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| concept | DelaunayTriangulationTraits |
| | This concept describes the geometric types and predicates required to build a Delaunay triangulation. It corresponds to the first template parameter of the class CGAL::Delaunay_triangulation<DelaunayTriangulationTraits_, TriangulationDataStructure_>. More...
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| concept | FullCellData |
| | The concept FullCellData describes the requirements on the type which is used to mark some full cells, during modifications of the triangulation data structure. More...
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| concept | RegularTriangulationTraits |
| | This concept describes the geometric types and predicates required to build a regular triangulation. It corresponds to the first template parameter of the class CGAL::Regular_triangulation<RegularTriangulationTraits_, TriangulationDataStructure_>. More...
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| concept | TriangulationDataStructure |
| | The TriangulationDataStructure concept describes objects responsible for storing and maintaining the combinatorial part of a \( d\)-dimensional pure simplicial complex that has the topology of the \( d\)-dimensional sphere \( \mathbb{S}^d\) with \( d\in[-2,D]\). Since the simplicial \( d\)-complex is pure, all faces are sub-faces of some \( d\)-simplex. And since it has the topology of the sphere \( \mathbb{S}^d\), it is manifold, thus any \( d-1\)-face belongs to exactly two \( d\)-dimensional full cells. More...
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| concept | TriangulationDataStructure::FullCell |
| | The concept TriangulationDataStructure::FullCell describes the type used by a TriangulationDataStructure to store the full cells. More...
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| concept | TriangulationDataStructure::Vertex |
| | The concept TriangulationDataStructure::Vertex describes the type used by a TriangulationDataStructure to store the vertices. More...
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| concept | TriangulationDSFace |
| | A TriangulationDSFace describes a face f with dimension k (a k-face) in a triangulation. It gives access to a handle to a full cell c containing the face f in its boundary, as well as the indices of the vertices of f in c. It must hold that f is a proper face of full cell c, i.e., the dimension of f is strictly less than the dimension of c. The dimension of a face is implicitely set when TriangulationDSFace::set_index is called. For example, if TriangulationDSFace::set_index is called two times to set the first two vertices (i = 0 and i = 1), then the dimension is 1. More...
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| concept | TriangulationDSFullCell |
| | The concept TriangulationDSFullCell describes the requirements for the full cell class of a CGAL::Triangulation_data_structure. It refines the concept TriangulationDataStructure::FullCell. More...
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| concept | TriangulationDSVertex |
| | The concept TriangulationDSVertex describes the requirements for the vertex base class of a CGAL::Triangulation_data_structure. It refines the concept TriangulationDataStructure::Vertex. More...
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| concept | TriangulationFullCell |
| | The concept TriangulationFullCell describes the requirements on the type used by the class CGAL::Triangulation<TriangulationTraits_, TriangulationDataStructure_>, and its derived classes, to represent a full cell. More...
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| concept | TriangulationTraits |
| | This concept describes the geometric types and predicates required to build a triangulation. It corresponds to the first template parameter of the class CGAL::Triangulation<TriangulationTraits_, TriangulationDataStructure_>. More...
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| concept | TriangulationVertex |
| | The concept TriangulationVertex describes the requirements on the type used by the class CGAL::Triangulation<TriangulationTraits_, TriangulationDataStructure_>, and its derived classes, to represent a vertex. More...
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1.8.13