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Book Cover
E-book
Author Wang, Xiaofeng (Professor of medicine), author.

Title Bayesian regression modeling with INLA / Xiaofeng Wang, Cleveland Clinic, Cleveland, Ohio, Yu Ryan Yue, Baruch College, The City University of New York, Julian J. Faraway, University of Bath, UK
Published Boca Raton, FL : CRC Press, [2018]
©2018

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Description 1 online resource (xii, 312 pages) : illustrations
Series Chapman & Hall/CRC computer science and data analysis series
Series in computer science and data analysis.
Contents Introduction -- Theory of INLA -- Bayesian linear regression -- Generalized linear models -- Linear mixed and generalized linear mixed models -- Survival analysis -- Random walk models for smoothing methods -- Gaussian process regression -- Additive and generalized additive models -- Errors-in-variables regression -- Miscellaneous topics in INLA
Summary "This book addresses the applications of extensively used regression models under a Bayesian framework. It emphasizes efficient Bayesian inference through integrated nested Laplace approximations (INLA) and real data analysis using R. The INLA method directly computes very accurate approximations to the posterior marginal distributions and is a promising alternative to Markov chain Monte Carlo (MCMC) algorithms, which come with a range of issues that impede practical use of Bayesian models."--Provided by publisher
Bibliography Includes bibliographical references (pages 297-308) and index
Notes Description based on print version record; title from PDF title page (viewed August 29, 2022)
Subject Regression analysis.
Bayesian statistical decision theory.
Laplace transformation.
Gaussian processes.
Regression Analysis
MATHEMATICS -- Applied.
MATHEMATICS -- Probability & Statistics -- General.
Bayesian statistical decision theory
Gaussian processes
Laplace transformation
Regression analysis
Form Electronic book
Author Yue, Yu, 1981- author.
Faraway, Julian James, author.
ISBN 1351165747
9781351165747
1351165763
9781351165761
1498727263
9781498727266
Other Titles Bayesian regression modeling with integrated Laplace approximation