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- W2349245722 abstract "Let {X_n, n≥1} be a sequence of i. i. d. r. v. 's and let X_(n,1)≤X_(n, 2)≤…≤X_(n, n) be the order statistics of X_1, …, X_n. Suppose that k_(n, 1) and k_(n, 2) are integers satisfying 1≤k_(n, 1)k_(n,2)≤n for each n≥1 and that lim n~(1/2)(k_(n,t)/n-a_i)=c_i, i=1, 2 for some 0a_1a_21 and some c_1, c_2∈R as n→∞. This paper is to give the asymptotic distribution of the trimmed sum sum form j=k_n,1 to k_n, 2 X_(n, j).Our results are the extension of Csorgo, Haeusler and Mason's theorem." @default.
- W2349245722 created "2016-06-24" @default.
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- W2349245722 date "1990-01-01" @default.
- W2349245722 modified "2023-09-25" @default.
- W2349245722 title "ON THE ASYMPTOTIC DISTRIBUTION OF HEAVILY TRIMMED SUMS" @default.
- W2349245722 hasPublicationYear "1990" @default.
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