mirror of https://github.com/CGAL/cgal
more small fixes
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@ -30,7 +30,7 @@ lies on the sphere \ccc{S}. If the simplex \ccc{[start,end)} is positively
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oriented, then the positive side of sphere \ccc{S} corresponds geometrically
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to the bounded side of \ccc{S} and the negative side corresponds to the
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unbounded side of \ccc{S}. If the simplex is negatively oriented, the
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correspondance is inverted.
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correspondence is inverted.
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%\\ The range's size must of course be one more
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%than the dimension of the euclidean space the points live in:
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\ccPrecond
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@ -80,7 +80,7 @@ const;}
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\ccc{Cartesian_d<FT, Dim, LA>},\\
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\ccc{Simple_cartesian_d<FT, Dim, LA>},\\
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\ccc{Filtered_kernel_d<K>} (recommended).\note{c'est quoi K?}
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\ccc{Filtered_kernel_d} (recommended)
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\ccSeeAlso
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@ -39,9 +39,9 @@ nested type \ccc{TDS::Full_cell_handle} of the \ccc{TDS} in which the
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\ccTypedef{typedef TDS::Full_cell_data TDS_data;}{}
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\ccNestedType{template<typename PC2> Rebind_TDS}{This nested template
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\ccNestedType{template<typename TDS2> Rebind_TDS}{This nested template
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class must define a nested type \ccc{Other} which is the rebound cell
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class template, that is: \ccc{Other == TriangulationDSFullCell<PC2>}.}
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class template, that is: \ccc{Other == TriangulationDSFullCell<TDS2>}.}
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\ccCreation
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\ccCreationVariable{c}
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@ -165,8 +165,8 @@ there is an existing neighbor.}
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% \ccGlue\ccMethod{void* & for_compact_container();}{}
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% These member functions are required by the classes
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% \ccc{Pure_complex_data_structure<Dimensionality, TDSVertex, TDSFullCell>} and
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% \ccc{Pure_complex<PCTraits, TDS>} (and its derived classes) because they use
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% \ccc{Triangulation_data_structure<Dimensionality, TDSVertex, TDSFullCell>} and
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% \ccc{Triangulation<TrTraits, TDS>} (and its derived classes) because they use
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% \ccc{Compact_container} to store their vertices and simplices. See the
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% documentation of \ccc{Compact_container} for the exact requirements.
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@ -21,9 +21,9 @@ concept.
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nested type \ccc{TDS::Full_cell_handle} of the \ccc{TDS} in which the
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\ccc{TriangulationDSVertex} is defined/used.}
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\ccNestedType{template<typename PC2> Rebind_TDS}{This nested template
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\ccNestedType{template<typename TDS2> Rebind_TDS}{This nested template
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class must define a nested type \ccc{Other} which is the rebound vertex
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class template, that is: \ccc{Other == TriangulationDSVertex<PC2>}.}
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class template, that is: \ccc{Other == TriangulationDSVertex<TDS2>}.}
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\ccCreation
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\ccCreationVariable{v}
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@ -26,6 +26,9 @@ defined/used.}
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\ccCreation
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\ccCreationVariable{f}
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There is no default constructor, since the ambient dimension (the maximal
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dimension of the simplices) must be known by the constructors of a \ccRefName.
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\ccConstructor{Triangulation_face(Triangulation_face g);}{Copy constructor.}
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\ccConstructor{Triangulation_face(Full_cell_handle c);}{Sets the \ccc{Face}'s
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@ -3,14 +3,17 @@
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\ccDefinition
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The concept \ccRefName\ describes the various types and functions that a class
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has to provide as the first parameter (\ccc{TrTraits}) to the class template
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must provide as the first parameter (\ccc{TrTraits}) to the class template
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\ccc{Triangulation<TrTraits, TDS>}. It brings the geometric ingredient to the
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definition of a triangulation, while the combinatorial ingredient is brought by
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the second template parameter, \ccc{TDS}.
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Inserting a range of points in a triangulation is optimized using
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spatial sorting, thus besides the requirements below,
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a class provided as \ccc{TrTraits} should also satisfies the concept
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a class provided as \ccc{TrTraits} should also satisfies the concept
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\ccc{SpatialSortingTraits_d}.
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\ccRefines
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\ccc{SpatialSortingTraits_d}.
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\ccTypes
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