Multi-dimensional Bayesian networks (MBCs) have been recently shown to perform efficient classifications. In this study, we evaluate the computational complexity of exact inference, MAP (maximum a posterior) and MPE (most probable explanation) in MBCs. Even when MBCs have simple graphical structures under strong constraints, we find that computing exact inference is NP-Complete, while computing MAP and MPE is NP-hard.status: accepte
We examine the inferential complexity of Bayesian networks specified through logical constructs. We ...
In this paper, we provide new complexity results for algorithms that learn discretevariable Bayesian...
AbstractDirected-path (DP) singly-connected Bayesian networks are an interesting special case that, ...
Multi-dimensional Bayesian networks (MBCs) have been recently shown to perform efficient classificat...
Multidimensional Bayesian network classifiers have gained popularity over the last few years due to ...
AbstractOne of the key computational problems in Bayesian networks is computing the maximal posterio...
We study the computational complexity of finding maximum a posteriori configurations in Bayesian net...
MAP is the problem of finding a most probable instantiation of a set of variables given evidence. MA...
Abstract. We describe the family of multi-dimensional Bayesian network clas-siers which include one ...
Multi-dimensional classification aims at finding a function that assigns a vector of class values to...
AbstractMulti-dimensional classification aims at finding a function that assigns a vector of class v...
Multidimensional classification has become one of the most relevant topics in view of the many domai...
\u3cp\u3eThis paper presents new results for the (partial) maximum a posteriori (MAP) problem in Bay...
AbstractThe use of Bayesian Networks (BNs) as classifiers in different fields of application has rec...
We introduce the family of multi-dimensional Bayesian network classifiers. These clas-sifiers includ...
We examine the inferential complexity of Bayesian networks specified through logical constructs. We ...
In this paper, we provide new complexity results for algorithms that learn discretevariable Bayesian...
AbstractDirected-path (DP) singly-connected Bayesian networks are an interesting special case that, ...
Multi-dimensional Bayesian networks (MBCs) have been recently shown to perform efficient classificat...
Multidimensional Bayesian network classifiers have gained popularity over the last few years due to ...
AbstractOne of the key computational problems in Bayesian networks is computing the maximal posterio...
We study the computational complexity of finding maximum a posteriori configurations in Bayesian net...
MAP is the problem of finding a most probable instantiation of a set of variables given evidence. MA...
Abstract. We describe the family of multi-dimensional Bayesian network clas-siers which include one ...
Multi-dimensional classification aims at finding a function that assigns a vector of class values to...
AbstractMulti-dimensional classification aims at finding a function that assigns a vector of class v...
Multidimensional classification has become one of the most relevant topics in view of the many domai...
\u3cp\u3eThis paper presents new results for the (partial) maximum a posteriori (MAP) problem in Bay...
AbstractThe use of Bayesian Networks (BNs) as classifiers in different fields of application has rec...
We introduce the family of multi-dimensional Bayesian network classifiers. These clas-sifiers includ...
We examine the inferential complexity of Bayesian networks specified through logical constructs. We ...
In this paper, we provide new complexity results for algorithms that learn discretevariable Bayesian...
AbstractDirected-path (DP) singly-connected Bayesian networks are an interesting special case that, ...