f04bbc | Computes the solution and error-bound to a real banded system of linear equations |

f04bfc | Computes the solution and error-bound to a real symmetric positive definite banded system of linear equations |

f04cbc | Computes the solution and error-bound to a complex banded system of linear equations |

f04cfc | Computes the solution and error-bound to a complex Hermitian positive definite banded system of linear equations |

f07bac | Computes the solution to a real banded system of linear equations |

f07bbc | Uses the LU factorization to compute the solution, error-bound and condition estimate for a real banded system of linear equations |

f07bnc | Computes the solution to a complex banded system of linear equations |

f07bpc | Uses the LU factorization to compute the solution, error-bound and condition estimate for a complex banded system of linear equations |

f07hac | Computes the solution to a real symmetric positive definite banded system of linear equations |

f07hbc | Uses the Cholesky factorization to compute the solution, error-bound and condition estimate for a real symmetric positive definite banded system of linear equations |

f07hnc | Computes the solution to a complex Hermitian positive definite banded system of linear equations |

f07hpc | Uses the Cholesky factorization to compute the solution, error-bound and condition estimate for a complex Hermitian positive definite banded system of linear equations |

f08hac | Computes all eigenvalues and, optionally, eigenvectors of a real symmetric band matrix |

f08hbc | Computes selected eigenvalues and, optionally, eigenvectors of a real symmetric band matrix |

f08hcc | Computes all eigenvalues and, optionally, all eigenvectors of real symmetric band matrix (divide-and-conquer) |

f08hec | Orthogonal reduction of real symmetric band matrix to symmetric tridiagonal form |

f08hnc | Computes all eigenvalues and, optionally, eigenvectors of a complex Hermitian band matrix |

f08hpc | Computes selected eigenvalues and, optionally, eigenvectors of a complex Hermitian band matrix |

f08hqc | Computes all eigenvalues and, optionally, all eigenvectors of complex Hermitian band matrix (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 |

f08uac | Computes all the eigenvalues, and optionally, the eigenvectors of a real banded generalized symmetric-definite eigenproblem |

f08ubc | Computes selected eigenvalues, and optionally, the eigenvectors of a real banded generalized symmetric-definite eigenproblem |

f08ucc | Computes all the eigenvalues, and optionally, the eigenvectors of a real banded generalized symmetric-definite eigenproblem (divide-and-conquer) |

f08uec | Reduction of real symmetric-definite banded generalized eigenproblem Ax = λBx to standard form Cy = λy, such that C has the same bandwidth as A |

f08ufc | Computes a split Cholesky factorization of real symmetric positive definite band matrix A |

f08unc | Computes all the eigenvalues, and optionally, the eigenvectors of a complex banded generalized Hermitian-definite eigenproblem |

f08upc | Computes selected eigenvalues, and optionally, the eigenvectors of a complex banded generalized Hermitian-definite eigenproblem |

f08uqc | Computes all the eigenvalues, and optionally, the eigenvectors of a complex banded generalized Hermitian-definite eigenproblem (divide-and-conquer) |

f08usc | Reduction of complex Hermitian-definite banded generalized eigenproblem Ax = λBx to standard form Cy = λ y, such that C has the same bandwidth as A |

f08utc | Computes a split Cholesky factorization of complex Hermitian positive definite band matrix A |

x04cec | Print real packed banded matrix (easy-to-use) |

x04cfc | Print real packed banded matrix (comprehensive) |

x04dec | Print complex packed banded matrix (easy-to-use) |

x04dfc | Print complex packed banded matrix (comprehensive) |

© The Numerical Algorithms Group Ltd, Oxford UK. 2012