Dynamical Systems, Ergodic Theory, and Probability

In Memory of Kolya Chernov

Häftad, Engelska, 2017

Av Alexander M. Blokh, Leonid A. Bunimovich, Paul H. Jung, Lex G. Oversteegen, Yakov G. Sinai

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This volume contains the proceedings of the Conference on Dynamical Systems, Ergodic Theory, and Probability, which was dedicated to the memory of Nikolai Chernov, held from May 18-20, 2015, at the University of Alabama at Birmingham, Birmingham, Alabama. The book is devoted to recent advances in the theory of chaotic and weakly chaotic dynamical systems and its applications to statistical mechanics. The papers present new original results as well as comprehensive surveys.

Produktinformation

Utgivningsdatum2017-09-01
Mått178 x 254 x undefined mm
Vikt460 g
FormatHäftad
SpråkEngelska
SerieContemporary Mathematics
FörlagAmerican Mathematical Society
ISBN9781470427733

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L. Bunimovich, N. I. Chernov (1956-2014)T. Adams and J. Rosenblatt, Joint coboundariesP. Balint, N. Chernov, and D. Dolgopyat, Convergence of moments for dispersing billiards with cuspsE. Catsigeras, M. Cerminara, and H. Enrich, Weak pseudo-physical measures and Pesin's entropy formula for Anosov $C^1$-diffeomorphismsC. Cox and R. Feres, No-slip billiards in dimension twoC. P. Dettmann, How sticky is the chaos/order boundary?G. Galperin and M. Levi, Bouncing in gravitational fieldN. T. A. Haydn and F. Yang, A derivation of the Poisson law for returns of smooth maps with certain geometrical propertiesK. Khanin and S. Kocic, Rigidity for a class of generalized interval exchange transformationsC. C. Moxley and N. J. Simanyi, Homotopical complexity of a $3D$ billiard flowM. Jakobson, Mixing properties of some maps with countable Markov partitionsYa. G. Sinai and I. Vinogradov, Eigenfunctions of Laplacians in some two-dimensional domainsD. Szasz, Multidimensional hyperbolic billiardsX. Xia and P. Zhang, Homoclinic intersections for geodesic flows on convex spheresH. Zhang, Decay of correlations for billiards with flat points I: Channel effectsH. Zhang, Decay of correlations for billiards with flat points II: Cusps effect.