Kernel::HasOnBoundedSide_3 Class Reference

#include <Concepts/FunctionObjectConcepts.h>

Definition

Refines

AdaptableBinaryFunction

See also

CGAL::Iso_cuboid_3<Kernel>

CGAL::Sphere_3<Kernel>

CGAL::Tetrahedron_3<Kernel>

Kernel::HasOnUnboundedSide_3

Kernel::HasOnBoundary_3

Kernel::BoundedSide_3

Operations
A model of this concept must provide:
bool	operator() (const Kernel::Sphere_3 &s, const Kernel::Point_3 &p)
	returns true iff p lies on the bounded side of s.
bool	operator() (const Kernel::Tetrahedron_3 &t, const Kernel::Point_3 &p)
	returns true iff p lies on the bounded side of t.
bool	operator() (const Kernel::Iso_cuboid_3 &c, const Kernel::Point_3 &p)
	returns true iff p lies on the bounded side of c.
bool	operator() (const Kernel::Circle_3 &c, const Kernel::Point_3 &p)
	returns true iff p lies on the bounded side of c.
bool	operator() (const Kernel::Sphere_3 &s1, const Kernel::Sphere_3 &s2, const Kernel::Point_3 &a, const Kernel::Point_3 &b)
	returns true iff the line segment ab is inside the union of the bounded sides of s1 and s2.

Member Function Documentation

operator()() [1/5]

bool Kernel::HasOnBoundedSide_3::operator()	(	const Kernel::Circle_3 &	c,
		const Kernel::Point_3 &	p
	)

returns true iff p lies on the bounded side of c.

operator()() [2/5]

bool Kernel::HasOnBoundedSide_3::operator()	(	const Kernel::Iso_cuboid_3 &	c,
		const Kernel::Point_3 &	p
	)

returns true iff p lies on the bounded side of c.

operator()() [3/5]

bool Kernel::HasOnBoundedSide_3::operator()	(	const Kernel::Sphere_3 &	s,
		const Kernel::Point_3 &	p
	)

returns true iff p lies on the bounded side of s.

operator()() [4/5]

bool Kernel::HasOnBoundedSide_3::operator()	(	const Kernel::Sphere_3 &	s1,
		const Kernel::Sphere_3 &	s2,
		const Kernel::Point_3 &	a,
		const Kernel::Point_3 &	b
	)

returns true iff the line segment ab is inside the union of the bounded sides of s1 and s2.

operator()() [5/5]

bool Kernel::HasOnBoundedSide_3::operator()	(	const Kernel::Tetrahedron_3 &	t,
		const Kernel::Point_3 &	p
	)

returns true iff p lies on the bounded side of t.