Differentiability and analycity of topological entropy for Anosov and geodesic flows.
A. Katok, M. Pollicott, G. Knieper (1989)
Inventiones mathematicae
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Displaying similar documents to “On the Entropy of the Geodesic Flow in Manifolds Without Conjugate Points.”
Differentiability and analycity of topological entropy for Anosov and geodesic flows.
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Topological and metric entropy pairs of ℤ²-actions are defined and their properties are investigated, analogously to ℤ-actions. In particular, mixing properties are studied in connection with entropy pairs.
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A new concept of mutual pressure is introduced for potential functions on both continuous and discrete compound spaces via discrete micro-states of permutations, and its relations with the usual pressure and the mutual information are established. This paper is a continuation of the paper of Hiai and Petz in Banach Center Publications, Vol. 78.
Symbolic dynamics and geodesic flows
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Séminaire de théorie spectrale et géométrie
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