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A van der Corput lemma and weak mixing over groups

Conrad Beyers, Rocco Duvenhage, Anton Stroh

math.DSarXiv:math/0512059

Abstract

We study weak mixing of all orders for weakly mixing measure preserving dynamical systems, where the dynamics is given by the action of an abelian second countable topological group which has an invariant measure under the group operation. One of the main technical tools we use is a van der Corput lemma for Hilbert space valued functions on a second countable topological group.

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