mirror of https://github.com/CGAL/cgal
handle case when the x coordinate of the normal vector at the minimal vertex is 0
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@ -26,16 +26,21 @@
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#include <CGAL/internal/Operations_on_polyhedra/compute_normal.h>
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#include <CGAL/internal/Operations_on_polyhedra/compute_normal.h>
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namespace CGAL{
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namespace CGAL{
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namespace internal{
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namespace internal{
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template <class Less_xyz>
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struct Compare_vertex_points_xyz_3{
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Less_xyz less;
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template<unsigned int axis>
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typedef bool result_type;
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struct Axis_compare {
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template <class Vertex>
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template <class Vertex>
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bool operator()(const Vertex& v0, const Vertex& v1) const
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bool operator()(const Vertex& v1, const Vertex& v2) const
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{ return v0.point()[axis] < v1.point()[axis]; }
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{
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};
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return less(v1.point(), v2.point());
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}
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} // namespace internal
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};
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} // end of namespace internal
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/**
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/**
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* Tests whether a closed polyhedron has a positive orientation.
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* Tests whether a closed polyhedron has a positive orientation.
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@ -60,17 +65,23 @@ struct Axis_compare {
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* @endcode
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* @endcode
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*/
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*/
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template<class Polyhedron>
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template<class Polyhedron>
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bool is_oriented(const Polyhedron& polyhedron) {
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bool is_oriented(const Polyhedron& polyhedron)
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const unsigned int axis = 0;
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{
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typedef typename Polyhedron::Traits K;
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internal::Compare_vertex_points_xyz_3< typename K::Less_xyz_3 > less_xyz;
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typename Polyhedron::Vertex_const_iterator v_min
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typename Polyhedron::Vertex_const_iterator v_min
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= std::min_element(polyhedron.vertices_begin(), polyhedron.vertices_end(), internal::Axis_compare<axis>());
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= std::min_element(polyhedron.vertices_begin(), polyhedron.vertices_end(), less_xyz);
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typedef typename Polyhedron::Traits K;
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const typename K::Vector_3& normal_v_min = compute_vertex_normal<typename Polyhedron::Vertex, K>(*v_min);
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const typename K::Vector_3& normal_v_min = compute_vertex_normal<typename Polyhedron::Vertex, K>(*v_min);
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CGAL_warning(normal_v_min[axis] != 0);
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return normal_v_min[0] < 0 || (
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return normal_v_min[axis] < 0;
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normal_v_min[0] == 0 && (
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normal_v_min[1] < 0 ||
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( normal_v_min[1]==0 && normal_v_min[2] < 0 )
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)
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);
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}
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}
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} // namespace CGAL
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} // namespace CGAL
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#endif // CGAL_ORIENT_POLYHEDRON_3
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#endif // CGAL_ORIENT_POLYHEDRON_3
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