The Voronoi tessellation in the plane can be computed in a particularly time-efficient manner for generators with integer coordinates, such as typically acquired from a raster image. The Voronoi tessellation is constructed line by line during a single scan of the input image, simultaneously generating an edge-list data structure (DCEL) suitable for postprocessing by graph traversal algorithms. In contrast to the generic case, it can be shown that the topology of the grid permits the algorithm to run faster on complex scenes. Consequently, in Computer Vision applications, the computation of the Voronoi tessellation represents an attractive alternative to rasterbased techniques in terms of both computational complexity and quality of data str...
A centroidal Voronoi tessellation is a Voronoi tessellation whose generating points are the centroid...
International audienceThis article presents an algorithm to compute digital images of Voronoi, Johns...
AbstractWe show how to divide the edge graph of a Voronoi diagram into a tree that corresponds to th...
LNCS v. 6130 is proceedings of the 6th International Conference, GMP 2010The Voronoi diagram is a fu...
The Voronoi diagram is a fundamental geometric structure widely used in various fields, especially i...
The Voronoi diagram is a decomposition of a space, determined by distances to a given set of objects...
Abstract. The Voronoi diagram is a fundamental geometry structure widely used in various fields, esp...
Abstract. The Voronoi diagram is a widely used data structure. The theory of algorithms for computin...
We develop a pixel-based model of computation relying on the power of modern graphics hardware. It p...
We develop a pixel-based model of computation relying on the power of modern graphics hardware. It p...
Centroidal Voronoi tessellation (CVT) is a special type of Voronoi diagram such that the generating ...
Geodesic based Voronoi diagrams play an important role in many applications of computer graphics. Co...
Geodesic based Voronoi diagrams play an important role in many applications of computer graphics. Co...
Geodesic based Voronoi diagrams play an important role in many applications of computer graphics. Co...
Voronoi treemaps represent hierarchies as nested polygons. We here show that, contrary to the appare...
A centroidal Voronoi tessellation is a Voronoi tessellation whose generating points are the centroid...
International audienceThis article presents an algorithm to compute digital images of Voronoi, Johns...
AbstractWe show how to divide the edge graph of a Voronoi diagram into a tree that corresponds to th...
LNCS v. 6130 is proceedings of the 6th International Conference, GMP 2010The Voronoi diagram is a fu...
The Voronoi diagram is a fundamental geometric structure widely used in various fields, especially i...
The Voronoi diagram is a decomposition of a space, determined by distances to a given set of objects...
Abstract. The Voronoi diagram is a fundamental geometry structure widely used in various fields, esp...
Abstract. The Voronoi diagram is a widely used data structure. The theory of algorithms for computin...
We develop a pixel-based model of computation relying on the power of modern graphics hardware. It p...
We develop a pixel-based model of computation relying on the power of modern graphics hardware. It p...
Centroidal Voronoi tessellation (CVT) is a special type of Voronoi diagram such that the generating ...
Geodesic based Voronoi diagrams play an important role in many applications of computer graphics. Co...
Geodesic based Voronoi diagrams play an important role in many applications of computer graphics. Co...
Geodesic based Voronoi diagrams play an important role in many applications of computer graphics. Co...
Voronoi treemaps represent hierarchies as nested polygons. We here show that, contrary to the appare...
A centroidal Voronoi tessellation is a Voronoi tessellation whose generating points are the centroid...
International audienceThis article presents an algorithm to compute digital images of Voronoi, Johns...
AbstractWe show how to divide the edge graph of a Voronoi diagram into a tree that corresponds to th...