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On the Concentration ­Properties of Interacting ­Particle Processes ­(Foundations and Trends
R) in Machine Learning

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Format
Paperback, 176 pages
Published
United States, 1 January 2012

This monograph presents some new concentration inequalities for Feynman-Kac particle processes.

It analyzes different types of stochastic particle models, including particle profile occupation

measures, genealogical tree based evolution models, particle free energies, as well as

backward Markov chain particle models. It illustrates these results with a series of topics related

to computational physics and biology, stochastic optimization, signal processing and Bayesian

statistics, and many other probabilistic machine learning algorithms. Special emphasis is given

to the stochastic modeling, and to the quantitative performance analysis of a series of advanced

Monte Carlo methods; including particle filters, genetic type island models, Markov bridge

models, and interacting particle Markov chain Monte Carlo methodologies.

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Product Description

This monograph presents some new concentration inequalities for Feynman-Kac particle processes.

It analyzes different types of stochastic particle models, including particle profile occupation

measures, genealogical tree based evolution models, particle free energies, as well as

backward Markov chain particle models. It illustrates these results with a series of topics related

to computational physics and biology, stochastic optimization, signal processing and Bayesian

statistics, and many other probabilistic machine learning algorithms. Special emphasis is given

to the stochastic modeling, and to the quantitative performance analysis of a series of advanced

Monte Carlo methods; including particle filters, genetic type island models, Markov bridge

models, and interacting particle Markov chain Monte Carlo methodologies.

Show more
Product Details
EAN
9781601985125
ISBN
1601985126
Dimensions
23.4 x 15.6 x 1 centimeters (0.26 kg)

Table of Contents

1: Stochastic particle methods 2: Some application domains 3: Feynman-Kac semigroup analysis 4: Empirical processes 5: Interacting empirical processes 6: Feynman-Kac particle processes. References

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