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Robust Statistics: Theory and Methods (with R) by Ricardo A. Maronna (Universidad Nacional de La Plata, Argentina) at Abbey's Bookshop,
Robust Statistics: Theory and Methods (with R)
— —
Ricardo A. Maronna (Universidad Nacional de La Plata, Argentina) R. Douglas Martin (University of Washington, USA)

Robust Statistics

Theory and Methods (with R)

Ricardo A. Maronna (Universidad Nacional de La Plata, Argentina),  R. Douglas Martin (University of Washington, USA),  Victor J. Yohai (University of Buenos Aires, Argentina) ,  Matías Salibián-Barrera (The University of British Columbia)

$153.95

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English
John Wiley & Sons Inc
21 December 2018
Mathematics
Series: Wiley Series in Probability and Statistics
A new edition of this popular text on robust statistics, thoroughly updated to include new and improved methods and focus on implementation of methodology using the increasingly popular open-source software R.

Classical statistics fail to cope well with outliers associated with deviations from standard distributions. Robust statistical methods take into account these deviations when estimating the parameters of parametric models, thus increasing the reliability of fitted models and associated inference. This new, second edition of Robust Statistics: Theory and Methods (with R) presents a broad coverage of the theory of robust statistics that is integrated with computing methods and applications. Updated to include important new research results of the last decade and focus on the use of the popular software package R, it features in-depth coverage of the key methodology, including regression, multivariate analysis, and time series modeling. The book is illustrated throughout by a range of examples and applications that are supported by a companion website featuring data sets and R code that allow the reader to reproduce the examples given in the book.

Unlike other books on the market, Robust Statistics: Theory and Methods (with R) offers the most comprehensive, definitive, and up-to-date treatment of the subject. It features chapters on estimating location and scale; measuring robustness; linear regression with fixed and with random predictors; multivariate analysis; generalized linear models; time series; numerical algorithms; and asymptotic theory of M-estimates.

Explains both the use and theoretical justification of robust methods Guides readers in selecting and using the most appropriate robust methods for their problems Features computational algorithms for the core methods

Robust statistics research results of the last decade included in this 2nd edition include: fast deterministic robust regression, finite-sample robustness, robust regularized regression, robust location and scatter estimation with missing data, robust estimation with independent outliers in variables, and robust mixed linear models.

Robust Statistics aims to stimulate the use of robust methods as a powerful tool to increase the reliability and accuracy of statistical modelling and data analysis. It is an ideal resource for researchers, practitioners, and graduate students in statistics, engineering, computer science, and physical and social sciences.
By:   , , , , ,
Imprint:   John Wiley & Sons Inc
Country of Publication:   United States
Edition:   2nd edition
Dimensions:   Height: 231mm,  Width: 158mm,  Spine: 25mm
Weight:   703g
ISBN:   9781119214687
ISBN 10:   1119214688
Series:   Wiley Series in Probability and Statistics
Pages:   464
Publication Date:  
Audience:   Professional and scholarly ,  Undergraduate
Format:   Hardback
Publisher's Status:   Active
Preface Preface to the First Edition About the Companion Website 1 Introduction 2 Location and Scale 3 Measuring Robustness 4 Linear Regression 1 5 Linear Regression 2 6 Multivariate Analysis 7 Generalized Linear Models 8 Time Series 9 Numerical Algorithms 10 Asymptotic Theory of M-estimators 11 Description of Datasets References Index  

Ricardo A. Maronna, Consultant Professor, National University of La Plata, Argentina R. Douglas Martin, Departments of Applied Mathematics and Statistics, University of Washington, USA Victor J. Yohai, Department of Mathematics, University of Buenos Aires, and CONICET, Argentina Matías Salibián-Barrera, Department of Statistics, The University of British Columbia, Canada

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