Missing Data in Longitudinal Studies

Missing Data in Longitudinal Studies

EnglishHardbackPrint on demand
Daniels Michael J.
Taylor & Francis Inc
EAN: 9781584886099
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Detailed information

Drawing from the authors’ own work and from the most recent developments in the field, Missing Data in Longitudinal Studies: Strategies for Bayesian Modeling and Sensitivity Analysis describes a comprehensive Bayesian approach for drawing inference from incomplete data in longitudinal studies. To illustrate these methods, the authors employ several data sets throughout that cover a range of study designs, variable types, and missing data issues.

The book first reviews modern approaches to formulate and interpret regression models for longitudinal data. It then discusses key ideas in Bayesian inference, including specifying prior distributions, computing posterior distribution, and assessing model fit. The book carefully describes the assumptions needed to make inferences about a full-data distribution from incompletely observed data. For settings with ignorable dropout, it emphasizes the importance of covariance models for inference about the mean while for nonignorable dropout, the book studies a variety of models in detail. It concludes with three case studies that highlight important features of the Bayesian approach for handling nonignorable missingness.

With suggestions for further reading at the end of most chapters as well as many applications to the health sciences, this resource offers a unified Bayesian approach to handle missing data in longitudinal studies.

EAN 9781584886099
ISBN 1584886099
Binding Hardback
Publisher Taylor & Francis Inc
Publication date March 11, 2008
Pages 324
Language English
Dimensions 234 x 156
Country United States
Authors Daniels Michael J.; Hogan Joseph W.
Illustrations 43 Tables, black and white; 21 Illustrations, black and white
Series editors Isham Valerie; Keiding Niels; Louis Thomas A.; Murphy Susan.A; Tibshirani, R.J.; Tong Howell
Series Chapman & Hall/CRC Monographs on Statistics and Applied Probability