In classical network reliability analysis, the system under study is a net-work with perfect nodes but imperfect link, that fail stochastically and independently. There, the goal is to find the probability that the resulting random graph is connected, called reliability. Although the exact reliabil-ity computation belongs to the class of NP-Hard problems, the literature offers three exact methods for exact reliability computation, to know, Sum of Disjoint Products (SDPs), Inclusion-Exclusion and Factorization. Inspired in delay-sensitive applications in telecommunications, Héctor Cancela and Louis Petingi defined in 2001 the diameter-constrained relia-bility, where terminals are required to be connected by d hops or less, being d a positiv...
In this paper, we propose a polynomial-time algorithm for detecting and deleting edges of a network ...
At present “the theory of bounds for network reliability” is absorbed by a more wide theory of netwo...
We are given a graph G = (V, E), terminal set K V and diameter d > 0. Links fail stochastically...
International audienceIn classical network reliability, the system under study is a network with per...
Let G = (V,E) be a simple graph with |V | = n nodes and |E | = m links, a subset K ⊆ V of terminal...
Consider a network where the links are subject to random, independent failures. The diameter constra...
Consider a network where the links are subject to random, independent failures. The diameter constra...
Consider a stochastic network, where nodes are perfect but links fail independently, ruled by failur...
Soit un réseau comprenant des lignes de communication qui échouent indépendamment, dans lequel tous ...
A classical requirement in the design of communication networks is that all entities must be connect...
Soit un réseau comprenant des lignes de communication qui échouent indépendamment, dans lequel tous ...
Consider a communication network with a set of sites and a set of links between them. Suppose that t...
Consider a communication network with a set of sites and a set of links between them. Suppose that t...
A classical requirement in the design of communication networks is that all entities must be connect...
In this paper, we propose a polynomial-time algorithm for detecting and deleting edges of a network ...
In this paper, we propose a polynomial-time algorithm for detecting and deleting edges of a network ...
At present “the theory of bounds for network reliability” is absorbed by a more wide theory of netwo...
We are given a graph G = (V, E), terminal set K V and diameter d > 0. Links fail stochastically...
International audienceIn classical network reliability, the system under study is a network with per...
Let G = (V,E) be a simple graph with |V | = n nodes and |E | = m links, a subset K ⊆ V of terminal...
Consider a network where the links are subject to random, independent failures. The diameter constra...
Consider a network where the links are subject to random, independent failures. The diameter constra...
Consider a stochastic network, where nodes are perfect but links fail independently, ruled by failur...
Soit un réseau comprenant des lignes de communication qui échouent indépendamment, dans lequel tous ...
A classical requirement in the design of communication networks is that all entities must be connect...
Soit un réseau comprenant des lignes de communication qui échouent indépendamment, dans lequel tous ...
Consider a communication network with a set of sites and a set of links between them. Suppose that t...
Consider a communication network with a set of sites and a set of links between them. Suppose that t...
A classical requirement in the design of communication networks is that all entities must be connect...
In this paper, we propose a polynomial-time algorithm for detecting and deleting edges of a network ...
In this paper, we propose a polynomial-time algorithm for detecting and deleting edges of a network ...
At present “the theory of bounds for network reliability” is absorbed by a more wide theory of netwo...
We are given a graph G = (V, E), terminal set K V and diameter d > 0. Links fail stochastically...