Survey Sampling Theory and Applications
Autor Raghunath Arnaben Limba Engleză Paperback – 8 mar 2017
The book covers a wide spectrum of topics on the subject, including repetitive sampling over two occasions with varying probabilities, ranked set sampling, Fays method for balanced repeated replications, mirror-match bootstrap, and controlled sampling procedures. Many topics discussed here are not available in other text books. In each section, theories are illustrated with numerical examples. At the end of each chapter theoretical as well as numerical exercises are given which can help graduate students.
- Covers a wide spectrum of topics on survey sampling and statistics
- Serves as an ideal text for graduate students and researchers in survey sampling theory and applications
- Contains material on recent developments in survey sampling not covered in other books
- Illustrates theories using numerical examples and exercises
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Specificații
ISBN-13: 9780128118481
ISBN-10: 0128118482
Pagini: 930
Dimensiuni: 152 x 229 mm
Greutate: 1.22 kg
Editura: ELSEVIER SCIENCE
ISBN-10: 0128118482
Pagini: 930
Dimensiuni: 152 x 229 mm
Greutate: 1.22 kg
Editura: ELSEVIER SCIENCE
Public țintă
Undergraduates and graduate students in statistics and mathematics; statisticians in Government and private sector organizationsCuprins
1. Preliminaries and Basics of Probability Sampling 2. Unified Sampling Theory: Design-Based Inference 3. Simple Random Sampling 4. Systematic Sampling 5. Unequal Probability Sampling 6. Inference Under Superpopulation Model 7. Stratified Sampling 8. Ratio Method of Estimation 9. Regression, Product, and Calibrated Methods of Estimation 10. Two-Phase Sampling 11. Repetitive Sampling 12. Cluster Sampling 13. Multistage Sampling 14. Variance/Mean Square Estimation 15. Nonsampling Errors 16. Randomized Response Techniques 17. Domain and Small Area Estimation 18. Variance Estimation: Complex Survey Designs 19. Complex Surveys: Categorical Data Analysis 20. Complex Survey Design: Regression Analysis 21. Ranked Set Sampling 22. Estimating Functions 23. Estimation of Distribution Functions and Quantiles 24. Controlled Sampling 25. Empirical Likelihood Method in Survey Sampling 26. Sampling Rare and Mobile Populations