This book presents a collection of articles that cover areas of mathematics related to dynamical systems. The authors are well-known experts who use geometric and probabilistic methods to study interesting problems in the theory of dynamical systems and its applications. Some of the articles are surveys while others are original contributions. The topics covered include: Riemannian geometry, models in mathematical physics and mathematical biology, symbolic dynamics, random and stochastic dynamics. This book can be used by graduate students and researchers in dynamical systems and its applications.
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equilibrium principle, shift equivalence conjecture, unique integrability, geodesic flow invariant, branching foliation, strong shift equivalence, sofic shifts, coupled setup, outer billiards, strong shift equivalent, weak bundles, parabolic branch, road coloring problem, hyperbolic diffeomorphisms, foliation tangent, essential spectral radius, invertible subspace, cone topology, monotone branches, expansive component, periodic circles, unstable arcs, textile systems, sofic systems, dynamical zeta functions Key Phrases - Capitalized Phrases (CAPs): (learn more)
Ergodic Theory Dynam, Rodriguez Hertz, London Math, Cambridge Univ, Mathematics Subject Classification, Lecture Notes, New York, Hence Ric, Pure Math, Duke Math, Linear Algebra Appl, Annals of Math, Greenfield-Wallach Theorem, Discrete Contin, Forum Math, Proceedings of Maryland Special Year, The Road Coloring Problem, Klaus Schmidt, Reine Angew, The Pisot Conjecture, Positive Rational Shift Equivalence Conjecture, College Park, Central Limit Theorem, Little Shift Equivalence Conjecture, World Sci Browse Sample Pages:
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equilibrium principle, shift equivalence conjecture, unique integrability, geodesic flow invariant, branching foliation, strong shift equivalence, sofic shifts, coupled setup, outer billiards, strong shift equivalent, weak bundles, parabolic branch, road coloring problem, hyperbolic diffeomorphisms, foliation tangent, essential spectral radius, invertible subspace, cone topology, monotone branches, expansive component, periodic circles, unstable arcs, textile systems, sofic systems, dynamical zeta functions Key Phrases - Capitalized Phrases (CAPs): (learn more)
Ergodic Theory Dynam, Rodriguez Hertz, London Math, Cambridge Univ, Mathematics Subject Classification, Lecture Notes, New York, Hence Ric, Pure Math, Duke Math, Linear Algebra Appl, Annals of Math, Greenfield-Wallach Theorem, Discrete Contin, Forum Math, Proceedings of Maryland Special Year, The Road Coloring Problem, Klaus Schmidt, Reine Angew, The Pisot Conjecture, Positive Rational Shift Equivalence Conjecture, College Park, Central Limit Theorem, Little Shift Equivalence Conjecture, World Sci Browse Sample Pages:
Front Cover | Table of Contents | First Pages | Back Cover | Surprise Me!
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