mirror of https://github.com/CGAL/cgal
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| .. | ||
| README | ||
| colored_vertices.cpp | ||
| covering.cpp | ||
| find_conflicts.cpp | ||
| geometric_access.cpp | ||
| large_point_set.cpp | ||
| periodic_adding_handles.cpp | ||
| simple_example.cpp | ||
README
------- simple_example -------------------------------------------------------- This example shows the incremental construction of a 3D Delaunay triangulation, the location of a point, and how perform elementary operations on indices in a cell. It uses the default parameter of the Periodic_3_Delaunay_triangulation_3 class for the triangulation data structure. ------------------------------------------------------------------------------- ------- colored_vertices ------------------------------------------------------ If the user does not need to add a type in a vertex that depends on the TriangulationDataStructure_3 (e.g. a Vertex_handle or Cell_handle), then he can use the Triangulation_vertex_base_with_info_3 class to add his own information easily in the vertices. This example shows how to add a CGAL::Color this way. ------------------------------------------------------------------------------- ------- adding_handles -------------------------------------------------------- If the user needs to add a type in a vertex that depends on the TriangulationDataStructure_3 (e.g. a Vertex_handle or Cell_handle), then he has to derive his own vertex base class, as this example shows. ------------------------------------------------------------------------------- ------- covering -------------------------------------------------------------- In this example we construct a triangulation that can be converted to the 1-sheeted covering. However, we can insert new points such that the point set does not have a Delaunay triangulation in the 1-sheeted covering anymore, so the triangulation is not extensible. ------------------------------------------------------------------------------- ------- large_point_set ------------------------------------------------------- For large point sets there are two optimizations available. This example demonstrates how to use them. ------------------------------------------------------------------------------- ------- geometric_access ------------------------------------------------------ There are geometric iterators to have access to the geometric primitives without the combinatorial information. This is especially useful in case the point set does not have a triangulation in the 1-sheeted covering but the user does not want to deal with periodic copies of geometric primitives. This example demonstrates how to use the geometric access functions. -------------------------------------------------------------------------------