2009
DOI: 10.1007/s00184-009-0265-0
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Almost sure central limit theorem for the products of U-statistics

Abstract: Almost sure central limit theorem, U-statistics, Unbounded measurable function,

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Cited by 6 publications
(1 citation statement)
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“…random variables has been studied by Fahrner and Stadtmüller [6] and Cheng et al [4] respectively. For more related works on ASLT, see [1,[10][11][12][13]. For the weakly dependent stationary Gaussian sequence {X n , n 1} with E X 1 = 0, Var X 1 = 1, Csáki and Gonchigdanzan [5] obtained the ASLT for the maxima if their correlation r n = E X 1 X n+1 satisfies r n log n(log log n) 1+ε = O (1) for some ε > 0.…”
Section: Introductionmentioning
confidence: 98%
“…random variables has been studied by Fahrner and Stadtmüller [6] and Cheng et al [4] respectively. For more related works on ASLT, see [1,[10][11][12][13]. For the weakly dependent stationary Gaussian sequence {X n , n 1} with E X 1 = 0, Var X 1 = 1, Csáki and Gonchigdanzan [5] obtained the ASLT for the maxima if their correlation r n = E X 1 X n+1 satisfies r n log n(log log n) 1+ε = O (1) for some ε > 0.…”
Section: Introductionmentioning
confidence: 98%