CGAL 5.6 - 2D Arrangements
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Arrangement_on_surface_2/spherical_insert.cpp
// Constructing an arrangement of arcs of great circles.
#include <list>
#include <CGAL/Exact_predicates_exact_constructions_kernel.h>
#include <CGAL/Arrangement_on_surface_2.h>
#include <CGAL/Arr_geodesic_arc_on_sphere_traits_2.h>
#include <CGAL/Arr_spherical_topology_traits_2.h>
#include "arr_print.h"
typedef Geom_traits::Point_2 Point;
typedef Geom_traits::Curve_2 Curve;
int main() {
// Construct the arrangement from 12 geodesic arcs.
Geom_traits traits;
Arrangement arr(&traits);
auto ctr_p = traits.construct_point_2_object();
auto ctr_cv = traits.construct_curve_2_object();
// Observe that the identification curve is a meridian that contains the
// point (-11, 7, 0). The curve (-1,0,0),(0,1,0) intersects the identification
// curve.
std::list<Curve> arcs;
arcs.push_back(ctr_cv(ctr_p(1, 0, 0), ctr_p(0, 0, -1)));
arcs.push_back(ctr_cv(ctr_p(1, 0, 0), ctr_p(0, 0, 1)));
arcs.push_back(ctr_cv(ctr_p(0, 1, 0), ctr_p(0, 0, -1)));
arcs.push_back(ctr_cv(ctr_p(0, 1, 0), ctr_p(0, 0, 1)));
arcs.push_back(ctr_cv(ctr_p(-1, 0, 0), ctr_p(0, 0, -1)));
arcs.push_back(ctr_cv(ctr_p(-1, 0, 0), ctr_p(0, 0, 1)));
arcs.push_back(ctr_cv(ctr_p(0, -1, 0), ctr_p(0, 0, -1)));
arcs.push_back(ctr_cv(ctr_p(0, -1, 0), ctr_p(0, 0, 1)));
arcs.push_back(ctr_cv(ctr_p(1, 0, 0), ctr_p(0, 1, 0)));
arcs.push_back(ctr_cv(ctr_p(1, 0, 0), ctr_p(0, -1, 0)));
arcs.push_back(ctr_cv(ctr_p(-1, 0, 0), ctr_p(0, 1, 0)));
arcs.push_back(ctr_cv(ctr_p(-1, 0, 0), ctr_p(0, -1, 0)));
CGAL::insert(arr, arcs.begin(), arcs.end());
print_arrangement_size(arr); // print the arrangement size
// print_arrangement(arr);
return 0;
}
The traits class Arr_geodesic_arc_on_sphere_traits_2 is a model of the ArrangementTraits_2 concept.
Definition: Arr_geodesic_arc_on_sphere_traits_2.h:48
Definition: Arr_spherical_topology_traits_2.h:31
Definition: Arrangement_on_surface_2.h:61
void insert(Arrangement_2< Traits, Dcel > &arr, const Curve &c, const PointLocation &pl=walk_pl)
<>%</> inserts one or more curves or -monotone curves into a given arrangement, where no restrictions...