Difference between revisions of "GetDP"

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ONELAB allows to use GetDP as a black-box solver: you don't need to know anything about finite elements or de Rham complexes in order to run your first simulations:
 
ONELAB allows to use GetDP as a black-box solver: you don't need to know anything about finite elements or de Rham complexes in order to run your first simulations:
  
# Download the latest nightly builds of Gmsh (for [http://geuz.org/gmsh/bin/Windows/gmsh-svn-Windows.zip Windows], [http://geuz.org/gmsh/bin/MacOSX/gmsh-svn-MacOSX.dmg MacOS X] or [http://geuz.org/gmsh/bin/Linux/gmsh-svn-Linux.tgz Linux]) and GetDP (for Windows [http://geuz.org/getdp/bin/Windows/getdp-svn-Win32c.zip 32 bit]/[http://geuz.org/getdp/bin/Windows/getdp-svn-Win64c.zip 64 bit], MacOS X [http://geuz.org/getdp/bin/MacOSX/getdp-svn-MacOSX32c.tgz 32 bit]/[http://geuz.org/getdp/bin/MacOSX/getdp-svn-MacOSX64c.tgz 64 bit] or Linux [http://geuz.org/getdp/bin/Linux/getdp-svn-Linux32c.tgz 32 bit]/[http://geuz.org/getdp/bin/Linux/getdp-svn-Linux64c.tgz 64 bit]) and uncompress the 2 archives (no installation necessary; you can move them to any directory).
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# Download the latest nightly builds of Gmsh (for [http://geuz.org/gmsh/bin/Windows/gmsh-svn-Windows.zip Windows], [http://geuz.org/gmsh/bin/MacOSX/gmsh-svn-MacOSX.dmg MacOS X] or [http://geuz.org/gmsh/bin/Linux/gmsh-svn-Linux.tgz Linux]) and GetDP (for Windows [http://geuz.org/getdp/bin/Windows/getdp-svn-Win32c.zip 32 bit]/[http://geuz.org/getdp/bin/Windows/getdp-svn-Win64c.zip 64 bit], [http://geuz.org/getdp/bin/MacOSX/getdp-svn-MacOSX64c.tgz MacOS X] or Linux [http://geuz.org/getdp/bin/Linux/getdp-svn-Linux32c.tgz 32 bit]/[http://geuz.org/getdp/bin/Linux/getdp-svn-Linux64c.tgz 64 bit]) and uncompress the 2 archives (no installation necessary; you can move them to any directory).
 
# Double-click on the Gmsh executable ('''gmsh.exe''' [[File:GmshIcon.png|GmshIcon.png]] on Windows).
 
# Double-click on the Gmsh executable ('''gmsh.exe''' [[File:GmshIcon.png|GmshIcon.png]] on Windows).
 
# Load one of the GetDP models ('''.pro''' file) through the '''File/Open''' menu, e.g. '''magnet.pro''' for the {{GetDPFile|Magnetostatics/magnet.zip}} example below. Note that the first time you run a GetDP model you will be prompted to specify the location of the GetDP executable, e.g. '''getdp.exe''' on Windows; the location depends on where you uncompressed the archives in step 1.
 
# Load one of the GetDP models ('''.pro''' file) through the '''File/Open''' menu, e.g. '''magnet.pro''' for the {{GetDPFile|Magnetostatics/magnet.zip}} example below. Note that the first time you run a GetDP model you will be prompted to specify the location of the GetDP executable, e.g. '''getdp.exe''' on Windows; the location depends on where you uncompressed the archives in step 1.

Revision as of 11:55, 23 January 2013

GetDP is a rather general open source finite element solver using mixed elements to discretize de Rham-type complexes in one, two and three dimensions. GetDP is developed by the ACE group from the Montefiore Institute at the University of Liège, and is released under the GNU GPL.

Getting started

ONELAB allows to use GetDP as a black-box solver: you don't need to know anything about finite elements or de Rham complexes in order to run your first simulations:

  1. Download the latest nightly builds of Gmsh (for Windows, MacOS X or Linux) and GetDP (for Windows 32 bit/64 bit, MacOS X or Linux 32 bit/64 bit) and uncompress the 2 archives (no installation necessary; you can move them to any directory).
  2. Double-click on the Gmsh executable (gmsh.exe
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    on Windows).
  3. Load one of the GetDP models (.pro file) through the File/Open menu, e.g. magnet.pro for the Template:GetDPFile example below. Note that the first time you run a GetDP model you will be prompted to specify the location of the GetDP executable, e.g. getdp.exe on Windows; the location depends on where you uncompressed the archives in step 1.
  4. Click on Run.
  5. ... that's it!

Give it a try on the Template:GetDPFile example (the underlying model is explained in more details in the Magnetostatics section):

Electromagnetics

Acoustics

Heat transfer

Generic PDEs