Inbunden, Engelska, 2011
Regression for Categorical Data
Av Gerhard Tutz
Del 34 i serien Cambridge Series in Statistical and Probabilistic Mathematics
1342 kr
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Beskrivning
This book introduces basic and advanced concepts of categorical regression with a focus on the structuring constituents of regression, including regularization techniques to structure predictors. In addition to standard methods such as the logit and probit model and extensions to multivariate settings, the author presents more recent developments in flexible and high-dimensional regression, which allow weakening of assumptions on the structuring of the predictor and yield fits that are closer to the data. A generalized linear model is used as a unifying framework whenever possible in particular parametric models that are treated within this framework. Many topics not normally included in books on categorical data analysis are treated here, such as nonparametric regression; selection of predictors by regularized estimation procedures; ternative models like the hurdle model and zero-inflated regression models for count data; and non-standard tree-based ensemble methods. The book is accompanied by an R package that contains data sets and code for all the examples.
Produktinformation
- Utgivningsdatum: 2011-11-21
- Mått: 185 x 257 x 36 mm
- Vikt: 1 160 g
- Format: Inbunden
- Språk: Engelska
- Serie: Cambridge Series in Statistical and Probabilistic Mathematics
- Antal sidor: 572
- Förlag: Cambridge University Press
- ISBN: 9781107009653
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Mer om författaren
Dr Gerhard Tutz is a Professor of Mathematics in the Department of Statistics at Ludwig-Maximilians University, Munich. He is formerly a Professor at the Technical University Berlin. He is the author or co-author of nine books and more than 100 papers.
Recensioner i media
"Regression for Categorical Data is a well-written and nicely organized book. It focuses on the regression analysis of categorical data, including both binary and count data, and introduced up-to-date developments in the field." Xia Wang, Mathematical Reviews
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