Add to ORKGThe problem of computing a shortest cost path between two points on a polyhedral surface is presented. The surface is composed of triangular regions in which each region has an associated positive weight. The computation of Euclidean shortest paths on nonconvex polyhedra used an algorithm to compute the shortest weighted cost path between two points in a planar subdivision. Other schemes that allow the computation of the approximate shortest paths on polyhedral surfaces in both weighted and unweighted scenarios are discussed
The paper describes the approximate method of the shortest path finding between two points on a surf...
We develop algorithms to compute shortest path edge sequences, Voronoi diagrams, the Fréchet distanc...
We develop algorithms to compute edge sequences, Voronoi diagrams, shortest path maps, the Fr´echet ...
Several algorithms are presented to compute the shortest cost path between two points, s and t, on a...
Consider a simple polyhedron P, possibly non-convex, composed of n triangular regions (faces), each ...
Consider a simple polyhedron P, possibly non-convex, composed of n triangular regions (faces), in wh...
Shortest path problems are among the... In this paper we propose several simple and practical algori...
One common problem in computational geometry is that of computing shortest paths between two points ...
In this article, we present an approximation algorithm for solving the single source shortest paths ...
We consider the classical geometric problem of determining shortest paths between pairs of points ly...
Consider a polyhedral surface consisting of n triangular faces where each face has an associated pos...
We consider the classical geometric problem of determining a shortest path through a weighted domain...
sack @ scs.carleton.ca We consider the classical geometric problem of determining a shortest path th...
We develop algorithms to compute edge sequences, Voronoi diagrams, shortest path maps, the Fréchet d...
We consider geometric shortest path queries between arbitrary pairs of objects on a connected polyhe...
The paper describes the approximate method of the shortest path finding between two points on a surf...
We develop algorithms to compute shortest path edge sequences, Voronoi diagrams, the Fréchet distanc...
We develop algorithms to compute edge sequences, Voronoi diagrams, shortest path maps, the Fr´echet ...
Several algorithms are presented to compute the shortest cost path between two points, s and t, on a...
Consider a simple polyhedron P, possibly non-convex, composed of n triangular regions (faces), each ...
Consider a simple polyhedron P, possibly non-convex, composed of n triangular regions (faces), in wh...
Shortest path problems are among the... In this paper we propose several simple and practical algori...
One common problem in computational geometry is that of computing shortest paths between two points ...
In this article, we present an approximation algorithm for solving the single source shortest paths ...
We consider the classical geometric problem of determining shortest paths between pairs of points ly...
Consider a polyhedral surface consisting of n triangular faces where each face has an associated pos...
We consider the classical geometric problem of determining a shortest path through a weighted domain...
sack @ scs.carleton.ca We consider the classical geometric problem of determining a shortest path th...
We develop algorithms to compute edge sequences, Voronoi diagrams, shortest path maps, the Fréchet d...
We consider geometric shortest path queries between arbitrary pairs of objects on a connected polyhe...
The paper describes the approximate method of the shortest path finding between two points on a surf...
We develop algorithms to compute shortest path edge sequences, Voronoi diagrams, the Fréchet distanc...
We develop algorithms to compute edge sequences, Voronoi diagrams, shortest path maps, the Fr´echet ...