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Robust Statistics (Wiley Series in Probability and Statistics) [Hardcover]

Peter J. Huber (Author)
5.0 out of 5 stars  See all reviews (2 customer reviews)


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Book Description

0471418056 978-0471418054 February 1981 1
The first systematic, book-length treatment of the subject. Begins with a general introduction and the formal mathematical background behind qualitative and quantitative robustness. Stresses concepts. Provides selected numerical algorithms for computing robust estimates, as well as convergence proofs. Tables contain quantitative robustness information for a variety of estimates.


Editorial Reviews

Review

"A comprehensive introduction and discussion on the formal mathematical background behind qualitative and quantitative robustness is provided, and subsequent chapters delve into basic types of scale estimates, asymptotic minimax theory, regression, robust covariance, and robust design . . . it also serves as a valuable reference for researchers and practitioners who wish to study the statistical research associated with robust statistics" (Mathematical Reviews, 2010)

From the Publisher

The first systematic, book-length treatment of the subject. Begins with a general introduction and the formal mathematical background behind qualitative and quantitative robustness. Stresses concepts. Provides selected numerical algorithms for computing robust estimates, as well as convergence proofs. Tables contain quantitative robustness information for a variety of estimates.

Product Details

  • Hardcover: 320 pages
  • Publisher: Wiley-Interscience; 1 edition (February 1981)
  • Language: English
  • ISBN-10: 0471418056
  • ISBN-13: 978-0471418054
  • Product Dimensions: 9 x 6 x 1 inches
  • Shipping Weight: 1.4 pounds
  • Average Customer Review: 5.0 out of 5 stars  See all reviews (2 customer reviews)
  • Amazon Best Sellers Rank: #2,679,243 in Books (See Top 100 in Books)

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29 of 31 people found the following review helpful:
5.0 out of 5 stars classic early text on robust methods, January 24, 2008
This review is from: Robust Statistics (Wiley Series in Probability and Statistics) (Hardcover)
In the 1970s Peter Huber was one of the innovative geniuses that developed the area of robust statistical methods. After the famous Princeton robustness study that Huber participated in there was a scattered set of techniques that were shown to be robust estimators of location based on simulations over wide classes of probability distributions. Huber and Hampel were the leaders at putting together some mathematical theory for robustness.

This book was the first attempt to unify the mathematical ideas into a general theory. It is intended for research statisticians and is a masterpiece for the subject. There are now other good books of a more practical nature. Huber also wrote a nice monograph in the SIAM series around the same time. It is now 20 years since the publication of the book and it perhaps deserves to be recognized by republication as a Wiley Classic.
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7 of 8 people found the following review helpful:
5.0 out of 5 stars Solid foundation in robust statistics, June 8, 2003
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This review is from: Robust Statistics (Wiley Series in Probability and Statistics) (Hardcover)
If you need clear explanations about robust statistics, if you need ideas to perform robust regression, or if you need some ground to develop robust algorithms, all you need is this text, and only this text. It covers theoretical as well as practical aspects of robust statistics. If you need more modern theoretical materials on robust statistics, Rieder's Asymptotic Robust Statistics is the companion text.
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Inside This Book (learn more)
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First Sentence:
Statistical inferences are based only in part upon the observations. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
minimax tests, qualitative robustness, expected sample size, influence curve, median absolute deviation, location estimates, asymptotic variance, breakdown point, robust procedures, robust estimation
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Proof Assume, Proof Let, Monte Carlo
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