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Prior Processes and Their Applications - Nonparametric Bayesian Estimation (Hardcover, 2nd ed. 2016)
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Prior Processes and Their Applications - Nonparametric Bayesian Estimation (Hardcover, 2nd ed. 2016)
Series: Springer Series in Statistics
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This book presents a systematic and comprehensive treatment of
various prior processes that have been developed over the past four
decades for dealing with Bayesian approach to solving selected
nonparametric inference problems. This revised edition has been
substantially expanded to reflect the current interest in this
area. After an overview of different prior processes, it examines
the now pre-eminent Dirichlet process and its variants including
hierarchical processes, then addresses new processes such as
dependent Dirichlet, local Dirichlet, time-varying and spatial
processes, all of which exploit the countable mixture
representation of the Dirichlet process. It subsequently discusses
various neutral to right type processes, including gamma and
extended gamma, beta and beta-Stacy processes, and then describes
the Chinese Restaurant, Indian Buffet and infinite gamma-Poisson
processes, which prove to be very useful in areas such as machine
learning, information retrieval and featural modeling. Tailfree and
Polya tree and their extensions form a separate chapter, while the
last two chapters present the Bayesian solutions to certain
estimation problems pertaining to the distribution function and its
functional based on complete data as well as right censored data.
Because of the conjugacy property of some of these processes, most
solutions are presented in closed form. However, the current
interest in modeling and treating large-scale and complex data also
poses a problem - the posterior distribution, which is essential to
Bayesian analysis, is invariably not in a closed form, making it
necessary to resort to simulation. Accordingly, the book also
introduces several computational procedures, such as the Gibbs
sampler, Blocked Gibbs sampler and slice sampling, highlighting
essential steps of algorithms while discussing specific models. In
addition, it features crucial steps of proofs and derivations,
explains the relationships between different processes and provides
further clarifications to promote a deeper understanding. Lastly,
it includes a comprehensive list of references, equipping readers
to explore further on their own.
General
Imprint: |
Springer International Publishing AG
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Country of origin: |
Switzerland |
Series: |
Springer Series in Statistics |
Release date: |
August 2016 |
First published: |
2016 |
Authors: |
Eswar G. Phadia
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Dimensions: |
235 x 155 x 21mm (L x W x T) |
Format: |
Hardcover
|
Pages: |
327 |
Edition: |
2nd ed. 2016 |
ISBN-13: |
978-3-319-32788-4 |
Languages: |
English
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Subtitles: |
English
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Categories: |
Books >
Science & Mathematics >
Mathematics >
Probability & statistics
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LSN: |
3-319-32788-7 |
Barcode: |
9783319327884 |
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