (SVD) (Divide and conquer method)
 
void _dgelss (int m, int n, int nrhs, int lda, double a[], int ldb, double b[], double s[], double rcond, int *rank, double work[], int lwork, int *info)
 Solution to overdetermined or underdetermined linear equations Ax = b using the singular value decomposition (SVD)
 
void _dgelsy (int m, int n, int nrhs, int lda, double a[], int ldb, double b[], int jpvt[], double rcond, int *rank, double work[], int lwork, int *info)
 Solution to overdetermined or underdetermined linear equations Ax = b using a complete orthogonal factorization
 
void _dgetsls (char trans, int m, int n, int nrhs, int lda, double a[], int ldb, double b[], double work[], int lwork, int *info)
 Solution to overdetermined or underdetermined linear equations Ax = b (Full rank) (Tall skinny QR or short wide LQ factorization)
 

Detailed Description

This is the group of D9a. Overdetermined or underdetermined systems of linear equations (unconstrained).