While decision trees are a popular formal and quantitative method for determining an optimal decision from a finite set of choices, for all but very simple problems they are computationally intractable. For this reason, Influence Diagrams (IDs) have been used as a more compact and efficient alternative. However, most algorithmic solutions assume that all chance variables are discrete, whereas in practice many are continuous. For such 'Hybrid' IDs (HIDs) the current-state-of-the-art algorithms suffer from various limitations on the kinds of inference that can be performed. This paper presents a novel method that overcomes a number of these limitations. The method solves a HID by transforming it to a Hybrid Bayesian Network (HBN) and carrying...
Mixtures of truncated exponentials (MTE) potentials are an alternative to discretization for represe...
AbstractThis study introduces potential influence diagrams, a generalization of standard influence d...
Influence diagrams (ID) are graphical frameworks for decision making in stochastic situations with m...
In decision theory models, expected value of partial perfect information (EVPPI) is an important ana...
In decision theory models, expected value of partial perfect information (EVPPI) is an important ana...
A Bayesian Network can be used to model and visualize a process that includes multiple dependent var...
This paper is about reducing influence diagram (ID) evaluation into Bayesian network (BN) inference ...
this article, we present a new, two--phase method for influence diagram evaluation. In our method, a...
This is a short 9-pp version of a longer un-published working paper titled "Decision Making with Hyb...
This thesis addresses some drawbacks related to the evaluation of influence diagrams (ID), which is ...
Abstract—This paper presents decision analysis networks (DANs) as a new type of probabilistic graphi...
We describe a framework and an algorithm for approximately solving a class of hybrid influence diagr...
Mixtures of truncated exponentials (MTE) potentials are an alternative to discretization for represe...
Abstract. An influence diagram is a dual graphical and numerical rep-resentation of a decision probl...
We give an introduction to the theory of probabilistic graphical models and describe several types o...
Mixtures of truncated exponentials (MTE) potentials are an alternative to discretization for represe...
AbstractThis study introduces potential influence diagrams, a generalization of standard influence d...
Influence diagrams (ID) are graphical frameworks for decision making in stochastic situations with m...
In decision theory models, expected value of partial perfect information (EVPPI) is an important ana...
In decision theory models, expected value of partial perfect information (EVPPI) is an important ana...
A Bayesian Network can be used to model and visualize a process that includes multiple dependent var...
This paper is about reducing influence diagram (ID) evaluation into Bayesian network (BN) inference ...
this article, we present a new, two--phase method for influence diagram evaluation. In our method, a...
This is a short 9-pp version of a longer un-published working paper titled "Decision Making with Hyb...
This thesis addresses some drawbacks related to the evaluation of influence diagrams (ID), which is ...
Abstract—This paper presents decision analysis networks (DANs) as a new type of probabilistic graphi...
We describe a framework and an algorithm for approximately solving a class of hybrid influence diagr...
Mixtures of truncated exponentials (MTE) potentials are an alternative to discretization for represe...
Abstract. An influence diagram is a dual graphical and numerical rep-resentation of a decision probl...
We give an introduction to the theory of probabilistic graphical models and describe several types o...
Mixtures of truncated exponentials (MTE) potentials are an alternative to discretization for represe...
AbstractThis study introduces potential influence diagrams, a generalization of standard influence d...
Influence diagrams (ID) are graphical frameworks for decision making in stochastic situations with m...