CGAL 6.2 - 2D Intersection of Curves
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Surface_sweep_2/plane_sweep.cpp
// Computing intersection points among curves using the surface-sweep alg.
#include <list>
#include <cassert>
#include <CGAL/Exact_predicates_exact_constructions_kernel.h>
#include <CGAL/Arr_segment_traits_2.h>
#include <CGAL/Surface_sweep_2_algorithms.h>
using Segment_2 = Traits_2::Curve_2;
int main() {
// Construct the input segments.
Segment_2 segments[] = {
Segment_2 (Point_2 (1, 5), Point_2 (8, 5)),
Segment_2 (Point_2 (1, 1), Point_2 (8, 8)),
Segment_2 (Point_2 (3, 1), Point_2 (3, 8)),
Segment_2 (Point_2 (8, 5), Point_2 (8, 8))
};
// Compute all intersection points.
std::list<Point_2> pts;
CGAL::compute_intersection_points(segments, segments + 4, std::back_inserter(pts));
// Print the result.
std::cout << "Found " << pts.size() << " intersection points: " << std::endl;
std::copy(pts.begin(), pts.end(), std::ostream_iterator<Point_2>(std::cout, "\n"));
// Compute the non-intersecting sub-segments induced by the input segments.
std::list<Segment_2> sub_segs;
CGAL::compute_subcurves(segments, segments + 4, std::back_inserter(sub_segs));
std::cout << "Found " << sub_segs.size() << " interior-disjoint sub-segments." << std::endl;
assert(CGAL::Surface_sweep_2::do_intersect(segments, segments + 4, false));
return 0;
}
OutputIterator compute_subcurves(InputIterator curves_begin, InputIterator curves_end, OutputIterator subcurves, bool multiple_overlaps=false)
Given a range of curves, compute all -monotone subcurves that are pairwise disjoint in their interior...
bool do_intersect(InputIterator curves_begin, InputIterator curves_end, bool consider_common_endpoints=true)
Given a range of curves, check whether there is at least one pair of curves that intersect.
OutputIterator compute_intersection_points(InputIterator curves_begin, InputIterator curves_end, OutputIterator points, bool report_endpoints=false)
Given a range of curves, compute all intersection points between two (or more) input curves.