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Relations, Bounds and Approximations for Order Statistics (Paperback, Softcover reprint of the original 1st ed. 1989)
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Relations, Bounds and Approximations for Order Statistics (Paperback, Softcover reprint of the original 1st ed. 1989)
Series: Lecture Notes in Statistics, 53
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Bounds on moments of order statistics have been of interest since
Sir Francis Galton (1902) flrst addressed the problem of fairly
dividing flrst and second prize money in a competition. The present
compendium of results represents our effort to sort the plethora of
results into some semblance of order. We have tried to assign
priority for results appropriately. We will cheerfully accept
corrections. Omissions of interesting results have inevitably
occurred. On this too we await (cheerful) corrections. We are
grateful to Peggy Franklin (University of California), Janet Leach,
Domenica Calabria and Patsy Chan (McMaster University) who shared
the responsibility of typing the manuscript. The flnal form of the
manuscript owes much to their skill and patience. Barry C. Arnold
Riverside, California U. S. A. N. Balakrishnan Hamilton, Ontario
Canada November, 1988 Table of Contents Chapter 1: TIlE
DISTRIBUTION OF ORDER STATISTICS Exercises 4 Chapter 2: RECURRENCE
RELATIONS AND IDENTITIES FOR ORDER STATISTICS 2. 0. Introduction 5
2. 1. Relations for single moments 6 2. 2. Relations for product
moments 9 2. 3. Relations for covariances 13 15 2. 4. Results for
symmetric populations 2. 5. Results for normal population 17 20 2.
6. Results for two related populations 2. 7. Results for
exchangeable variates 23 25 Exercises Chapter 3: BOUNDS ON
EXPECTATIONS OF ORDER STATISTICS 3. 0. Introduction 38 3. 1.
Universal bounds in the Li. d. case 38 3. 2. Variations on the
Samuelson-Scott theme 43 3. 3.
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