Asymptotic Statistics / Edition 1

Asymptotic Statistics / Edition 1

by A. W. van der Vaart
ISBN-10:
0521784506
ISBN-13:
9780521784504
Pub. Date:
06/19/2000
Publisher:
Cambridge University Press
ISBN-10:
0521784506
ISBN-13:
9780521784504
Pub. Date:
06/19/2000
Publisher:
Cambridge University Press
Asymptotic Statistics / Edition 1

Asymptotic Statistics / Edition 1

by A. W. van der Vaart
$76.0
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$76.00 
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Overview

Here is a practical and mathematically rigorous introduction to the field of asymptotic statistics. In addition to most of the standard topics of an asymptotics course—likelihood inference, M-estimation, the theory of asymptotic efficiency, U-statistics, and rank procedures—the book also presents recent research topics such as semiparametric models, the bootstrap, and empirical processes and their applications. The topics are organized from the central idea of approximation by limit experiments, one of the book's unifying themes that mainly entails the local approximation of the classical i.i.d. set up with smooth parameters by location experiments involving a single, normally distributed observation.

Product Details

ISBN-13: 9780521784504
Publisher: Cambridge University Press
Publication date: 06/19/2000
Series: Cambridge Series in Statistical and Probabilistic Mathematics , #3
Edition description: New Edition
Pages: 462
Product dimensions: 7.05(w) x 10.04(h) x 1.10(d)

Table of Contents

1. Introduction; 2. Stochastic convergence; 3. The Δ-method; 4. Moment estimators; 5. M- and Z-estimators; 6. Contiguity; 7. Local asymptotic normality; 8. Efficiency of estimators; 9. Limits of experiments; 10. Bayes procedures; 11. Projections; 12. U-statistics; 13. Rank, sign, and permutation statistics; 14. Relative efficiency of tests; 15. Efficiency of tests; 16. Likelihood ratio tests; 17. Chi-square tests; 18. Stochastic convergence in metric spaces; 19. Empirical processes; 20. The functional Δ-method; 21. Quantiles and order statistics; 22. L-statistics; 23. The bootstrap; 24. Nonparametric density estimation; 25. Semiparametric models.
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