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Download PDF by N. Balakrishnan, I. G. Bairamov, O. L. Gebizlioglu: Advances on models, characterizations, and applications

By N. Balakrishnan, I. G. Bairamov, O. L. Gebizlioglu

ISBN-10: 082474022X

ISBN-13: 9780824740221

Statistical distributions are the most vital utilized mathematical instruments throughout a large spectrum of disciplines, together with engineering, organic sciences, and health and wellbeing and social sciences. considering the fact that they're used to version saw info and finally to enhance inferential tactics, figuring out the homes of statistical distributions is important to constructing optimum inferential tools and validating the ensuing version assumptions. Advances on versions, Characterizations and purposes bargains up to date details on many fresh advancements within the field.

Comprising fourteen self-contained chapters contributed by way of the world over well known specialists, this publication delineates fresh advancements on characterizations and different very important homes of numerous distributions, inferential matters relating to those types, and a number of other functions of the versions to real-world difficulties. each one bankruptcy is wealthy with references for extra examine or extra in-depth info on each one subject and displays paintings offered on the overseas convention on Advances on Characterizations, versions, and functions held in Antalya, Turkey in December 2001.

Advances on versions, Characterizations and functions presents an up-to-date account of significant homes of statistical distributions that displays their deep value and vast program and is a great addition to the literature.

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Extra resources for Advances on models, characterizations, and applications

Example text

Concerning the supermodular ordering the analogous result is the following. 2 (Supermodular functions) Let P , Q ∈ M 1 (IRn), a) n = 2; Cambanis, Simons, and Stout (1976). For P, Q ∈ M( P1 , P2 ) holds: P ≤uo Q ⇐⇒ P ≤sm Q. 11) b) n ≥ 2, “The Lorentz Theorem”; Tchen (1980), Ru (1983). For P ∈ M( P1 , . . 12) where P+ is the measure corresponding to the upper Fr´echet-bound (the comonotonic measure). cls 44 DK2383˙C002 April 5, 2005 16:58 R¨uschendorf c) Christofides and Vaggelatou (2003). , n P X i ≤sm P X .

21) i=1 which gives the upper bound. 4), we obtain  P n  X i ≤ t  ≥ P ( X 1 ≤ u 1 , . . , X n ≤ u n) i=1  n ≥  F i (u i ) − (n − 1)  . 20) are, however, in contrast to the case n = 2 not sharp. 23) [see Ru (1982)]. 21) are in this case.  min 1, 3   F i (t)  = min 1, t and  i=1 i=1 = (t − 2) + . cls 38 DK2383˙C002 April 5, 2005 16:58 R¨uschendorf For some examples sharp bounds for n ≥ 3 have been given in Ru (1982) and Rachev and Ru (1998). 20) has been given and extended in Frank, Nelsen, and Schweizer (1987) to general monotonically nondecreasing functions ψ(x1 , .

Franken, P. and Stoyan, D. (1975). Einige Bemerkungen uber monotone und vergleichbare markowsche Prozesse. Mathematische Nachrichten, 66, 201–209. Fr´echet, M. (1951). Sur le tableaux de corr´elation dont les marges sont donn´ees. Annales de l’Universit´e de Lyon, Section A, 14, 53–77. Hoeffding, W. (1940). Masstabinvariante Korrelationstheorie. Schriften des Mathematischen Instituts und des Instituts fur ¨ Angewandte Mathematik der Universitat ¨ Berlin, 5, 179–233. Joag-Dev, K. and Proschan, F.

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Advances on models, characterizations, and applications by N. Balakrishnan, I. G. Bairamov, O. L. Gebizlioglu


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