AbstractWe give a polynomial algorithm to compute shortest paths in weighted undirected graphs with no negative cycles (conservative graphs). We show that our procedure gives a simple algorithm to compute optimal T-joins (and consequently all of their special cases, including weighted matchings). We finally give a direct algorithmic proof for arbitrary weights of a theorem of Sebő characterizing conservative graphs and optimal paths
This thesis deals with shortest paths problem in graphs. Shortest paths problem is the basic issue o...
in Springer series Lecture Notes in Computer Science, Vol. 9079We study the NP-hard Shortest Path Mo...
Given a weighted directed graph G=(V;E;w), where w is non-negative weight function, G’ is a graph ob...
We give a polynomial algorithm to compute shortest paths in weighted undirected graphs with no negat...
We introduce the following notion: a digraph D = (V, A) with arc weights c: A → R is called nearly c...
We consider the Shortest Odd Path problem, where given an undirected graph $G$, a weight function on...
We consider the problem of computing all-pairs shortest paths in a directed graph with non-negative ...
AbstractWe present an approximation algorithm for the all pairs shortest paths (APSP) problem in wei...
Abstract In this paper, we propose three O(n0S(m;n)) algorithms for finding the shortest paths from ...
We propose shortest path algorithms that use A ∗ search in combination with a new graph-theoretic lo...
When dealing with shortest paths in weighed or unweighed graphs, one may solve one-to-one, one-to-al...
AbstractWe present a new all-pairs shortest path algorithm that works with real-weighted graphs in t...
Given an undirected graph and two pairs of vertices $(s_i,t_i)$ for $i\in\{1,2\}$ we show that there...
Fine-grained reductions have established equivalences between many core problems with Õ(n3)-time alg...
We present a new all-pairs shortest path algorithm that works with real-weighted graphs in the tradi...
This thesis deals with shortest paths problem in graphs. Shortest paths problem is the basic issue o...
in Springer series Lecture Notes in Computer Science, Vol. 9079We study the NP-hard Shortest Path Mo...
Given a weighted directed graph G=(V;E;w), where w is non-negative weight function, G’ is a graph ob...
We give a polynomial algorithm to compute shortest paths in weighted undirected graphs with no negat...
We introduce the following notion: a digraph D = (V, A) with arc weights c: A → R is called nearly c...
We consider the Shortest Odd Path problem, where given an undirected graph $G$, a weight function on...
We consider the problem of computing all-pairs shortest paths in a directed graph with non-negative ...
AbstractWe present an approximation algorithm for the all pairs shortest paths (APSP) problem in wei...
Abstract In this paper, we propose three O(n0S(m;n)) algorithms for finding the shortest paths from ...
We propose shortest path algorithms that use A ∗ search in combination with a new graph-theoretic lo...
When dealing with shortest paths in weighed or unweighed graphs, one may solve one-to-one, one-to-al...
AbstractWe present a new all-pairs shortest path algorithm that works with real-weighted graphs in t...
Given an undirected graph and two pairs of vertices $(s_i,t_i)$ for $i\in\{1,2\}$ we show that there...
Fine-grained reductions have established equivalences between many core problems with Õ(n3)-time alg...
We present a new all-pairs shortest path algorithm that works with real-weighted graphs in the tradi...
This thesis deals with shortest paths problem in graphs. Shortest paths problem is the basic issue o...
in Springer series Lecture Notes in Computer Science, Vol. 9079We study the NP-hard Shortest Path Mo...
Given a weighted directed graph G=(V;E;w), where w is non-negative weight function, G’ is a graph ob...