Titlebook: Geometric Aspects of Probability Theory and Mathematical Statistics; V. V. Buldygin,A. B. Kharazishvili Book 2000 Springer Science+Busines

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Brunn-Minkowski inequality, mentioned in the previous section, if . is an arbitrary finite-dimensional (Hausdorff) topological vector space, then . is isomorphic to some Euclidean space ... So we can assume, without loss of generality, that all convex sets under consideration below are subsets of ... In addition, compact conv

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Probability measures and random elements, demonstrate applications of these analogues in probability theory, mathematical statistics and infinite-dimensional analysis. In other words, we wish to consider several problems and questions which are closely connected with the Anderson inequality and are of interest from the probabilistic viewpo

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Book 2000e can easily see that the clas- sification of its domains is much more extensive: measure theory on ab- stract spaces, Borel and cylindrical measures in infinite-dimensional vector spaces, classical limit theorems, ergodic theory, general stochastic processes, Markov processes, stochastical equation

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theory, we can easily see that the clas- sification of its domains is much more extensive: measure theory on ab- stract spaces, Borel and cylindrical measures in infinite-dimensional vector spaces, classical limit theorems, ergodic theory, general stochastic processes, Markov processes, stochastical equation978-90-481-5505-7978-94-017-1687-1

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