Sparse graphical modeling for high dimensional data a paradigm of conditional independence tests / Faming Liang, Bochao Jia.

Author/creator Liang, F., 1970-
Other author Jia, Bochao.
Format Electronic
Publication InfoBoca Raton : CRC Press, 2023.
Descriptionpages cm
Supplemental ContentFull text available from eBooks on EBSCOhost
Subjects

SeriesChapman & Hall/CRC monographs on statistics & applied probability
Contents Introduction to sparse graphical models -- Gaussian graphical models -- Gaussian graphical modeling with missing data -- Gaussian graphical modeling for heterogeneous data -- Poisson graphical models -- Mixed graphical models -- Joint estimation of multiple graphical models -- Nonlinear and non-Gaussian graphical models -- High-dimensional inference with the aid of sparse graphical modeling.
Abstract "This book provides a general framework for learning sparse graphical models with conditional independence tests. It includes complete treatments for Gaussian, Poisson, multinomial, and mixed data; unified treatments for covariate adjustments, data integration, and network comparison; unified treatments for missing data and heterogeneous data; efficient methods for joint estimation of multiple graphical models; effective methods of high-dimensional variable selection; and effective methods of high-dimensional inference. The methods possess an embarrassingly parallel structure in performing conditional independence tests, and the computation can be significantly accelerated by running in parallel on a multi-core computer or a parallel architecture. This book is intended to serve researchers and scientists interested in high-dimensional statistics, and graduate students in broad data science disciplines"-- Provided by publisher.
Bibliography noteIncludes bibliographical references and index.
Access restrictionAvailable only to authorized users.
Technical detailsMode of access: World Wide Web
Genre/formElectronic books.
LCCN 2022060269
ISBN9780367183738 (hardback)
ISBN9781032481470 (paperback)
ISBN(ebook)

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