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AUGER
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Bounds on Expectations of Order Statistics,veries of earlier notes on these topics. Ultimate priority seems hard to pin down although Scott’s (1936) appendix to the Pearson and Chandra Sekar paper stands out as one of the earliest sources thus far identified. Lai and Robbins (1976) introduced a class of maximally dependent joint distribution
anachronistic
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Approximations to Moments of Order Statistics,atistic U. from a uniform U(0,1) distribution (see Chapter 1).) These series approximations are presented in Section 2. Some similar series expansions have been developed for the first and second order moments of order statistics by Clark and Williams (1958) and these are discussed in Section 3. A d
Desert
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Book 1989E 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. Resul
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Relations, Bounds and Approximations for Order Statistics
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Spinous-Process
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FLOAT
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978-0-387-96975-6Springer-Verlag Berlin Heidelberg 1989
意外
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Relations, Bounds and Approximations for Order Statistics978-1-4612-3644-3Series ISSN 0930-0325 Series E-ISSN 2197-7186
Ebct207
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Lecture Notes in Statisticshttp://image.papertrans.cn/r/image/826156.jpg