Nonparametric Regression Methods for Longitudinal Data Analysis: Mixed-Effects Modeling Approaches

Regression, Modeling, Analysis, Data, Approaches

本帖最后由 wintec 于 2009-9-9 06:08 编辑

【资料名称】：Nonparametric Regression Methods for Longitudinal Data Analysis: Mixed-Effects Modeling Approaches (Wiley Series in Probability and Statistics)
【资料作者】：[url=/WileyCDA/Section/id-370022.html?query=Hulin+Wu]Hulin Wu[/url], [url=/WileyCDA/Section/id-370022.html?query=Jin-Ting+Zhang]Jin-Ting Zhang[/url]
【出版社】：Wiley
【免流量地址】：1：http://rapidshare.com/files/66942774/Nonparametric_Regression_Methods_for_Longitudinal_Data_Analysis_0471483508.rar
2：http://ifile.it/6vaerly/81696___nonparametric_regression_methods_for_longitudinal_data_analysis_0471483508.rar
【解压密码】：http://bbs.jjxj.org
【简介及目录】： http://ca.wiley.com/WileyCDA/WileyTitle/productCd-0470009667.html

Incorporates mixed-effects modeling techniques for more powerful and efficient methods

This book presents current and effective nonparametric regression techniques for longitudinal data analysis and systematically investigates the incorporation of mixed-effects modeling techniques into various nonparametric regression models. The authors emphasize modeling ideas and inference methodologies, although some theoretical results for the justification of the proposed methods are presented.

With its logical structure and organization, beginning with basic principles, the text develops the foundation needed to master advanced principles and applications. Following a brief overview, data examples from biomedical research studies are presented and point to the need for nonparametric regression analysis approaches. Next, the authors review mixed-effects models and nonparametric regression models, which are the two key building blocks of the proposed modeling techniques.

The core section of the book consists of four chapters dedicated to the major nonparametric regression methods: local polynomial, regression spline, smoothing spline, and penalized spline. The next two chapters extend these modeling techniques to semiparametric and time varying coefficient models for longitudinal data analysis. The final chapter examines discrete longitudinal data modeling and analysis.

Each chapter concludes with a summary that highlights key points and also provides bibliographic notes that point to additional sources for further study. Examples of data analysis from biomedical research are used to illustrate the methodologies contained throughout the book. Technical proofs are presented in separate appendices.

With its focus on solving problems, this is an excellent textbook for upper-level undergraduate and graduate courses in longitudinal data analysis. It is also recommended as a reference for biostatisticians and other theoretical and applied research statisticians with an interest in longitudinal data analysis. Not only do readers gain an understanding of the principles of various nonparametric regression methods, but they also gain a practical understanding of how to use the methods to tackle real-world problems.

Preface. Acronyms. 1. Introduction. 2. Parametric Mixed-Effects Models. 3. Nonparametric Regression Smoothers. 4. Local Polynomial Methods. 5. Regression Spline Methods. 6. Smoothing Splines Methods. 7. Penalized Spline Methods. 8. Semiparametric Models. 9. Time-Varying Coefficient Models. 10. Discrete Longitudinal Data. References. Index.

HULIN WU, PHD, is Professor of Biostatistics in the School of Medicine and Dentistry at the University of Rochester in the Departments of Medicine; Community and Preventative Medicine; and Biostatistics and Computational Biology. His research interests include longi-tudinal data, HIV/AIDS modeling, biomedical informatics, and clinical trials. JIN-TING ZHANG, PHD, is Assistant Professor in the Department of Statistics and Applied Probability at the National University of Singapore. His research interests include nonparametric regression and density estimation, nonparametric mixed-effects modeling, functional data analysis, and longitudinal data analysis, among others.