CGAL 4.7 - Planar Parameterization of Triangulated Surface Meshes: Class and Concept List

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CGAL 4.7 - Planar Parameterization of Triangulated Surface Meshes

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Class and Concept List
Here is the list of all concepts and classes of this package. Classes are inside the namespace CGAL. Concepts are in the global namespace.
[detail level 12]

CGAL |
Eigen_sparse_matrix | The class `Eigen_sparse_matrix` is a C++ wrapper around Eigen matrix type `Eigen::SparseMatrix` that represents general matrices, be they symmetric or not
Eigen_sparse_symmetric_matrix | The class `Eigen_sparse_symmetric_matrix` is a C++ wrapper around Eigen matrix type `Eigen::SparseMatrix`
Eigen_solver_traits | The class `Eigen_solver_traits` provides an interface to the sparse solvers of Eigen
Eigen_vector | The class `Eigen_vector` is a C++ wrapper around Eigen vector, which is a simple array of numbers
Barycentric_mapping_parameterizer_3 | The class Barycentric_mapping_parameterizer_3 implements Tutte Barycentric Mapping algorithm
Circular_border_parameterizer_3 | This is the base class of strategies that parameterize the border of a 3D surface onto a circle
Circular_border_uniform_parameterizer_3 | This class parameterizes the border of a 3D surface onto a circle in a uniform manner: points are equally spaced
Circular_border_arc_length_parameterizer_3 | This class parameterizes the border of a 3D surface onto a circle, with an arc-length parameterization: (u,v) values are proportional to the length of border edges
Discrete_authalic_parameterizer_3 | The class `Discrete_authalic_parameterizer_3` implements the Discrete Authalic Parameterization algorithm
Discrete_conformal_map_parameterizer_3 | The class Discrete_conformal_map_parameterizer_3 implements the Discrete Conformal Map (DCM) parameterization
Fixed_border_parameterizer_3 | The class `Fixed_border_parameterizer_3` is the base class of fixed border parameterization methods (Tutte, Floater, ...)
LSCM_parameterizer_3 | The class LSCM_parameterizer_3 implements the Least Squares Conformal Maps (LSCM) parameterization
Mean_value_coordinates_parameterizer_3 | The class Mean_value_coordinates_parameterizer_3 implements Floater Mean Value Coordinates parameterization
Parameterization_mesh_feature_extractor | The class Parameterization_mesh_feature_extractor computes features (genus, borders, ...) of a 3D surface, model of the ParameterizationMesh_3 concept
Parameterization_mesh_patch_3 | Parameterization_mesh_patch_3 is a Decorator class to virtually cut a patch in a ParameterizationPatchableMesh_3 3D surface
Parameterization_polyhedron_adaptor_3 | `Parameterization_polyhedron_adaptor_3` is an adaptor class to access to a Polyhedron 3D mesh using the `ParameterizationPatchableMesh_3` interface
Parameterizer_traits_3 | The class `Parameterizer_traits_3` is the base class of all parameterization methods
Square_border_parameterizer_3 | This is the base class of strategies that parameterize the border of a 3D surface onto a square
Square_border_uniform_parameterizer_3 | This class parameterizes the border of a 3D surface onto a square in a uniform manner: points are equally spaced
Square_border_arc_length_parameterizer_3 | This class parameterizes the border of a 3D surface onto a square, with an arc-length parameterization: (u,v) values are proportional to the length of border edges
Two_vertices_parameterizer_3 | The class `Two_vertices_parameterizer_3` parameterizes two extreme vertices of a 3D surface
BorderParameterizer_3 | `BorderParameterizer_3` is a concept of class that parameterizes a given type of mesh, `Adaptor`, which is a model of the `ParameterizationMesh_3` concept
ParameterizationMesh_3 | `ParameterizationMesh_3` is a concept for a 3D surface mesh. Its main purpose is to allow the parameterization methods to access meshes in a uniform manner
ParameterizationPatchableMesh_3 | `ParameterizationPatchableMesh_3` inherits from concept `ParameterizationMesh_3`, thus is a concept of a 3D surface mesh
ParameterizerTraits_3 | `ParameterizerTraits_3` is a concept of parameterization object for a given type of mesh, `Adaptor`, which is a model of the `ParameterizationMesh_3` concept
PolyhedronTraitsWithKernel_3 |
SparseLinearAlgebraTraits_d | The concept `SparseLinearAlgebraTraits_d` is used to solve sparse linear systems A \( \times \) X = B
Matrix | `SparseLinearAlgebraTraits_d::Matrix` is a concept of a sparse matrix class
Vector | `SparseLinearAlgebraTraits_d::Vector` is a concept of a vector that can be multiplied by a sparse matrix