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Incomplete Categorical Data Design
Non-Randomized Response Techniques for Sensitive Questions in Surveys
von Guo-Liang Tian, Man-Lai Tang
Verlag: Taylor & Francis
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ISBN: 978-1-04-005835-0
Erschienen am 19.04.2016
Sprache: Englisch

Preis: 84,99 €

Klappentext
Biografische Anmerkung
Inhaltsverzeichnis

A self-contained, systematic introduction, this book shows you how to draw valid statistical inferences from survey data with sensitive characteristics. It guides you in applying the non-randomized response approach in surveys and new non-randomized response designs. The techniques covered integrate the strengths of existing approaches, including randomized response models, incomplete categorical data design, the EM algorithm, the bootstrap method, and the data augmentation algorithm. All R codes for the examples are available online.



Guo-Liang Tian is an associate professor of statistics in the Department of Statistics and Actuarial Science at the University of Hong Kong. Dr. Tian has published more than 60 (bio)statistical and medical papers in international peer-reviewed journals on missing data analysis, constrained parameter models and variable selection, sample surveys with sensitive questions, and cancer clinical trial and design. He is also the co-author of two books. He received a PhD in statistics from the Institute of Applied Mathematics, Chinese Academy of Science.

Man-Lai Tang is an associate professor in the Department of Mathematics at Hong Kong Baptist University. Dr. Tang is an editorial board member of Advances and Applications in Statistical Sciences and the Journal of Probability and Statistics; associate editor of Communications in Statistics-Theory and Methods and Communications in Statistics-Simulation and Computation; and editorial advisory board member of the Open Medical Informatics Journal. His research interests include exact methods for discrete data, equivalence/non-inferiority trials, and biostatistics. He received a PhD in biostatistics from UCLA.



Introduction. The Crosswise Model. The Triangular Model. Sample Size Determination for the Crosswise and Triangular Models. The Multi-Category Triangular Model. The Hidden Sensitivity Model. The Parallel Model. Sample Size Calculation for the Parallel Model. The Multi-Category Parallel Model. A Variant of the Parallel Model. The Combination Questionnaire Model. Appendices. References. Indices.


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