Representation of the boundary of the union of balls.
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#include <Union_of_balls_boundary_3_data_structure.hpp>
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| T_Union_of_balls_boundary_3_data_structure (void) |
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template<class InputIterator > |
| T_Union_of_balls_boundary_3_data_structure (InputIterator begin, InputIterator end, const FT &alpha=0) |
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| T_Union_of_balls_boundary_3_data_structure (WeightedAlphaComplex3 &Ac) |
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| ~T_Union_of_balls_boundary_3_data_structure (void) |
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const WeightedAlphaComplex3 & | get_alpha_complex (void) const |
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unsigned | get_number_of_holes (Face_handle face) const |
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unsigned | get_number_of_connected_components_of_faces (void) const |
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const Face_connected_component & | get_connected_component_of_faces (unsigned i) const |
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unsigned | get_number_of_exterior_connected_components_of_faces (void) const |
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const Face_connected_component & | get_exterior_connected_component_of_faces (unsigned i) const |
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unsigned | get_number_of_interior_connected_components_of_faces (void) const |
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const Face_connected_component & | get_interior_connected_component_of_faces (unsigned i) const |
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unsigned | get_number_of_cavities (void) const |
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unsigned | get_number_of_connected_components_of_faces_of_cavity (unsigned i) const |
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void | set_alpha_complex (WeightedAlphaComplex3 &Ac) |
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template<class InputIterator > |
void | set_alpha_complex (InputIterator begin, InputIterator end, const FT &alpha=0) |
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Vertex_handle | vertices_push_back (const typename WeightedAlphaComplex3::Facet &facet, bool is_degenerated) |
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Halfedge_handle | edges_push_back (const typename WeightedAlphaComplex3::Edge &edge, bool is_degenerated) |
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Face_handle | faces_push_back (typename WeightedAlphaComplex3::Vertex_handle vertex, bool is_degenerated) |
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void | insert_hole (Face_handle face, Halfedge_handle halfedge) |
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void | insert_new_connected_component (void) |
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void | push_back_face_in_connected_component (Face_handle face) |
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void | push_back_exterior_connected_component (unsigned i) |
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void | push_back_interior_connected_component (unsigned i) |
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void | add_new_cavity (unsigned i) |
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void | add_cell_to_cavity_of_ith_cc_of_faces (typename WeightedAlphaComplex3::Cell_handle c, unsigned i) |
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void | add_interior_connected_component_to_cavity (unsigned i, unsigned j) |
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bool | is_internal_alpha_complex (void) const |
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bool | is_counter_clockwise_oriented (void) const |
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bool | is_counter_clockwise_oriented (Halfedge_handle hds_e) const |
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template<class SphericalKernel3 > |
SphericalKernel3::Circular_arc_point_3 | get_point (Vertex_handle v) const |
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template<class SphericalKernel3 > |
SphericalKernel3::Circle_3 | get_supporting_circle (Halfedge_handle h) const |
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template<class SphericalKernel3 > |
SphericalKernel3::Circular_arc_3 | get_circular_arc (Halfedge_handle h) const |
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template<class SphericalKernel3 > |
SphericalKernel3::Sphere_3 | get_supporting_sphere (Face_handle f) const |
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bool | is_connected_component_of_faces_bounding_cavity (unsigned i, int j) const |
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bool | is_cell_in_cavity (typename WeightedAlphaComplex3::Cell_handle c, unsigned i) const |
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Hole_leader_iterator | holes_begin (Face_handle face) const |
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Hole_leader_iterator | holes_end (Face_handle face) const |
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Face_connected_component_vector_iterator | connected_components_of_faces_begin (void) const |
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Face_connected_component_vector_iterator | connected_components_of_faces_end (void) const |
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template<class WeightedAlphaComplex3, bool IS_CCW = true, class HalfedgeDSBase = CGAL::HalfedgeDS_vector<typename WeightedAlphaComplex3::Geom_traits::Kernel, T_Union_of_balls_boundary_3_items<WeightedAlphaComplex3> >>
class SBL::GT::T_Union_of_balls_boundary_3_data_structure< WeightedAlphaComplex3, IS_CCW, HalfedgeDSBase >
Representation of the boundary of the union of balls.
Representation of the boundary of the union of balls.
- Template Parameters
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WeightedAlphaComplex3 | A Model of the 3D Weighted -complex of the CGAL Library. |
IS_CCW | Tag allowing to orientate in CW or CCW the sense of the half-edges. |
HalfedgeDSBase | Base data structure for the boundary of union of balls. |
◆ Self
◆ Weighted_alpha_complex_3
-complex representing the input set of 3D balls.