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- W2065130470 startingPage "1185" @default.
- W2065130470 abstract "By using a formula relating topological entropy and cohomological pressure, we obtain several rigidity results about contact Anosov flows. For example, we prove the following result: Let $varphi$ be a $C^infty$ contact Anosov flow. If its Anosov splitting is $C^2$ and it is $C^0$ orbit equivalent to the geodesic flow of a closed negatively curved Riemannian manifold, then the cohomological pressure and the metric entropy of $varphi$ coincide. This result generalizes a result of U. Hamenstädt for geodesic flows." @default.
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- W2065130470 date "2009-01-01" @default.
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- W2065130470 title "Thermodynamic invariants of Anosov flows and rigidity" @default.
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- W2065130470 doi "https://doi.org/10.3934/dcds.2009.24.1185" @default.
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