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Variational Bayesian Methods For Multimedia Problems

delete2014-06-01
delete22
PRE
AI
C
Chen, ZF *
S
S. Derin Babacan
R
Rafael Molina
A
Aggelos K. Katsaggelos
DOI:10.1109/TMM.2014.2307692delete
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Abstract

Abstract

En 中文
In this paper we present an introduction to Variational Bayesian (VB) methods in the context of probabilistic graphical models, and discuss their application in multimedia related problems. VB is a family of deterministic probability distribution approximation procedures that offer distinct advantages over alternative approaches based on stochastic sampling and those providing only point estimates. VB inference is flexible to be applied in different practical problems, yet is broad enough to subsume as its special cases several alternative inference approaches including Maximum A Posteriori (MAP) and the Expectation-Maximization (EM) algorithm. In this paper we also show the connections between VB and other posterior approximation methods such as the marginalization-based Loopy Belief Propagation (LBP) and the Expectation Propagation (EP) algorithms. Specifically, both VB and EP are variational methods that minimize functionals based on the Kullback-Leibler (KL) divergence. LBP, traditionally developed using graphical models, can also be viewed as a VB inference procedure. We present several multimedia related applications illustrating the use and effectiveness of the VB algorithms discussed herein. We hope that by reading this tutorial the readers will obtain a general understanding of Bayesian methods and establish connections among popular algorithms used in practice.
Keywords:
Bayes methods
graphical models
multimedia signal processing
variational Bayes
inverse problems

Journal

IEEE Transactions on Multimedia cover
IEEE Transactions on Multimedia
IF:
9.7
Papers:
4.7K
Citations:
2.4W

Organization

U
University of Granada
Scholars:
2.3W
Papers: 1.9W
Citations: 24
N
Northwestern University
Scholars:
6.2W
Papers: 5.3W
Citations: 3.9K
G
Google Incorporated
Scholars:
3.5K
Papers: 1.8K
Citations: 8
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