## twpbvpl

swMATH ID: | 10053 |

Software Authors: | Jeff Cash; Margaret Wright |

Description: | Algorithms for the Solution of Two-Point Boundary Value Problems: The Fortran 77 code TWPBVP was originally developed by Jeff Cash and Margaret Wright and is a global method to compute the numerical solution of two point boundary value problems (either linear or non-linear) with separated boundary conditions. In the code TWPBVP, MIRK schemes of orders 4, 6 and 8 are solved in a deferred correction framework in an attempt to give a solution accurate to a prescribed local tolerance at a discrete set of mesh points. TWPBVP has been found to be especially effective at solving non-stiff and mildly-stiff ODEs efficiently. For problems of a greater stiffness, fully implicit Runge Kutta schemes have been found to be more suitable (although requiring more work per step) than MIRK schemes. A deferred correction code TWPBVPL based on Lobatto IIIA schemes of orders 4, 6 and 8 has been developed. For stiff problems it is recommended that this code should be tried first. ... |

Homepage: | http://wwwf.imperial.ac.uk/~jcash/BVP_software/twpbvp.php |

Dependencies: | Fortran |

Related Software: | acdc; twpbvp; bvptwp.m; BvpSolve; bvp4c; Matlab; COLNEW; diffEq; MIRKDC; COLSYS; HOFiD_UP; PMIRKDC; deTestSet; RODAS; ALCON; AUTO-07P; AUTO; ARCELO; COLROW; deSolve |

Cited in: | 11 Publications |

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### Cited by 24 Authors

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### Cited in 8 Serials

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