首页> 外文会议>International Congress of Mathematicians Vol.3: Invited Lectures Aug 20-28, 2002 Beijing >Estimates for the Strong Approximation in Multidimensional Central Limit Theorem
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Estimates for the Strong Approximation in Multidimensional Central Limit Theorem

机译:多维中心极限定理中的强逼近估计

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摘要

In a recent paper the author obtained optimal bounds for the strong Gaussian approximation of sums of independent R~d-valued random vectors with finite exponential moments. The results may be considered as generalizations of well-known results of Komlos-Major-Tusnady and Sakhanenko. The dependence of constants on the dimension d and on distributions of summands is given explicitly. Some related problems are discussed.
机译:在最近的论文中,作者获得了具有有限指数矩的独立R〜d值随机向量之和的强高斯近似的最佳边界。该结果可被认为是Komlos-Major-Tusnady和Sakhanenko的知名结果的概括。明确给出了常数对维数d和求和分布的依赖性。讨论了一些相关的问题。

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