Differentiability and analycity of topological entropy for Anosov and geodesic flows.

A. Katok; M. Pollicott; G. Knieper

Displaying similar documents to “Differentiability and analycity of topological entropy for Anosov and geodesic flows.”

Regularity of measure theoretic entropy for geodesic flows of negative curvature: I.

Gerhard Knieper, Howard Weiss (1989)

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On the Entropy of the Geodesic Flow in Manifolds Without Conjugate Points.

A. Freire, R. Mane (1982)

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Entropy of Geodesic Flow and Exponent of Convergence of Some Dirichlet Series.

Su-shing Chen (1981)

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Extreme Relations for Topological Flows

Brunon Kamiński, Artur Siemaszko, Jerzy Szymański (2005)

Bulletin of the Polish Academy of Sciences. Mathematics

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We introduce the concept of an extreme relation for a topological flow as an analogue of the extreme measurable partition for a measure-preserving transformation considered by Rokhlin and Sinai, and we show that every topological flow has such a relation for any invariant measure. From this result, it follows, among other things, that any deterministic flow has zero topological entropy and any flow which is a K-system with respect to an invariant measure with full support is a topological...