CGAL 5.3 - 2D Arrangements
|
#include <CGAL/Arrangement_2.h>
Vertex.
An object \( v\) of the class Vertex
represents an arrangement vertex, that is - a \( 0\)-dimensional cell, associated with a point on the plane.
Creation | |
Vertex () | |
default constructor. | |
Access Functions | |
All non-const methods listed below also have | |
bool | is_at_open_boundary () const |
checks whether the vertex lies at infinity and not associated with a point with bounded coordinates. | |
bool | is_isolated () const |
checks whether the vertex is isolated (i.e., has no incident edges). | |
Size | degree () const |
returns the number of edges incident to v . | |
Halfedge_around_vertex_circulator | incident_halfedges () |
returns a circulator circulator that allows going over the halfedges incident to v (that have v as their target). More... | |
Face_handle | face () |
returns a handle to the face that contains v in its interior. More... | |
const Traits::Point_2 & | point () const |
returns the point associated with the vertex. More... | |
Arr_parameter_space | parameter_space_in_x () const |
returns the placement of the \( x\)-coordinate in the parameter space, that is, either the left boundary-side, the interior, or the right boundary-side. | |
Arr_parameter_space | parameter_space_in_y () const |
returns the placement of the \( y\)-coordinate in the parameter space, that is, either the bottom boundary-side, the interior, or the top boundary-side. | |
Face_handle CGAL::Arrangement_2< Traits, Dcel >::Vertex::face | ( | ) |
returns a handle to the face that contains v
in its interior.
v
is an isolated vertex. Halfedge_around_vertex_circulator CGAL::Arrangement_2< Traits, Dcel >::Vertex::incident_halfedges | ( | ) |
returns a circulator circulator that allows going over the halfedges incident to v
(that have v
as their target).
The edges are traversed in a clockwise direction around v
.
v
is not an isolated vertex. const Traits::Point_2& CGAL::Arrangement_2< Traits, Dcel >::Vertex::point | ( | ) | const |
returns the point associated with the vertex.
v
is not a vertex at infinity.