Dynamic Bayesian network inferencing for non-homogeneous complex systems

Dynamic Bayesian networks (DBNs) provide a versatile method for predictive, whole-of-systems modelling to support decision makers in managing natural systems subject to anthropogenic disturbances. However, DBNs typically assume a homogeneous Markov chain which we show can limit the dynamics that can...

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Bibliographic Details
Published in:Journal of the Royal Statistical Society Series C: Applied Statistics Vol. 67; no. 2; pp. 417 - 434
Main Authors: Wu, Paul P.-Y., Caley, M. Julian, Kendrick, Gary A., McMahon, Kathryn, Mengersen, Kerrie
Format: Journal Article
Language:English
Published: Oxford John Wiley & Sons Ltd 01.02.2018
Oxford University Press
Subjects:
Absorption
Bayesian analysis
Changes
Complex system
Complex systems
Computing time
Convergence
Decision makers
Decision making
Dredging
Dynamic Bayesian network
Ecosystem modelling
Ecosystems
Grasses
Inference
Markov analysis
Markov chains
Non‐homogeneous Markov chain
Path dependence
Probabilistic inference
Seagrass
Strategic management
Transition probabilities
ISSN:0035-9254, 1467-9876
Online Access:Get full text
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Summary:Dynamic Bayesian networks (DBNs) provide a versatile method for predictive, whole-of-systems modelling to support decision makers in managing natural systems subject to anthropogenic disturbances. However, DBNs typically assume a homogeneous Markov chain which we show can limit the dynamics that can be modelled especially for complex ecosystems that are susceptible to regime change (i.e. change in state transition probabilities). Such regime changes can occur as a result of exogenous inputs and/or because of past system states; the latter is known as path dependence. We develop a method for non-homogeneous DBN inference to capture the dynamics of potentially path-dependent ecosystems. The method enables dynamic updates of DBN parameters at each time slice in computing posterior marginal probabilities given evidence for forward inference. An approximate algorithm for forward-backward inference is also provided noting that convergence is not guaranteed in a path-dependent system. We demonstrate the methods on a seagrass dredging case-study and show that the incorporation of path dependence enables conditional absorption into and release from the zero state in line with ecological observations. The model helps managers to develop practical ways to manage the marked effects of dredging on high value seagrass ecosystems.
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ISSN:0035-9254
1467-9876
DOI:10.1111/rssc.12228