
Ergodic theory
Type of periodical: Reference literature
Publication types: Printed edition
Section: Physical science
Publication date: 2023
Editors: Cesar E. Silva and Alexandre I. Danilenko
Summary: This volume in the Encyclopedia of complexity and systems science covers recent developments in classical areas of ergodic theory, including the asymptotic properties of measurable dynamical systems, spectral theory, entropy, ergodic theorems, joinings, isomorphism theory, recurrence, nonsingular systems. It enlightens connections of ergodic theory with symbolic dynamics, topological dynamics, smooth dynamics, combinatorics, number theory, pressure and equilibrium states, fractal geometry, chaos. In addition, the new edition includes dynamical systems of probabilistic origin, ergodic aspects of Sarnak’s conjecture, translation flows on translation surfaces, complexity and classification of measurable systems, operator approach to asymptotic properties, interplay with operator algebras.
ISBN 978-1-0716-2387-9 (print) ; 978-1-0716-2388-6 (online)
Responsible institutions: B. Verkin Institute for Low Temperature Physics and Engineering of the NAS of Ukraine et al.
Published: New York : Springer
Size in pages: 672
Additional information: International scientific edition (Encyclopedia of Complexity and Systems Science Series (ECSSS))
