| F01BRF
| factorization of real sparse matrix |
| F01BSF
| factorization of real sparse matrix with known sparsity pattern |
| F01LEF
| factorization of real tridiagonal matrix |
| F01LHF
| factorization of real almost block diagonal matrix |
| F01MCF
| factorization of real symmetric positive definite variable-bandwidth matrix |
| F01QGF
| factorization of real by upper trapezoidal matrix |
| F01QJF
| factorization of real by matrix |
| F01QKF
| Operations with orthogonal matrices, form rows of , after factorization by F01QJF |
| F01RGF
| factorization of complex by upper trapezoidal matrix |
| F01RJF
| factorization of complex by matrix |
| F01RKF
| Operations with unitary matrices, form rows of , after factorization by F01RJF |
| F02WDF
| factorization, possibly followed by SVD |
| F03BAF
| Determinant of real matrix, matrix already factorized by F07ADF |
| F03BFF
| Determinant of real symmetric positive definite matrix |
| F03BHF
| Determinant of real symmetric positive definite banded matrix |
| F03BNF
| Determinant of complex matrix |
| F06QPF
| factorization by sequence of plane rotations, rank-1 update of real upper triangular matrix |
| F06QQF
| factorization by sequence of plane rotations, real upper triangular matrix augmented by a full row |
| F06QRF
| or factorization by sequence of plane rotations, real upper Hessenberg matrix |
| F06QSF
| or factorization by sequence of plane rotations, real upper spiked matrix |
| F06QTF
| factorization of or factorization of , real upper triangular, a sequence of plane rotations |
| F06TPF
| factorization by sequence of plane rotations, rank-1 update of complex upper triangular matrix |
| F06TQF
| factorization by sequence of plane rotations, complex upper triangular matrix augmented by a full row |
| F06TRF
| or factorization by sequence of plane rotations, complex upper Hessenberg matrix |
| F06TSF
| or factorization by sequence of plane rotations, complex upper spiked matrix |
| F06TTF
| factorization of or factorization of , complex upper triangular, a sequence of plane rotations |
| F07ADF
| factorization of real by matrix |
| F07ARF
| factorization of complex by matrix |
| F07BDF
| factorization of real by band matrix |
| F07BRF
| factorization of complex by band matrix |
| F07CDF
| factorization of real tridiagonal matrix |
| F07CRF
| factorization of complex tridiagonal matrix |
| F07FDF
| Cholesky factorization of real symmetric positive definite matrix |
| F07FRF
| Cholesky factorization of complex Hermitian positive definite matrix |
| F07GDF
| Cholesky factorization of real symmetric positive definite matrix, packed storage |
| F07GRF
| Cholesky factorization of complex Hermitian positive definite matrix, packed storage |
| F07HDF
| Cholesky factorization of real symmetric positive definite band matrix |
| F07HRF
| Cholesky factorization of complex Hermitian positive definite band matrix |
| F07JDF
| Computes the modified Cholesky factorization of a real symmetric positive definite tridiagonal matrix |
| F07JRF
| Computes the modified Cholesky factorization of a complex Hermitian positive definite tridiagonal matrix |
| F07KDF
| Cholesky factorization of real symmetric positive semidefinite matrix |
| F07KRF
| Cholesky factorization of complex Hermitian positive semidefinite matrix |
| F07MDF
| Bunch–Kaufman factorization of real symmetric indefinite matrix |
| F07MRF
| Bunch–Kaufman factorization of complex Hermitian indefinite matrix |
| F07NRF
| Bunch–Kaufman factorization of complex symmetric matrix |
| F07PDF
| Bunch–Kaufman factorization of real symmetric indefinite matrix, packed storage |
| F07PRF
| Bunch–Kaufman factorization of complex Hermitian indefinite matrix, packed storage |
| F07QRF
| Bunch–Kaufman factorization of complex symmetric matrix, packed storage |
| F07WDF
| Cholesky factorization of real symmetric positive definite matrix, Rectangular Full Packed format |
| F07WRF
| Cholesky factorization of complex Hermitian positive definite matrix, Rectangular Full Packed format |
| F08AEF
| factorization of real general rectangular matrix |
| F08AFF
| Form all or part of orthogonal from factorization determined by F08AEF, F08BEF or F08BFF |
| F08AHF
| factorization of real general rectangular matrix |
| F08AJF
| Form all or part of orthogonal from factorization determined by F08AHF |
| F08ASF
| factorization of complex general rectangular matrix |
| F08ATF
| Form all or part of unitary from factorization determined by F08ASF, F08BSF or F08BTF |
| F08AVF
| factorization of complex general rectangular matrix |
| F08AWF
| Form all or part of unitary from factorization determined by F08AVF |
| F08BEF
| factorization of real general rectangular matrix with column pivoting |
| F08BFF
| factorization of real general rectangular matrix with column pivoting, using BLAS-3 |
| F08BSF
| factorization of complex general rectangular matrix with column pivoting |
| F08BTF
| factorization of complex general rectangular matrix with column pivoting, using BLAS-3 |
| F08CEF
| factorization of real general rectangular matrix |
| F08CFF
| Form all or part of orthogonal from factorization determined by F08CEF |
| F08CHF
| factorization of real general rectangular matrix |
| F08CJF
| Form all or part of orthogonal from factorization determined by F08CHF |
| F08CSF
| factorization of complex general rectangular matrix |
| F08CTF
| Form all or part of orthogonal from factorization determined by F08CSF |
| F08CVF
| factorization of complex general rectangular matrix |
| F08CWF
| Form all or part of orthogonal from factorization determined by F08CVF |
| F08PEF
| Computes the eigenvalues and Schur factorization of real upper Hessenberg matrix reduced from real general matrix |
| F08PSF
| Computes the eigenvalues and Schur factorization of complex upper Hessenberg matrix reduced from complex general matrix |
| F08QFF
| Reorder Schur factorization of real matrix using orthogonal similarity transformation |
| F08QGF
| Reorder Schur factorization of real matrix, form orthonormal basis of right invariant subspace for selected eigenvalues, with estimates of sensitivities |
| F08QTF
| Reorder Schur factorization of complex matrix using unitary similarity transformation |
| F08QUF
| Reorder Schur factorization of complex matrix, form orthonormal basis of right invariant subspace for selected eigenvalues, with estimates of sensitivities |
| F08UFF
| Computes a split Cholesky factorization of real symmetric positive definite band matrix |
| F08UTF
| Computes a split Cholesky factorization of complex Hermitian positive definite band matrix |
| F08XEF
| Eigenvalues and generalized Schur factorization of real generalized upper Hessenberg form reduced from a pair of real general matrices |
| F08XSF
| Eigenvalues and generalized Schur factorization of complex generalized upper Hessenberg form reduced from a pair of complex general matrices |
| F08ZEF
| Computes a generalized factorization of a real matrix pair |
| F08ZFF
| Computes a generalized factorization of a real matrix pair |
| F08ZSF
| Computes a generalized factorization of a complex matrix pair |
| F08ZTF
| Computes a generalized factorization of a complex matrix pair |
| F11DAF
| Real sparse nonsymmetric linear systems, incomplete factorization |
| F11DFF
| Real sparse nonsymmetric linear system, incomplete factorization of local or overlapping diagonal blocks |
| F11DNF
| Complex sparse non-Hermitian linear systems, incomplete factorization |
| F11DTF
| Complex sparse nonsymmetric linear system, incomplete factorization of local or overlapping diagonal blocks |
| F11JAF
| Real sparse symmetric matrix, incomplete Cholesky factorization |
| F11JNF
| Complex sparse Hermitian matrix, incomplete Cholesky factorization |
| F11MEF
| factorization of real sparse matrix |