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Random central limit theorem for associated random variables and the order of approximation

机译:相关随机变量的随机中心极限定理和逼近阶数

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摘要

We consider a random number N-n and strictly stationary associated random variables X-k and form random partial sums S-Nn = Sigma(Nn)(j=1) X-j under the assumption that N-n is independent of the sequence {X-r,X- r >= 1} for every n >= 1. Under certain conditions on the random variables X-k and N-n, we obtain the limit distribution of the sequence S-Nn after suitable normalization. We also obtain an estimate of the order of approximation. (C) 2016 Elsevier B.V. All rights reserved.
机译:我们考虑一个随机数Nn和严格平稳的相关随机变量Xk,并在Nn独立于序列{Xr,X- r> =的假设下,形成随机部分和S-Nn = Sigma(Nn)(j = 1)Xj对于每个n> = 1,为1}。在某些条件下,对随机变量Xk和Nn进行适当归一化后,得到序列S-Nn的极限分布。我们还获得了近似阶数的估计。 (C)2016 Elsevier B.V.保留所有权利。

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