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Statistical Analysis of Loopy Belief Propagation in Random Fields
by
Tanaka, Kazuyuki
, Kataoka, Shun
, Yasuda, Muneki
in
Bayesian analysis
/ Cluster variation method
/ Equivalence
/ Fields (mathematics)
/ Image restoration
/ Markov processes
/ Mathematical analysis
/ Message passing
/ Propagation
/ Quenching
/ Statistical analysis
/ Statistical inference
/ Statistical mechanics
2015
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Statistical Analysis of Loopy Belief Propagation in Random Fields
by
Tanaka, Kazuyuki
, Kataoka, Shun
, Yasuda, Muneki
in
Bayesian analysis
/ Cluster variation method
/ Equivalence
/ Fields (mathematics)
/ Image restoration
/ Markov processes
/ Mathematical analysis
/ Message passing
/ Propagation
/ Quenching
/ Statistical analysis
/ Statistical inference
/ Statistical mechanics
2015
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Do you wish to request the book?
Statistical Analysis of Loopy Belief Propagation in Random Fields
by
Tanaka, Kazuyuki
, Kataoka, Shun
, Yasuda, Muneki
in
Bayesian analysis
/ Cluster variation method
/ Equivalence
/ Fields (mathematics)
/ Image restoration
/ Markov processes
/ Mathematical analysis
/ Message passing
/ Propagation
/ Quenching
/ Statistical analysis
/ Statistical inference
/ Statistical mechanics
2015
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Statistical Analysis of Loopy Belief Propagation in Random Fields
Paper
Statistical Analysis of Loopy Belief Propagation in Random Fields
2015
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Overview
Loopy belief propagation (LBP), which is equivalent to the Bethe approximation in statistical mechanics, is a message-passing-type inference method that is widely used to analyze systems based on Markov random fields (MRFs). In this paper, we propose a message-passing-type method to analytically evaluate the quenched average of LBP in random fields by using the replica cluster variation method. The proposed analytical method is applicable to general pair-wise MRFs with random fields whose distributions differ from each other and can give the quenched averages of the Bethe free energies over random fields, which are consistent with numerical results. The order of its computational cost is equivalent to that of standard LBP. In the latter part of this paper, we describe the application of the proposed method to Bayesian image restoration, in which we observed that our theoretical results are in good agreement with the numerical results for natural images.
Publisher
Cornell University Library, arXiv.org
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