Bayesian networks can be seen as a factorisation of a joint probability distribution over a set of variables, based on the conditional independence relations amongst the variables. In this paper we show how it is possible to achieve a finer factorisation decomposing the origninal factors in which some conditions hols. The new ideas can be applied to algorithms able to deal wih factorised probabilistic potentials, as Lazy Propagation, Lazy-Penniless and Importance Sampling
Abstract—Novel lazy Lauritzen-Spiegelhalter (LS), lazy Hugin and lazy Shafer-Shenoy (SS) algorithms ...
Three kinds of independence are of interest in the context of Bayesian networks, namely conditional ...
We shortly review our theoretical analysis of genetic algorithms and provide some new results. The t...
We present an efficient procedure for factorising probabilistic potentials represented as probabilit...
The general problem of computing posterior probabilities in Bayesian networds is NP-hard (Cooper 199...
In this paper a new Monte-Carlo algorithm for the propagation of probabilities in Bayesian networks ...
AbstractThe present paper introduces a new kind of representation for the potentials in a Bayesian n...
The paper gives a few arguments in favour of use of chain graphs for description of probabilistic co...
A new method is proposed for exploiting causal independencies in exact Bayesian network inference. A...
AbstractA number of exact algorithms have been developed in recent years to perform probabilistic in...
This paper shows how an efficient and parallel algorithm for inference in Bayesian Networks (BNs) ca...
It is well known that conditional independence can be used to factorize a joint probability into a m...
AbstractIn this paper we introduce a new dynamic importance sampling propagation algorithm for Bayes...
In this paper we introduce a new dynamic importance sampling propagation algorithm for Bayesian netw...
Probability trees are a powerful data structure for representing probabilistic potentials. However, ...
Abstract—Novel lazy Lauritzen-Spiegelhalter (LS), lazy Hugin and lazy Shafer-Shenoy (SS) algorithms ...
Three kinds of independence are of interest in the context of Bayesian networks, namely conditional ...
We shortly review our theoretical analysis of genetic algorithms and provide some new results. The t...
We present an efficient procedure for factorising probabilistic potentials represented as probabilit...
The general problem of computing posterior probabilities in Bayesian networds is NP-hard (Cooper 199...
In this paper a new Monte-Carlo algorithm for the propagation of probabilities in Bayesian networks ...
AbstractThe present paper introduces a new kind of representation for the potentials in a Bayesian n...
The paper gives a few arguments in favour of use of chain graphs for description of probabilistic co...
A new method is proposed for exploiting causal independencies in exact Bayesian network inference. A...
AbstractA number of exact algorithms have been developed in recent years to perform probabilistic in...
This paper shows how an efficient and parallel algorithm for inference in Bayesian Networks (BNs) ca...
It is well known that conditional independence can be used to factorize a joint probability into a m...
AbstractIn this paper we introduce a new dynamic importance sampling propagation algorithm for Bayes...
In this paper we introduce a new dynamic importance sampling propagation algorithm for Bayesian netw...
Probability trees are a powerful data structure for representing probabilistic potentials. However, ...
Abstract—Novel lazy Lauritzen-Spiegelhalter (LS), lazy Hugin and lazy Shafer-Shenoy (SS) algorithms ...
Three kinds of independence are of interest in the context of Bayesian networks, namely conditional ...
We shortly review our theoretical analysis of genetic algorithms and provide some new results. The t...