/usr/include/CGAL/poisson_refine_triangulation.h is in libcgal-dev 4.5-2.
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// All rights reserved.
//
// This file is part of CGAL (www.cgal.org).
// You can redistribute it and/or modify it under the terms of the GNU
// General Public License as published by the Free Software Foundation,
// either version 3 of the License, or (at your option) any later version.
//
// Licensees holding a valid commercial license may use this file in
// accordance with the commercial license agreement provided with the software.
//
// This file is provided AS IS with NO WARRANTY OF ANY KIND, INCLUDING THE
// WARRANTY OF DESIGN, MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE.
//
// $URL$
// $Id$
//
// Author(s) : Laurent RINEAU, Laurent Saboret
#ifndef CGAL_POISSON_REFINE_TRIANGULATION_H
#define CGAL_POISSON_REFINE_TRIANGULATION_H
// CGAL
#include <CGAL/trace.h>
#include <CGAL/Mesher_level.h>
#include <CGAL/Mesh_3/Poisson_refine_cells_3.h>
#include <CGAL/Poisson_mesh_cell_criteria_3.h>
#include <CGAL/surface_reconstruction_points_assertions.h>
#include <CGAL/Surface_mesh_traits_generator_3.h>
namespace CGAL {
/// \cond SKIP_IN_MANUAL
/// Utility class for poisson_refine_triangulation():
/// implements Delaunay refinement in a loose bounding
/// box of point set (break bad tetrahedra, where
/// bad means badly shaped or too big).
///
/// This class must be derived to inherit from Mesher_level.
template <class Tr,
class Criteria,
class Surface,
class Oracle,
class Container = Meshes::Double_map_container<typename Tr::Cell_handle,
typename Criteria::Cell_quality>
>
class Poisson_mesher_level_impl_base :
public Mesh_3::Poisson_refine_tets_with_oracle_base<Tr, Criteria, Surface, Oracle, Container>
{
typedef Mesh_3::Poisson_refine_tets_with_oracle_base<Tr, Criteria, Surface, Oracle, Container> Base;
public:
// Inherited methods and fields used below
using Base::triangulation_ref_impl;
using Base::oracle;
using Base::surface;
using Base::should_be_refined;
typedef typename Tr::Geom_traits Geom_traits;
typedef typename Tr::Vertex_handle Vertex_handle;
typedef typename Tr::Cell_handle Cell_handle;
typedef typename Tr::Point Point;
typedef typename Base::Cell_quality Cell_quality;
public:
/** \name CONSTRUCTORS */
Poisson_mesher_level_impl_base(Tr& t, Criteria crit, unsigned int max_vert, Surface& surface, Oracle& oracle)
: Base(t, crit, surface, oracle),
max_vertices(max_vert) ///< number of vertices bound (ignored if zero)
{}
protected:
/* --- protected functions --- */
bool test_if_cell_is_bad(const Cell_handle c)
{
Cell_quality q;
if( is_in_domain(c) && should_be_refined(c, q) )
{
this->add_bad_element(c, q);
return true;
}
return false;
}
bool is_in_domain(const Cell_handle c)
{
return oracle.is_in_volume(surface, triangulation_ref_impl().dual(c));
}
public:
/* Overriden functions of this level: */
/* we override all methods that call test_if_cell_is_bad() */
void scan_triangulation_impl()
{
for(typename Tr::Finite_cells_iterator cit = triangulation_ref_impl().finite_cells_begin(),
eit = triangulation_ref_impl().finite_cells_end();
cit != eit;
++cit)
test_if_cell_is_bad(cit);
}
void after_insertion_impl(const Vertex_handle& v)
{
update_star(v);
}
void update_star(const Vertex_handle& v)
{
// scan refiner
typedef std::vector<Cell_handle> Cells;
typedef typename Cells::iterator Cell_iterator;
Cells incident_cells;
incident_cells.reserve(32);
triangulation_ref_impl().incident_cells(v, std::back_inserter(incident_cells));
for(Cell_iterator cit = incident_cells.begin();
cit != incident_cells.end();
++cit)
{
if( ! triangulation_ref_impl().is_infinite(*cit) )
test_if_cell_is_bad(*cit);
}
}
/// Tells if the algorithm is done.
bool no_longer_element_to_refine_impl() const
{
return Base::no_longer_element_to_refine_impl() ||
(max_vertices > 0 && triangulation_ref_impl().number_of_vertices() >= max_vertices);
}
private:
/* --- private datas --- */
unsigned int max_vertices; ///< number of vertices bound (ignored if zero)
}; // end Poisson_mesher_level_impl_base
/// Utility class for poisson_refine_triangulation():
/// glue class that inherits from both Mesher_level
/// and Poisson_mesher_level_impl_base.
template <typename Tr,
typename Criteria,
typename Surface,
typename Oracle = typename CGAL::Surface_mesh_traits_generator_3<Surface>::type,
typename PreviousLevel = Null_mesher_level
>
class Poisson_mesher_level :
public Poisson_mesher_level_impl_base<Tr, Criteria, Surface, Oracle>,
public Mesher_level <
Tr,
Poisson_mesher_level<Tr, Criteria, Surface, Oracle, PreviousLevel>,
typename Tr::Cell_handle,
PreviousLevel,
Triangulation_mesher_level_traits_3<Tr>
>
{
typedef Poisson_mesher_level_impl_base<Tr, Criteria, Surface, Oracle> Base;
public:
typedef Mesher_level <
Tr,
Poisson_mesher_level<Tr, Criteria, Surface, Oracle, PreviousLevel>,
typename Tr::Cell_handle,
PreviousLevel,
Triangulation_mesher_level_traits_3<Tr>
> Mesher;
Poisson_mesher_level(Tr& t, Criteria criteria, unsigned int max_vertices, Surface& surface, Oracle& oracle, PreviousLevel& previous_level)
: Base(t, criteria, max_vertices, surface, oracle),
Mesher(previous_level)
{
}
}; // end class Poisson_mesher_level
/// Delaunay refinement in a loose bounding box
/// of input point set (break bad tetrahedra, where
/// bad means badly shaped or too big).
/// @return the number of vertices inserted.
///
/// @commentheading Preconditions:
/// - Tr must use a geometric traits with robust circumcenter computation.
/// - convergence is guaranteed if radius_edge_ratio_bound >= 1.0.
///
/// @commentheading Template Parameters:
/// @param Tr 3D Delaunay triangulation.
/// @param Surface Sphere_3 or Iso_cuboid_3.
/// @param Sizing_field A sizing field functor type
/// @param Second_sizing_field A sizing field functor type
///
/// @commentheading Sizing fields
/// - The first sizing field is the real sizing field that is targeted by
/// the refinement process. It may be costly to use.
/// - The second sizing field is supposed to be a sizing field that is less
/// costly to use (such as a constant sizing field). If a cell has a radius
/// that is smaller than the value of the second sizing field at its
/// center, then the cell is considered as small enough and the first
/// sizing field is not evaluated for that cell.
template <typename Tr,
typename Surface,
typename Sizing_field,
typename Second_sizing_field>
unsigned int poisson_refine_triangulation(
Tr& tr,
double radius_edge_ratio_bound, ///< radius edge ratio bound (>= 1.0)
const Sizing_field& sizing_field, ///< sizing field for cell radius bound
const Second_sizing_field& second_sizing_field, ///< second sizing field for cell radius bound
unsigned int max_vertices, ///< number of vertices bound (ignored if zero)
Surface& enlarged_bbox) ///< new bounding sphere or box
{
// Convergence is guaranteed if radius_edge_ratio_bound >= 1.0
CGAL_surface_reconstruction_points_precondition(radius_edge_ratio_bound >= 1.0);
// Mesher_level types
typedef Poisson_mesh_cell_criteria_3<
Tr
, Sizing_field
, Second_sizing_field
> Tets_criteria;
typedef typename CGAL::Surface_mesh_traits_generator_3<Surface>::type Oracle;
typedef Poisson_mesher_level<Tr, Tets_criteria, Surface, Oracle, Null_mesher_level> Refiner;
std::size_t nb_vertices = tr.number_of_vertices(); // get former #vertices
// Delaunay refinement
Tets_criteria tets_criteria(radius_edge_ratio_bound*radius_edge_ratio_bound,
sizing_field,
second_sizing_field);
Oracle oracle;
Null_mesher_level null_mesher_level;
Refiner refiner(tr, tets_criteria, max_vertices, enlarged_bbox, oracle, null_mesher_level);
refiner.scan_triangulation(); // Push bad cells to the queue
refiner.refine(Null_mesh_visitor()); // Refine triangulation until queue is empty
nb_vertices = tr.number_of_vertices() - nb_vertices;
return static_cast<unsigned int>(nb_vertices);
}
/// \endcond
} //namespace CGAL
#endif // CGAL_POISSON_REFINE_TRIANGULATION_H
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