Finite Elements Partial Differential Equations Source Code Fortran Languages
Finite Elements Partial Differential Equations Source Code Fortran Languages
Finite Elements
Fortran codes for finite elements.
Top: Computers: Programming: Languages: Fortran: Source Code: Partial Differential Equations: Finite Elements
- Codes from book by M. A. Crisfield.
- Inexpensive finite element software package (including Fortran 77 source code) for students of mathematics or engineering, as well as engineers.
- Solve second order two dimensional elliptic partial differential equations, using adaptive refinement of second, third, or fourth order elements, and multigrid solution techniques.
- Written primarily in Fortran 90 and MPI. Parallel finite element codes for linear/nonlinear solid mechanics and thermal fluid simulations, parallel iterative linear solver library, partitioning subsystem, parallel visualization subsystem and utilities for
- Finite element code by Professor Ed Akin.
- Accompanies book "Finite Element Procedures" by K. J. Bathe.
- General purpose finite element analysis program which is designed for research and educational use. Source code of the full program is available for compilation using Windows (Compaq or Intel compiler), Linux or UNIX operating systems, and Mac OS X based
- Modular finite element library.
- Program by Granville Sewell to solve quite general nonlinear, time-dependent, steady-state and eigenvalue systems of partial differential equations, in 1D intervals, general 2D regions and 3D "boxes". Available for both Unix and Windows platform
- Linear static and dynamic finite element code.
- Parallel finite element simulations in Fortran 95.
- Fortran 90 code from the book by I.M. Smith and D.V. Griffiths.
- Numerically approximates the solutions of linear and nonlinear elliptic partial differential equations in three-dimensional (logically) brick-like domains in an efficient and robust way. PMG employs a non-uniform Cartesian mesh of the user's choice, box-m
- Simple Fortran 77 code for solving the one-dimensional Euler equations on an unstructured grid.
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