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Department of Mathematics,
Department of Mathematics,
University of California San Diego
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Group Actions
Amanda Wilkens
University of Kansas
Finitary isomorphisms of Poisson point processes
Abstract:
As part of a general theory for the isomorphism problem for actions of amenable groups, Ornstein and Weiss proved that any two Poisson point processes are isomorphic as measure-preserving actions. We give an elementary construction of an isomorphism between Poisson point processes that is finitary. This is joint work with Terry Soo.
Host: Brandon Seward
March 3, 2020
1:00 PM
AP&M 7218
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