Entry times distribution for dynamical balls on metric spaces

Published 31 Oct 2014 in math.DS | (1410.8640v1)

Abstract: We show that the entry and return times for dynamic balls (Bowen balls) is exponential for systems that have an $\alpha$-mixing invariant measure with certain regularities. We also show that systems modeled by Young's tower has exponential hitting time distribution for dynamical balls

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