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Distributions of polynomials on multidimensional and infinite-dimensional spaces with measures

机译:多维和无穷维空间上多项式的分布及测度

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This paper provides a survey of recent investigations connected with distributions of polynomials on multi- and infinite-dimensional spaces with measures. The most important results on estimates (independent of the number of variables) for distribution functions and integral norms and also on convergence of the distributions of polynomials in variation and in the Kantorovich metric are presented. Interesting open problems in this area at the junction of the theory of functions, probability theory, and measure theory are discussed.
机译:本文提供了对最近调查的调查结果,该调查与带有度量的多维和无限维空间上的多项式分布有关。给出了关于分布函数和积分范数的估计(与变量数量无关)的最重要结果,以及变量和Kantorovich度量中多项式分布的收敛性的最重要结果。在功能理论,概率理论和测度理论的交汇处,讨论了该领域有趣的开放问题。

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