arXiv · 2606.05619
Asymmetry of Entropy Invariants for Generic Mixing $Z^n$-Actions
Abstract
Suppose that for a mixing $Z^n$-action, $n>1$, there exists a Kirillov-Kushnirenko entropy that is zero for this action and completely positive for its inverse. We prove that this property is generic for the mixing $Z^n$-actions.
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Mikhail V. Engelgardt, Valery V. Ryzhikov. 2026-06-04. Asymmetry of Entropy Invariants for Generic Mixing $Z^n$-Actions. https://arxiv.org/abs/2606.05619
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