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首页> 外文期刊>Theory of probability and its applications >BOUNDS FOR THE RATE OF STRONG APPROXIMATION IN THE MULTIDIMENSIONAL INVARIANCE PRINCIPLE
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BOUNDS FOR THE RATE OF STRONG APPROXIMATION IN THE MULTIDIMENSIONAL INVARIANCE PRINCIPLE

机译:多维不变原理的严格逼近率的界线

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摘要

The goal of this paper is to derive consequences of the result of Zaitsev [Theory Probab. Appl., 45 (2001), pp. 624-642; 46 (2002), pp. 490-514; 676-698]. We establish bounds for the rate of strong Gaussian approximation of sums of independent R-d-valued random vectors xi(j) having finite moments E parallel to xi(j)parallel to(gamma), gamma >= 2. A multidimensional version of the results of Sakhanenko [Trudy Inst. Mat., 5 (1985), pp. 27-44 (in Russian)] is obtained.
机译:本文的目的是得出Zaitsev [Theory Probab。 Appl。,45(2001),第624-642页;和46(2002),第490-514页; 676-698]。我们为具有有限矩E平行于xi(j)平行于(γ),γ> = 2的有限矩E的独立Rd值随机向量xi(j)的和的强高斯近似率的范围建立界限。结果的多维形式Sakhanenko [Trudy Inst。 [Mat。,5(1985),pp.27-44(俄语)]。

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