CGAL::Dart< d, CMap > Struct Template Reference

#include <CGAL/Dart.h>

Definition

The class Dart represents a dD dart in a combinatorial map.

Deprecated:

This class is deprecated since CGAL 4.9. Dart is now a type defined internally; users can now only define the information associated with darts. All functions defined in this class are now defined as methods of a combinatorial map taking a Dart_handle as first parameter. CGAL_CMAP_DART_DEPRECATED can be defined to keep the old behavior.

Public Types
typedef CMap::Dart_handle	Dart_handle
typedef CMap::Dart_const_handle	Dart_const_handle
template<unsigned int i>
using	Attribute_handle = CMap::Attribute_handle< i >
template<unsigned int i>
using	Attribute_const_handle = CMap::Attribute_const_handle< i >

Public Member Functions
Dart_handle	beta (unsigned int i)
	Returns \( \beta_i\)(*this). More...
Dart_const_handle	beta (unsigned int i) const
	Returns \( \beta_i\)(*this) when the dart is const. More...
Dart_handle	beta_inv (unsigned int i)
	Returns \( \beta_i^{-1}\)(*this). More...
Dart_const_handle	beta_inv (unsigned int i) const
	Returns \( \beta_i^{-1}\)(*this) when the dart is const. More...

Member Function Documentation

beta() [1/2]

template<typename d , typename CMap >

Dart_handle CGAL::Dart< d, CMap >::beta

(

unsigned int

i

)

Returns \( \beta_i\)(*this).

Precondition

0 \( \leq \) i \( \leq \) dimension.

beta() [2/2]

template<typename d , typename CMap >

Dart_const_handle CGAL::Dart< d, CMap >::beta

(

unsigned int

i

)

const

Returns \( \beta_i\)(*this) when the dart is const.

Precondition

0 \( \leq \) i \( \leq \) dimension.

beta_inv() [1/2]

template<typename d , typename CMap >

Dart_handle CGAL::Dart< d, CMap >::beta_inv

(

unsigned int

i

)

Returns \( \beta_i^{-1}\)(*this).

Precondition

0 \( \leq \) i \( \leq \) dimension.

beta_inv() [2/2]

template<typename d , typename CMap >

Dart_const_handle CGAL::Dart< d, CMap >::beta_inv

(

unsigned int

i

)

const

Returns \( \beta_i^{-1}\)(*this) when the dart is const.

Precondition

0 \( \leq \) i \( \leq \) dimension.