|October 23, 2012, 02:42||
Rheolef 6.3: a free and efficient C++ finite element library
Join Date: Oct 2009
Location: Grenoble, France
Posts: 6Rep Power: 9
Rheolef: an efficient FEM C++ finite element library for solving PDE
Version : 6.3
News in 6.3:
* minor bugs fixed
* portability improved
Distibution: sources and binaries as debian packages.
The license is GPL.
Keywords: finite element method (FEM), partial derivative equations (PDE), C++
Rheolef is a programming environment that serves as a convenient laboratory for
computations involving finite element methods (FEM) for solving partial
differential equations (PDE). Rheolef is both a C++ library and a set of
commands for unix shell programming, providing algorithms and data structures.
* Algorithms refer to the most up-to-date ones: preconditioned sparse solvers
for linear systems, incompressible elasticity, Stokes and Navier-Stokes flows,
characteristic method for convection dominated heat problems, etc. Also
nonlinear generic algorithms such as fixed point and damped Newton methods.
* Data structures fit the standard variational formulation concept: spaces,
discrete fields, bilinear forms are C++ types for variables, that can be
combined in any expressions, as you write it on the paper.
Combined together, as a Lego game, these bricks allows the user to solve most
complex nonlinear problems. The concision and readability of codes written
with Rheolef is certainly a major keypoint of this environment.
* Poisson problems in dimension d=1,2,3.
* Stokes problems (d=2,3), with Taylor-Hood or stabilized P1 bubble-P1 elements.
* linear elasticity (d=1,2,3), including the incompressible case.
* characteristic method for time-dependent problems:
transport, convection-difusion, and Navier-Stokes equations.
* input and output in various file format for meshes generators and numerical
data visualization systems.
* massively distributed memory finite element environment, based on MPI.
* high-order polynomial approximation.
* auto-adaptive mesh algorithms.
* axisymetric problems.
* nonlinear Newton-like PDE solvers
* solve equations on 3d surfaces
* 3d stereo visualization
Directeur de Recherche CNRS
Laboratoire Jean Kuntzmann, Grenoble, France