fix sections : meshing examples of "meshes" back in the "Meshes" section

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Jane Tournois 2014-11-28 09:53:00 +01:00
parent f1afe6a2ef
commit c83641b7ef
1 changed files with 6 additions and 6 deletions

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@ -264,9 +264,9 @@ The center of mass is computed with respect to a sizing function that was design
preserve the local density of points in the mesh generated by Delaunay refinement.
\section Mesh_2Examples Examples
\subsection Mesh_2Examples Examples
\subsection Mesh_2ExampleUsingtheGlobalFunction Example Using the Global Function
\subsubsection Mesh_2ExampleUsingtheGlobalFunction Example Using the Global Function
The following example inserts several segments into a constrained
triangulation and then meshes it using the global function
@ -277,7 +277,7 @@ unbounded component.
\cgalExample{Mesh_2/mesh_global.cpp}
\subsection Mesh_2ExampleUsingtheClass Example Using the Class Delaunay_mesher_2<CDT>
\subsubsection Mesh_2ExampleUsingtheClass Example Using the Class Delaunay_mesher_2<CDT>
This example uses the class `Delaunay_mesher_2<CDT>` and calls
the `refine_mesh()` member function twice, changing the size and
@ -288,7 +288,7 @@ built twice.
\cgalExample{Mesh_2/mesh_class.cpp}
\subsection Mesh_2ExampleUsingSeeds Example Using Seeds
\subsubsection Mesh_2ExampleUsingSeeds Example Using Seeds
This example uses the global function `refine_Delaunay_mesh_2()` but
defines a domain by using one seed. The size and shape criteria are the
@ -301,10 +301,10 @@ faces is used to count them.
\cgalExample{Mesh_2/mesh_with_seeds.cpp}
\subsection Mesh_2ExampleLloyd Example Using the Lloyd optimizer
\subsubsection Mesh_2ExampleLloyd Example Using the Lloyd optimizer
This example uses the global function `lloyd_optimize_mesh_2()`.
The mesh is generated using the function `refine_mesh()` of `CGAL::Delaunay_mesher_2`,
The mesh is generated using the function `refine_Delaunay_mesh_2()` of `CGAL::Delaunay_mesher_2`,
and is then optimized using `lloyd_optimize_mesh_2()`. The optimization will stop
after 10 (set by `max_iteration_number`) iterations of alternating vertex relocations
and Delaunay connectivity updates. More termination conditions can be used and are detailed