mirror of https://github.com/CGAL/cgal
small fixes
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@ -46,22 +46,22 @@ and such ordering can be used to define the following edge relations:
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An edge \ccc{'v: x->y'} is said to be the {\em opposite} of edge \ccc{'u: a->b'}
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iff \ccc{a} $==$ \ccc{y} and \ccc{b} $==$ \ccc{c}.
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\item[Rotational Succesor]
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\item[Rotational Successor]
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An edge \ccc{'v: s->q'} is said to be the {\em rotational succesor}
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of edge \ccc{'u: s->p'} iff \ccc{v} is the {\em first} edge found by
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a counter-clockwise rotation of \ccc{u} around the source vertex \ccc{s}.
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\item[Rotational Predeccesor]
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\item[Rotational Predecessor]
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An edge \ccc{'v: s->q'} is said to be the {\em rotational predeccesor}
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of edge \ccc{'u: s->p'} iff \ccc{v} is the {\em first} edge found by
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a clockwise rotation of \ccc{u} around the source vertex \ccc{s}.
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\item[Linear Succesor]
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\item[Linear Successor]
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An edge \ccc{'v: b->c'} is said to be the {\em linear succesor} of edge
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\ccc{'u:a->b'} iff \ccc{v} is the rotational succesor of the opposite
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of v.
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\item[Linear Predeccesor]
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\item[Linear Predecessor]
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An edge \ccc{'v: b->c'} is said to be the {\em linear predeccesor} of edge
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\ccc{'u:a->b'} iff \ccc{v} is the opposite of the rotational predeccesor
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of v.
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@ -85,7 +85,7 @@ Following the BGL interface, the following graph operations are defined as free
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typename boost::graph_traits<Graph const>::edge_descriptor
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opposite_edge(typename boost::graph_traits<Graph const>::edge_descriptor e, Graph const& g );
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}
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{Returns the {\em opposite} of e.\\
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{Returns the {\em opposite} of \ccc{e}.\\
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If the resulting edge does not belong to \ccc{g} the result is a \ccc{null} (default constructed) edge.\\
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(non-const version ommited)
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}
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@ -95,7 +95,7 @@ Following the BGL interface, the following graph operations are defined as free
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typename boost::graph_traits<Graph const>::edge_descriptor
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next_edge_ccw(typename boost::graph_traits<Graph const>::edge_descriptor e, Graph const& g );
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}
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{Returns the {\em rotational succesor} of e.\\
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{Returns the {\em rotational succesor} of \ccc{e}.\\
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If the resulting edge does not belong to \ccc{g} the result is a \ccc{null} (default constructed) edge.\\
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(non-const version ommited)
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}
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@ -105,54 +105,48 @@ Following the BGL interface, the following graph operations are defined as free
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typename boost::graph_traits<Graph const>::edge_descriptor
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next_edge_cw(typename boost::graph_traits<Graph const>::edge_descriptor e, Graph const& g );
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}
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{Returns the {\em rotational predeccesor} of e.\\
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If the resulting edge does not belong to \ccc{g} the result is a \ccc{null} (default constructed) edge.\\
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(non-const version ommited)
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}
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{Returns the {\em rotational predeccesor} of \ccc{e}.\\
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If the resulting edge does not belong to \ccc{g} the result is a \ccc{null} (default constructed) edge. }
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\ccFunction
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{template<class Graph>
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typename boost::graph_traits<Graph const>::edge_descriptor
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next_edge(typename boost::graph_traits<Graph const>::edge_descriptor e, Graph const& g );
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}
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{Returns the {\em linear succesor} of e.\\
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If the resulting edge does not belong to \ccc{g} the result is a \ccc{null} (default constructed) edge.\\
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(non-const version ommited)
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}
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{Returns the {\em linear succesor} of \ccc{e}.\\
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If the resulting edge does not belong to \ccc{g} the result is a \ccc{null} (default constructed) edge. }
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\ccFunction
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{template<class Graph>
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typename boost::graph_traits<Graph const>::edge_descriptor
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prev_edge(typename boost::graph_traits<Graph const>::edge_descriptor e, Graph const& g );
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}
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{Returns the {\em linear predeccesor} of e.\\
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If the resulting edge does not belong to \ccc{g} the result is a \ccc{null} (default constructed) edge.\\
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(non-const version ommited)
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}
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{Returns the {\em linear predeccesor} of \ccc{e}.\\
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If the resulting edge does not belong to \ccc{g} the result is a \ccc{null} (default constructed) edge. }
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\ccFunction
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{template<class Graph>
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typename CGAL::Embeeded_graph_traits<Graph>::Point const&
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typename CGAL::embedded_graph_traits<Graph>::Point const&
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get_point(typename boost::graph_traits<Graph const>::vertex_descriptor v, Graph const& g );
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}
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{Returns the generalized point embeeding the vertex \ccc{v}.\\
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The exact nature of the point depends on the embeeding of the graph and is
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{Returns the generalized point embedding the vertex \ccc{v}.\\
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The exact nature of the point depends on the embedding of the graph and is
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specified by the concrete model.}
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\ccFunction
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{template<class Graph>
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void set_point(typename boost::graph_traits<Graph>::vertex_descriptor v
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,Graph& g
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,typename CGAL::Embeeded_graph_traits<Graph>::Point p
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,typename CGAL::embedded_graph_traits<Graph>::Point p
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);
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}
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{Sets \ccc{p} as the embeeding of the vertex \ccc{v}.
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{Sets \ccc{p} as the embedding of the vertex \ccc{v}.
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}
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\ccHasModels
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\ccRefIdfierPage{boost::graph_traits< CGAL::Polyhedron_3<Traits> const > }\\
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\ccRefIdfierPage{boost::graph_traits< CGAL::Polyhedron_3<Traits> > }\\
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\ccRefIdfierPage{CGAL::Embeeded_graph_traits< CGAL::Polyhedron_3<Traits> > }\\
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\ccRefIdfierPage{CGAL::embedded_graph_traits< CGAL::Polyhedron_3<Traits> > }
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\end{ccRefConcept}
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@ -69,15 +69,13 @@ Following the {\sc Bgl} interface, the following graph operations are defined as
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\ccFunction
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{template<class Graph>
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std::pair < typename CGAL::Halfedge_graph_traits<Graph const>::undirected_edge_iterator
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,typename CGAL::Halfedge_graph_traits<Graph const>::undirected_edge_iterator
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std::pair < typename CGAL::halfedge_graph_traits<Graph const>::undirected_edge_iterator
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,typename CGAL::halfedge_graph_traits<Graph const>::undirected_edge_iterator
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>
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undirected_edges(Graph const& g );
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}
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{Returns a pair of iterators representing the range [begin,end)
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of undirected edges in this graph.\\
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(non-const version ommited)
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}
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of undirected edges in this graph.}
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\ccHasModels
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\ccRefIdfierPage{CGAL::halfedge_graph_traits< CGAL::Polyhedron_3<Traits> const > }\\
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@ -33,7 +33,7 @@ providing mutable access to the geometric embedding of a graph vertex
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{Indicates that this property is an lvalue (it can be mutated).}
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\ccNestedType{value_type;}
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{The point type which represent the embeeding of a vertex.}
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{The point type which represent the embedding of a vertex.}
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\ccTypedef{value_type& reference;}
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{The result type of the map operator.}
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