Add to ORKGWe show that computation of all-terminal graph reliability requires time exponential in Ω(m/ log2 m) for simple graphs of m edges under the Exponential Time Hypothesis
Designing reliable networks consists in finding topological structures, which are able to successful...
In the first part of this thesis we generalise the well-known K-terminal reliability R(G,K) to diffe...
The reliability polynomial gives the probability that a graph remains con-nected given that each edg...
Abstract. Let G (V, E) be a graph whose edges may fail with known probabilities and let K _ V be spe...
Let G=(V,E) be a graph with a distinguished set of terminal vertices K⫅V. We define the K-diameter o...
Let G = (V,E) be a graph with a distinguished set of terminal vertices K ⊆ V. We define the K-diamet...
AbstractThe (all-terminal) reliability of a graph G is the probability that all vertices are in the ...
We give a fully polynomial-time randomized approximation scheme (FPRAS) for the all-terminal network...
The classic all-terminal network reliability problem posits a graph, each of whose edges fails indep...
The classic all-terminal network reliability problem posits a graph, each of whose edges fails indep...
Abstract. In this paper, we consider problems related to the network reliability problem restricted ...
One measure of two-terminal network reliability, termed probabilistic connectedness, is the probabil...
International audienceWe model a communication system by a network, were the terminals are perfect b...
A Comparison between Two All-Terminal Reliability AlgorithmsTwo algorithms computing the ...
Abstract. Karger (SIAM Journal on Computing, 1999) developed the first fully-polynomial approximatio...
Designing reliable networks consists in finding topological structures, which are able to successful...
In the first part of this thesis we generalise the well-known K-terminal reliability R(G,K) to diffe...
The reliability polynomial gives the probability that a graph remains con-nected given that each edg...
Abstract. Let G (V, E) be a graph whose edges may fail with known probabilities and let K _ V be spe...
Let G=(V,E) be a graph with a distinguished set of terminal vertices K⫅V. We define the K-diameter o...
Let G = (V,E) be a graph with a distinguished set of terminal vertices K ⊆ V. We define the K-diamet...
AbstractThe (all-terminal) reliability of a graph G is the probability that all vertices are in the ...
We give a fully polynomial-time randomized approximation scheme (FPRAS) for the all-terminal network...
The classic all-terminal network reliability problem posits a graph, each of whose edges fails indep...
The classic all-terminal network reliability problem posits a graph, each of whose edges fails indep...
Abstract. In this paper, we consider problems related to the network reliability problem restricted ...
One measure of two-terminal network reliability, termed probabilistic connectedness, is the probabil...
International audienceWe model a communication system by a network, were the terminals are perfect b...
A Comparison between Two All-Terminal Reliability AlgorithmsTwo algorithms computing the ...
Abstract. Karger (SIAM Journal on Computing, 1999) developed the first fully-polynomial approximatio...
Designing reliable networks consists in finding topological structures, which are able to successful...
In the first part of this thesis we generalise the well-known K-terminal reliability R(G,K) to diffe...
The reliability polynomial gives the probability that a graph remains con-nected given that each edg...