We recall some properties of Voronoi and Delaunay tessellations in any numbers of dimensions. We then propose a solution to the following problem.

Three widely used algorithms to automatically generate T-meshes are the Delaunay triangulation [1–3], the advancing front method [4–6] and tree methods [7,8].

Abstract. The Delaunay tessellation in n-dimensional space is a space-filling aggregate of n-simplices. These n-simplices are the dual forms of the vertice.

Abstract. We recall some properties of Voronoi and Delaunay tessellations in any numbers of dimensions. We then propose a solution to the following problem: ...

We recall some properties of Voronoi and Delaunay tessellations in any numbers of dimensions. We then propose a solution to the following problem: Given the ...

The Delaunay triangulation is also the geometric dual of the. Voronoi tessellation. This tessellation has been used as a model in many areas of applied science.

Many algorithms for computing Delaunay triangulations rely on fast operations for detecting when a point is within a triangle's circumcircle and an efficient ...

We compare five codes for computing 3D Delaunay tessellation: qhull, hull, CGAL, pyramid, and our own tess3, and explore experimentally how these decisions ...

Computing a Voronoi or Delaunay tessellation from a set of points is a core part of the analysis of many simulated and measured datasets: N-body simulations, ...