(Free) Software for general partial differential equation problems in non-rectangular 2D and 3D regions

PDE2D is a general-purpose partial differential equation solver which solves very general systems of nonlinear, steady-state, time-dependent and eigenvalue PDEs in 1D intervals, general 2D regions (see Figure 1), and a wide range of simple 3D regions (see Figure 2), with general boundary conditions...

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Main Author: Granville Sewell
Format: Article
Language:English
Published: Universidad Simón Bolívar 2013-01-01
Series:Bulletin of Computational Applied Mathematics
Subjects:
Online Access:http://www.compama.co.usb.ve/sites/default/files/fORTHCOMING/CompAMa%20Vol1-N1-(2011-002-GranvilleSewell-Aceptado20121123).pdf
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spelling doaj-75a7fda5528044d9b7755066a878a5b22020-11-24T21:57:50ZengUniversidad Simón BolívarBulletin of Computational Applied Mathematics2244-86592244-86592013-01-01115154(Free) Software for general partial differential equation problems in non-rectangular 2D and 3D regionsGranville Sewell0University of Texas El Paso, USAPDE2D is a general-purpose partial differential equation solver which solves very general systems of nonlinear, steady-state, time-dependent and eigenvalue PDEs in 1D intervals, general 2D regions (see Figure 1), and a wide range of simple 3D regions (see Figure 2), with general boundary conditions. It uses a collocation finite element method [2] for 3D problems, and either a collocation or Galerkin finite element method can be used for 1D and 2D problems. It has been sold commercially for 30 years, but recently a version has been made available, which can be downloaded at no cost from www.pde2d.com.http://www.compama.co.usb.ve/sites/default/files/fORTHCOMING/CompAMa%20Vol1-N1-(2011-002-GranvilleSewell-Aceptado20121123).pdfpartial differential equationPDE softwaregeneral boundary conditionscollocation finite element method
collection DOAJ
language English
format Article
sources DOAJ
author Granville Sewell
spellingShingle Granville Sewell
(Free) Software for general partial differential equation problems in non-rectangular 2D and 3D regions
Bulletin of Computational Applied Mathematics
partial differential equation
PDE software
general boundary conditions
collocation finite element method
author_facet Granville Sewell
author_sort Granville Sewell
title (Free) Software for general partial differential equation problems in non-rectangular 2D and 3D regions
title_short (Free) Software for general partial differential equation problems in non-rectangular 2D and 3D regions
title_full (Free) Software for general partial differential equation problems in non-rectangular 2D and 3D regions
title_fullStr (Free) Software for general partial differential equation problems in non-rectangular 2D and 3D regions
title_full_unstemmed (Free) Software for general partial differential equation problems in non-rectangular 2D and 3D regions
title_sort (free) software for general partial differential equation problems in non-rectangular 2d and 3d regions
publisher Universidad Simón Bolívar
series Bulletin of Computational Applied Mathematics
issn 2244-8659
2244-8659
publishDate 2013-01-01
description PDE2D is a general-purpose partial differential equation solver which solves very general systems of nonlinear, steady-state, time-dependent and eigenvalue PDEs in 1D intervals, general 2D regions (see Figure 1), and a wide range of simple 3D regions (see Figure 2), with general boundary conditions. It uses a collocation finite element method [2] for 3D problems, and either a collocation or Galerkin finite element method can be used for 1D and 2D problems. It has been sold commercially for 30 years, but recently a version has been made available, which can be downloaded at no cost from www.pde2d.com.
topic partial differential equation
PDE software
general boundary conditions
collocation finite element method
url http://www.compama.co.usb.ve/sites/default/files/fORTHCOMING/CompAMa%20Vol1-N1-(2011-002-GranvilleSewell-Aceptado20121123).pdf
work_keys_str_mv AT granvillesewell freesoftwareforgeneralpartialdifferentialequationproblemsinnonrectangular2dand3dregions
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