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Titlebook: Ergodic Theory and Dynamical Systems II; Proceedings Special A. Katok Conference proceedings 1982 Springer Science+Business Media New York

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A Note on Generic Properties of Continuous Maps, others, the property . (the set of non-wandering points is the closure of the set of periodic points) is C.-generic, i.e., holds for all homeomorphisms in some residual subset of the space Homeo(M) of all homeomorphisms of M to itself. This note points out and corrects a technical error in their pr
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Cross Section Maps for Geodesic Flows, I,sic flows on two-dimensional surfaces of constant negative curvature, a rather active area in the thirties studied by many well known mathematicians. For a detailed survey of the work during that period see [H2]. The second one deals with ergodic properties of noninvertible mappings of the unit inte
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Cross Section Maps for Geodesic Flows, I,d trace a connection of these formulas to Liouville’s theorem for Hamiltonian Systems.) This fact is particularly interesting as there is a paucity of explicit formulas for invariant measures of interval maps and we have here a method of deriving a class of these. In particular we shall show how Gau
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Biotechnology Products in Everyday Lifed trace a connection of these formulas to Liouville’s theorem for Hamiltonian Systems.) This fact is particularly interesting as there is a paucity of explicit formulas for invariant measures of interval maps and we have here a method of deriving a class of these. In particular we shall show how Gau
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A Note on Generic Properties of Continuous Maps,ms in some residual subset of the space Homeo(M) of all homeomorphisms of M to itself. This note points out and corrects a technical error in their proof, and extends the result to the space C. (M, M) of all continuous maps of M to itself.
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