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- W2945517524 abstract "We prove that any 3-dimensional singular hyperbolic attractor admits for any Holder continuous potential $V$ at most one equilibrium state for $V$ among regular measures. We give a condition on $V$ which ensures that no singularity can be an equilibrium state. Thus, for these $V$'s, there exists a unique equilibrium state and it is a regular measure. Applying this for $Vequiv 0$, we show that any 3-dimensional singular hyperbolic attractor admits a unique measure of maximal entropy." @default.
- W2945517524 created "2019-05-29" @default.
- W2945517524 creator A5050207089 @default.
- W2945517524 date "2019-05-15" @default.
- W2945517524 modified "2023-09-27" @default.
- W2945517524 title "Uniqueness of the measure of maximal entropy for singular hyperbolic flows in dimension 3 and more results on equilibrium states" @default.
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