<p>The red lines are the segments of the Voronoi tessellation, the black ones are the edges of the Delaunay graph (triangulation).</p
Figure 1: Starting from a mesh (A) and a template skeleton (B), our method fits the skeleton to the ...
This paper introduces procedures involving the recursive construction of Voronoi diagrams and Delaun...
International audienceWe present new results concerning the Delaunay triangulation of theset of poin...
<p>The Delaunay triangulation and its dual, the Voronoi tessellation for a random set of points. The...
DelaunayTriangulation.jl: Delaunay triangulation and Voronoi tessellations of planar point sets
<p>The Voronoi cell associated with an individual in the swarm is the region of space which contains...
<p>Delaunay triangulation (solid lines) and Voronoi diagram (dashed lines) for 20 points.</p
Abstract: The Voronoi diagram is a fundamental structure in computational geometry and arises natura...
AbstractA new method for detecting Delaunay edge by modifying the links in the star of a vertex is p...
The Voronoi tessellation in the plane can be computed in a particularly time-efficient manner for ge...
This paper is a review of Voronoi diagrams, Delaunay triangula-tions, and many properties of special...
AbstractAn algorithm by Guibas and Stolfi (1985) constructs, for a finite set S of n sites in the pl...
Abstract—We show how to localize the Delaunay triangulation of a given planar point set, namely, bou...
The Voronoi diagram (VD) and the Delaunay triangu-lation (DT) can be used for modelling different ki...
This paper provides a unified discussion of the Delaunay triangulation. Its geometric properties are...
Figure 1: Starting from a mesh (A) and a template skeleton (B), our method fits the skeleton to the ...
This paper introduces procedures involving the recursive construction of Voronoi diagrams and Delaun...
International audienceWe present new results concerning the Delaunay triangulation of theset of poin...
<p>The Delaunay triangulation and its dual, the Voronoi tessellation for a random set of points. The...
DelaunayTriangulation.jl: Delaunay triangulation and Voronoi tessellations of planar point sets
<p>The Voronoi cell associated with an individual in the swarm is the region of space which contains...
<p>Delaunay triangulation (solid lines) and Voronoi diagram (dashed lines) for 20 points.</p
Abstract: The Voronoi diagram is a fundamental structure in computational geometry and arises natura...
AbstractA new method for detecting Delaunay edge by modifying the links in the star of a vertex is p...
The Voronoi tessellation in the plane can be computed in a particularly time-efficient manner for ge...
This paper is a review of Voronoi diagrams, Delaunay triangula-tions, and many properties of special...
AbstractAn algorithm by Guibas and Stolfi (1985) constructs, for a finite set S of n sites in the pl...
Abstract—We show how to localize the Delaunay triangulation of a given planar point set, namely, bou...
The Voronoi diagram (VD) and the Delaunay triangu-lation (DT) can be used for modelling different ki...
This paper provides a unified discussion of the Delaunay triangulation. Its geometric properties are...
Figure 1: Starting from a mesh (A) and a template skeleton (B), our method fits the skeleton to the ...
This paper introduces procedures involving the recursive construction of Voronoi diagrams and Delaun...
International audienceWe present new results concerning the Delaunay triangulation of theset of poin...
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