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Ergodic properties of equilibrium measur...
Ledrappier, Françoi...
Ergodic properties of equilibrium measures for smooth three dimensional flows by Ledrappier, François ( Author )
N.A
31-03-2015
Let {Tt} be a smooth flow with positive speed and positive topological entropy on a compact smooth three dimensional manifold, and let μ be an ergodic measure of maximal entropy. We show that either {Tt} is Bernoulli, or {Tt} is isomorphic to the product of a Bernoulli flow and a rotational flow. Applications are given to Reeb flows.
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Article
pdf
36.88 KB
English
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MYR 0.01
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https://arxiv.org/abs/1504.00048
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