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- W1967631837 abstract "Let {Xn; n≥1} be a sequence of independent and identically distributed U[0, 1]-distributed random variables. Define the uniform empirical process Fn(t)=n−1/2∑i=1n(I{Xi≤t}−t), 0≤t≤1, and |Fn|=sup 0≤t≤1|Fn(t)|. This paper is concerned with a general case of the almost sure central limit theorem of |Fn| and sup 0≤t≤1Fn(t)." @default.
- W1967631837 created "2016-06-24" @default.
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- W1967631837 date "2014-01-10" @default.
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- W1967631837 title "A general result of the almost sure central limit theorem of uniform empirical process" @default.
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- W1967631837 doi "https://doi.org/10.1080/02331888.2013.869596" @default.
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