Abstract Decoupling the Cgal 3D Triangulations from the Underlying Space ∗ (2008)
Manuel Caroli, Nico Kruithof, Monique Teillaud
provides packages to compute triangulations in R 2 and R 3. In this paper we describe a new design for the 3D triangulation package that permits to easily add functionality to compute triangulations...
Decoupling the CGAL 3D Triangulations from the Underlying Space (2007)
Caroli, Manuel, Kruithof, Nico, Teillaud, Monique
The {\em Computational Geometry Algorithms Library} {\sc Cgal} currently provides packages to compute triangulations in $\mathbb{R}^2$ and $\mathbb{R}^3$. In this paper we describe a new design for...
Decoupling the CGAL 3D Triangulations from the Underlying Space (2007)
Caroli, Manuel, Kruithof, Nico, Teillaud, Monique
The {\em Computational Geometry Algorithms Library} {\sc Cgal} currently provides packages to compute triangulations in $\mathbb{R}^2$ and $\mathbb{R}^3$. In this paper we describe a new design for...
Decoupling the CGAL 3D Triangulations from the Underlying Space (2007)
Caroli, Manuel, Kruithof, Nico, Teillaud, Monique
The {\em Computational Geometry Algorithms Library} {\sc Cgal} currently provides packages to compute triangulations in $\mathbb{R}^2$ and $\mathbb{R}^3$. In this paper we describe a new design for...
Decoupling the CGAL 3D Triangulations from the Underlying Space (2007)
Caroli, Manuel, Kruithof, Nico, Teillaud, Monique
The {\em Computational Geometry Algorithms Library} {\sc Cgal} currently provides packages to compute triangulations in $\mathbb{R}^2$ and $\mathbb{R}^3$. In this paper we describe a new design for...
Decoupling the CGAL 3D Triangulations from the Underlying Space (2007)
Caroli, Manuel, Kruithof, Nico, Teillaud, Monique
The {\em Computational Geometry Algorithms Library} {\sc Cgal} currently provides packages to compute triangulations in $\mathbb{R}^2$ and $\mathbb{R}^3$. In this paper we describe a new design for...
Decoupling the CGAL 3D Triangulations from the Underlying Space (2007)
Caroli, Manuel, Kruithof, Nico, Teillaud, Monique
The {\em Computational Geometry Algorithms Library} {\sc Cgal} currently provides packages to compute triangulations in $\mathbb{R}^2$ and $\mathbb{R}^3$. In this paper we describe a new design for...
Meshing skin surfaces with certified topology (2004)
We present an algorithm that approximates a skin surface with a topologically correct mesh. The number of vertices of the mesh is quadratic in the number of input balls defining the skin surface. We...
Approximation by skin surfaces (2003)
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