Add to ORKGThe tremendous usefulness of Voronoi diagrams is tempered by their worst-case O(n⌈d/2⌉) size blowup. This makes them an obvious target for approxima-tion, and indeed, several methods have been pro
A Generalized Voronoi Diagram (GVD) partitions a space into regions based on the distance between ar...
Abstract Voronoi Diagrams are defined by a system of bisecting curves in the plane, rather than by t...
Abstract Voronoi Diagrams are defined by a system of bisecting curves in the plane, rather than by t...
The tremendous usefulness of Voronoi diagrams is tempered by their worst-case O(n⌈d/2⌉) size blowup....
We describe a new algorithm for computing the Voronoi diagram of a set of n points in constant-dimen...
Voronoi refinement is a powerful tool for efficiently generating meshes for finite element simulatio...
Figure 1: Two example applications of the approximated generalized Voronoi diagram (GVD) computed by...
Abstract: The Voronoi diagram is a fundamental structure in computational geometry and arises natura...
This paper is a review of Voronoi diagrams, Delaunay triangula-tions, and many properties of special...
This paper formulates problems of fitting two corresponding sets of points by translation, rotation ...
Given a set S of n points in R-d, a (t,epsilon)-approximate Voronoi diagram (AVD) is a partition of ...
a (t; ffl)-approximate Voronoi diagram (AVD) is a partition of space into constant complexity cells...
Given a set of sites in a simple polygon, a geodesic Voronoi diagram partitions the polygon into reg...
A (t,ε)-approximate Voronoi diagram (AVD) is a partition of space into constant complexity cells, wh...
We present an algorithm for computing Voronoi di-agrams and Delaunay triangulations of point sets in...
A Generalized Voronoi Diagram (GVD) partitions a space into regions based on the distance between ar...
Abstract Voronoi Diagrams are defined by a system of bisecting curves in the plane, rather than by t...
Abstract Voronoi Diagrams are defined by a system of bisecting curves in the plane, rather than by t...
The tremendous usefulness of Voronoi diagrams is tempered by their worst-case O(n⌈d/2⌉) size blowup....
We describe a new algorithm for computing the Voronoi diagram of a set of n points in constant-dimen...
Voronoi refinement is a powerful tool for efficiently generating meshes for finite element simulatio...
Figure 1: Two example applications of the approximated generalized Voronoi diagram (GVD) computed by...
Abstract: The Voronoi diagram is a fundamental structure in computational geometry and arises natura...
This paper is a review of Voronoi diagrams, Delaunay triangula-tions, and many properties of special...
This paper formulates problems of fitting two corresponding sets of points by translation, rotation ...
Given a set S of n points in R-d, a (t,epsilon)-approximate Voronoi diagram (AVD) is a partition of ...
a (t; ffl)-approximate Voronoi diagram (AVD) is a partition of space into constant complexity cells...
Given a set of sites in a simple polygon, a geodesic Voronoi diagram partitions the polygon into reg...
A (t,ε)-approximate Voronoi diagram (AVD) is a partition of space into constant complexity cells, wh...
We present an algorithm for computing Voronoi di-agrams and Delaunay triangulations of point sets in...
A Generalized Voronoi Diagram (GVD) partitions a space into regions based on the distance between ar...
Abstract Voronoi Diagrams are defined by a system of bisecting curves in the plane, rather than by t...
Abstract Voronoi Diagrams are defined by a system of bisecting curves in the plane, rather than by t...