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Hybrid Bayesian Networks with Linear Deterministic Variables
Cobb, Barry R. ; Shenoy, Prakash P.
Cobb, Barry R.
Shenoy, Prakash P.
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Abstract
When a hybrid Bayesian network has conditionally
deterministic variables with continuous parents, the joint density function for the continuous variables does not exist. Conditional linear Gaussian distributions can handle such cases when the continuous variables have a multi-variate normal distribution and the discrete variables do not have continuous parents. In this paper, operations required for performing inference with
conditionally deterministic variables in hybrid Bayesian networks are developed. These methods allow inference in networks with deterministic
variables where continuous variables may be non-Gaussian, and their density functions can be approximated by mixtures of truncated exponentials. There are no constraints on the placement of continuous and discrete nodes in the network.
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Date
2005-07
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Publisher
Association for Uncertainty in Artificial Intelligence
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UAI05.pdf
Adobe PDF, 492.38 KB
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Keywords
Hybrid Bayesian networks, Conditionally deterministic variables, Linear deterministic functions, Shenoy-Shafer architecture
Citation
Cobb, B. R. and P. P. Shenoy (2005), "Hybrid Bayesian networks with linear deterministic variables," in F. Bacchus and T. Jaakkola (eds.), Uncertainty in Artificial Intelligence: Proceedings of the Twenty-First Conference (UAI-05), pp. 136--144, AUAI Press, Corvallis, OR.
