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 Computers » Programming » Languages » Fortran » Source Code » Partial Differential Equations


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Finite Elements (13)  

 Web Pages    1 - 10   of   18


Fortran 90 code using adaptive refinement, multigrid and parallel computing to solve 2-D linear elliptic PDEs. Successor to MGGHAT.

http://math.nist.gov/phaml/

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 2 - CLAWPACK Browse Website open in new window
Computes numerical solutions to hyperbolic partial differential equations using a wave propagation approach.

http://www.amath.washington.edu/~claw/

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Fortran 77 codes to solve the Laplace and Helmoltz equations.

http://www.boundary-element-method.com/

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Collection of vectorized, portable Fortran 77/90 subprograms which efficiently solve linear elliptic PDEs using multigrid iteration. OpenMP directives are used in the latest version to enable shared memory parallelism.

http://www.cisl.ucar.edu/css/software/mudpack/

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 5 - PARAMESH Browse Website open in new window
Package of Fortran 90 subroutines designed to provide an application developer with an easy route to extend an existing serial code which uses a logically cartesian structured mesh into a parallel code with adaptive mesh refinement (AMR).

http://sourceforge.net/projects/paramesh

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 6 - FUN2D/3D Browse Website open in new window
Describes a Fortran 95 code for solving the Navier-Stokes equation on a fully unstructured grid.

http://fun3d.larc.nasa.gov/index.html

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Collection of Fortran subprograms which utilize cyclic reduction to directly solve second- and fourth-order finite difference approximations to separable elliptic PDEs in a variety of forms.

http://www.cisl.ucar.edu/css/software/fishpack/

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High level, portable system for solving elliptic boundary value problems, implemented in Fortran 77. [Commercial]

http://www.cs.purdue.edu/ellpack/ellpack.html

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Solution of PDEs using pseudospectral (collocation) methods.

http://www.labma.ufrj.br/~bcosta/pseudopack2000/main.html

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Parallel Fortran 90 module to solve positive-definite elliptic linear second-order operator systems.

http://www.idris.fr/data/publications/PMD/PMD.html

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