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比利时vs摩洛哥足彩 ,
university of california san diego

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math 295 - mathematics colloquium

herbert heyer

university of tuebingen

limit theorems for probability measures on convolution structures of growing dimension

abstract:

some central limit results on stochastic processes in a compact connected 2-point homogeneous space $e(d)$ of growing dimension $d$ are reformulated within the theory of polynomial convolution structures. this approach stresses the algebraic-topological relationship between those structures and the asymptotic properties of the stochastic processes under consideration, in particular of random walks and gaussian processes on $e(d)$ with $d\to\infty$.

sponsor: pat fitzsimmons

november 21, 2013

3:00 pm

ap&m 6402

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