Differences between revisions 2 and 9 (spanning 7 versions)

Gallery

Elasticity in 2D

Results obtained with the code described at page of the Doxygen documentation.

Transparent boundary conditions for scattering problems in 2D

Results obtained with the code described at page of the Doxygen documentation.

Two dimensional meshes

http://www.concepts.math.ethz.ch/doxygen/html/meshes_8cc-example.html

trans-0.5-plainWR-mesh.png

Three dimensional meshes

http://www.concepts.math.ethz.ch/doxygen/html/meshes_8cc-example.html

-  ⇤ ← Revision 2 as of 2020-07-06 14:23:29 → 
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+   ← Revision 9 as of 2020-07-08 13:24:02 → ⇥
  Size: 1112
  Editor: semin
  Comment:
-Deletions are marked like this.
+Additions are marked like this.
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-[[http://www.concepts.math.ethz.ch/doxygen/html/elasticity2D_tutorial_8cc-example.html| {{attachment:elasticity2D.png}} {{attachment:elasticity_solution.png}} ]]
+Results obtained with the code described at page {{html/elasticity2D_tutorial_8cc-example.html}} of the [[Concepts/installation#Documentation|Doxygen documentation]].

{{attachment:elasticity2D.png}} {{attachment:elasticity_solution.png}}
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-[[http://www.concepts.math.ethz.ch/doxygen/html/exactDtN_8cc-example.html | {{attachment:exactDtN.png}}]]
+Results obtained with the code described at page {{html/exactDtN_8cc-example.html}} of the [[Concepts/installation#Documentation|Doxygen documentation]].
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-=== Two dimensional meshes
 ===
[http://www.concepts.math.ethz.ch/doxygen/html/meshes_8cc-example.html <table frame="void" rules="none" border="0"> <tbody> <tr> <td><img width="204" alt="Graded mesh with quadrilaterals" src="http://www.concepts.math.ethz.ch/pics/trans-0.5-plainWR-mesh.png" title="Graded mesh with quadrilaterals" height="204" /></td> <td><img width="204" alt="Coarse mesh of a 2D L-shaped domain" src="http://www.concepts.math.ethz.ch/pics/mesh.png" title="Coarse mesh of a 2D L-shaped domain" height="204" /></td> <td><img width="204" alt="Mesh of a 2D L-shaped domain with corner refinement" src="http://www.concepts.math.ethz.ch/pics/lshape-mesh.png" title="Mesh of a 2D L-shaped domain with corner refinement" height="204" /></td> </tr> </tbody> </table>]
+{{attachment:exactDtN.png}}
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-=== Three dimensional meshes
 ===
[http://www.concepts.math.ethz.ch/doxygen/html/meshes_8cc-example.html <table frame="void" rules="none" border="0"> <tbody> <tr> <td><img width="204" alt="Mesh of the Fichera corner" src="http://www.concepts.math.ethz.ch/pics/fichera-mesh.png" title="Mesh of the Fichera corner" height="181" /></td> <td><img width="204" alt="Coarse mesh of a 3D L-shaped domain" src="http://www.concepts.math.ethz.ch/pics/thickL015-mesh.png" title="Coarse mesh of a 3D L-shaped domain" height="181" /></td> <td><img width="204" alt="Mesh of a 3D L-shaped domain with corner refinement" src="http://www.concepts.math.ethz.ch/pics/thickL-mesh.png" title="Mesh of a 3D L-shaped domain with corner refinement" height="181" /></td> </tr> </tbody> </table>]
+== Two dimensional meshes ==
[[http://www.concepts.math.ethz.ch/doxygen/html/meshes_8cc-example.html]]
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-=== Magnetic field in a ring with a large (left) and a tiny (right) slit
 ===
<table cellspacing="1" cellpadding="0" frame="void" rules="none" border="1"> <tbody> <tr> <td><img width="240" alt="Magnetic field in a ring with a large slit" src="http://www.concepts.math.ethz.ch/pics/Slit_Large_thumb.png" title="Magnetic field in a ring with a large slit" height="180" /></td> <td><img width="240" alt="Magnetic field in a ring with a tiny slit" src="http://www.concepts.math.ethz.ch/pics/Slit_Tiny_thumb.png" title="Magnetic field in a ring with a tiny slit" height="180" /></td> </tr> </tbody> </table>
+{{attachment:trans-0.5-plainWR-mesh.png}} {{attachment:mesh.png}} {{attachment:lshape-mesh.png}} 

== Three dimensional meshes ==
[[http://www.concepts.math.ethz.ch/doxygen/html/meshes_8cc-example.html]]

{{attachment:fichera-mesh.png}} {{attachment:thickL015-mesh.png}} {{attachment:thickL-mesh.png}} 

== Magnetic field in a ring with a large (left) and a tiny (right) slit ==

{{attachment:Slit_Large_thumb.png}} {{attachment:Slit_Tiny_thumb.png}}