| f06pbc
|
Matrix-vector product, real rectangular band matrix
|
| f06pdc
|
Matrix-vector product, real symmetric band matrix
|
| f06pgc
|
Matrix-vector product, real triangular band matrix
|
| f06pkc
|
System of equations, real triangular band matrix
|
| f06sbc
|
Matrix-vector product, complex rectangular band matrix
|
| f06sdc
|
Matrix-vector product, complex Hermitian band matrix
|
| f06sgc
|
Matrix-vector product, complex triangular band matrix
|
| f06skc
|
System of equations, complex triangular band matrix
|
| f07bdc
|
LU factorization of real m by n band matrix
|
| f07bec
|
Solution of real band system of linear equations, multiple right-hand sides, matrix already factorized by f07bdc |
| f07bgc
|
Estimate condition number of real band matrix, matrix already factorized by f07bdc |
| f07bhc
|
Refined solution with error bounds of real band system of linear equations, multiple right-hand sides
|
| f07brc
|
LU factorization of complex m by n band matrix
|
| f07bsc
|
Solution of complex band system of linear equations, multiple right-hand sides, matrix already factorized by f07brc |
| f07buc
|
Estimate condition number of complex band matrix, matrix already factorized by f07brc |
| f07bvc
|
Refined solution with error bounds of complex band system of linear equations, multiple right-hand sides
|
| f07hdc
|
Cholesky factorization of real symmetric positive-definite band matrix
|
| f07hec
|
Solution of real symmetric positive-definite band system of linear equations, multiple right-hand sides, matrix already factorized by f07hdc |
| f07hgc
|
Estimate condition number of real symmetric positive-definite band matrix, matrix already factorized by f07hdc |
| f07hhc
|
Refined solution with error bounds of real symmetric positive-definite band system of linear equations, multiple right-hand sides
|
| f07hrc
|
Cholesky factorization of complex Hermitian positive-definite band matrix
|
| f07hsc
|
Solution of complex Hermitian positive-definite band system of linear equations, multiple right-hand sides, matrix already factorized by f07hrc |
| f07huc
|
Estimate condition number of complex Hermitian positive-definite band matrix, matrix already factorized by f07hrc |
| f07hvc
|
Refined solution with error bounds of complex Hermitian positive-definite band system of linear equations, multiple right-hand sides
|
| f07vec
|
Solution of real band triangular system of linear equations, multiple right-hand sides
|
| f07vgc
|
Estimate condition number of real band triangular matrix
|
| f07vhc
|
Error bounds for solution of real band triangular system of linear equations, multiple right-hand sides
|
| f07vsc
|
Solution of complex band triangular system of linear equations, multiple right-hand sides
|
| f07vuc
|
Estimate condition number of complex band triangular matrix
|
| f07vvc
|
Error bounds for solution of complex band triangular system of linear equations, multiple right-hand sides
|
| f08hcc
|
All eigenvalues and optionally all eigenvectors of real symmetric band matrix, using divide and conquer
|
| f08hec
|
Orthogonal reduction of real symmetric band matrix to symmetric tridiagonal form
|
| f08hqc
|
All eigenvalues and optionally all eigenvectors of complex Hermitian band matrix, using divide and conquer
|
| f08hsc
|
Unitary reduction of complex Hermitian band matrix to real symmetric tridiagonal form
|
| f08lec
|
Reduction of real rectangular band matrix to upper bidiagonal form
|
| f08lsc
|
Reduction of complex rectangular band matrix to upper bidiagonal form
|
| f08ufc
|
Computes a split Cholesky factorization of real symmetric positive-definite band matrix A |
| f08utc
|
Computes a split Cholesky factorization of complex Hermitian positive-definite band matrix A |
| f16rbc
|
1-norm, ∞-norm, Frobenius norm, largest absolute element, real band matrix
|
| f16rec
|
1-norm, ∞-norm, Frobenius norm, largest absolute element, real symmetric band matrix
|
| f16ubc
|
1-norm, ∞-norm, Frobenius norm, largest absolute element, complex band matrix
|
| f16uec
|
1-norm, ∞-norm, Frobenius norm, largest absolute element, complex Hermitian band matrix
|
© The Numerical Algorithms Group Ltd, Oxford UK. 2002