We address the problem of single-source shortest path computation in digraphs with non-negative edge weights subjected to frequent edge weight decreases such that only some shortest paths are requested in-between updates. We optimise a recent semidynamic algorithm for weight decreases previously reported to be the fastest one in various conditions, resulting in important time savings that we demonstrate for the problem of incremental path map construction in usersteered image segmentation. Moreover, we extend the idea of lazy shortest path computation to digraphs subjected to both edge weight increases and decreases, comparing favourably to the fastest recent state-of-the-art algorithm
We present the first fully dynamic algorithm for maintaining all pairs shortest paths in directed gr...
We study dynamic (1 + ∊)-approximation algorithms for the single-source shortest paths problem in an...
We consider the problem of maintaining a solution to the All Pairs Shortest Paths Problem in a direc...
We address the problem of single-source shortest path computation in digraphs with non-negative edg...
Abstract—Let G ðV;E; wÞ be a simple digraph, in which all edge weights are nonnegative real numbers...
Let G =(V,E,w) be a simple digraph, in which all edge weights are non-negative real numbers. Let G ′...
We describe algorithms for finding shortest paths and distances in a planar digraph which exploit th...
Abstract. We obtain the following results related to dynamic versions of the shortest-paths problem:...
We describe algorithms for finding shortest paths and distances in aplanar digraph which exploit the...
In the dynamic all-pairs shortest path problem we wish to maintain information about distances in a ...
We consider the problem of updating a single source shortest path tree in either a directed or an un...
We describe Mgorithms for finding shortest paths and distances in a planar digraph which exploit the...
We show how to maintain a shortest path tree of a general directed graph G with unit edge weights an...
We describe algorithms for finding shortest paths and distances in outerplanar and planar digraphs t...
We describe algorithms for finding shortest paths and distances in a planar digraph which exploit th...
We present the first fully dynamic algorithm for maintaining all pairs shortest paths in directed gr...
We study dynamic (1 + ∊)-approximation algorithms for the single-source shortest paths problem in an...
We consider the problem of maintaining a solution to the All Pairs Shortest Paths Problem in a direc...
We address the problem of single-source shortest path computation in digraphs with non-negative edg...
Abstract—Let G ðV;E; wÞ be a simple digraph, in which all edge weights are nonnegative real numbers...
Let G =(V,E,w) be a simple digraph, in which all edge weights are non-negative real numbers. Let G ′...
We describe algorithms for finding shortest paths and distances in a planar digraph which exploit th...
Abstract. We obtain the following results related to dynamic versions of the shortest-paths problem:...
We describe algorithms for finding shortest paths and distances in aplanar digraph which exploit the...
In the dynamic all-pairs shortest path problem we wish to maintain information about distances in a ...
We consider the problem of updating a single source shortest path tree in either a directed or an un...
We describe Mgorithms for finding shortest paths and distances in a planar digraph which exploit the...
We show how to maintain a shortest path tree of a general directed graph G with unit edge weights an...
We describe algorithms for finding shortest paths and distances in outerplanar and planar digraphs t...
We describe algorithms for finding shortest paths and distances in a planar digraph which exploit th...
We present the first fully dynamic algorithm for maintaining all pairs shortest paths in directed gr...
We study dynamic (1 + ∊)-approximation algorithms for the single-source shortest paths problem in an...
We consider the problem of maintaining a solution to the All Pairs Shortest Paths Problem in a direc...