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Handbook of Dynamical Systems
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Table of Contents

Volume 1A.
Principal structures (B. Hasselblatt, A. Katok).
Entropy, Isomorphism and Equivalence (J.-P. Thouvenot).
Hyperbolic dynamics (B. Hasselblatt).
Invariant measures for hyperbolic dynamical systems (N. Chernov).
Periodic orbits and zeta functions (M. Pollicott).
Hyperbolic dynamics and Riemannian geometry (G. Knieper).
Topological Methods in Dynamics (J. Franks, M. Misiurewicz).
One-Dimensional Maps (M. Jakobson, G. Światek).
Ergodic theory and dynamics of G-spaces (R. Feres, A. Katok).
Symbolic and algebraic dynamical systems (D. Lind, K. Schmidt).
Homogeneous flows, applications to number theory, and related topics (D. Kleinbock, N. Shah, A. Starkov).
Random transformations in ergodic theory (A. Furman).
Rational billiards and flat structures (H. Masur, S. Tabachnikov).
Variational methods for Hamiltonian systems (P.H. Rabinowitz).
Pseudoholomorphic curves and dynamics in three dimensions (H. Hofer, K. Wysocki, E. Zehnder).

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