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		<titleInfo>
			<title>Dynamic Factor Graphs for Time Series Modeling</title>
		</titleInfo>
		<name type="personal">
			<namePart type="family">Mirowski</namePart>
			<namePart type="given">P.</namePart>
			<role>
				<roleTerm authority="marcrelator" type="text">author</roleTerm>
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		<name type="personal">
			<namePart type="family">LeCun</namePart>
			<namePart type="given">Y.</namePart>
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				<roleTerm authority="marcrelator" type="text">author</roleTerm>
			</role>
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		<originInfo>
			<dateIssued>2009</dateIssued>
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		<abstract>This article presents a method for training Dynamic Fac- tor Graphs (DFG) with continuous latent state variables. A DFG in- cludes factors modeling joint probabilities between hidden and observed variables, and factors modeling dynamical constraints on hidden vari- ables. The DFG assigns a scalar energy to each configuration of hidden and observed variables. A gradient-based inference procedure finds the minimum-energy state sequence for a given observation sequence. Be- cause the factors are designed to ensure a constant partition function, they can be trained by minimizing the expected energy over training sequences with respect to the factors’ parameters. These alternated in- ference and parameter updates can be seen as a deterministic EM-like procedure. Using smoothing regularizers, DFGs are shown to reconstruct chaotic attractors and to separate a mixture of independent oscillatory sources perfectly. DFGs outperform the best known algorithm on the CATS competition benchmark for time series prediction. DFGs also suc- cessfully reconstruct missing motion capture data.</abstract>
		<subject>
			<topic>Bayesian</topic>
		</subject>
		<note>exported from refbase (http://www.helixpartners.com/refbase-0.9.5/show.php?record=650), last updated on Mon, 04 Jan 2010 20:27:20 -0800</note>
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		<identifier type="citekey">Mirowski+LeCun2009</identifier>
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