Call number:
PIK M 370-14-0236
Description / Table of Contents:
Contents: 0. INTRODUCTION ; Part 1 Examples and fundamental concepts ; 1. FIRST EXAMPLES ; 2. EQUIVALENCE, CLASSIFICATION, AND INVARIANTS ; 3. PRINCIPAL CLASSES OF ASYMPTOTIC TOPOLOGICAL INVARIANTS ; 4. STATISTICAL BEHAVIOR OF ORBITS AND INTRODUCTION TO ERGODIC THEORY ; 5. SYSTEMS WITH SMOOTH INVARIANT MEASURES AND MORE EXAMPLES ; Part 2 Local analysis and orbit growth ; 6. LOCAL HYPERBOLIC THEORY AND ITS APPLICATIONS ; 7. TRANSVERSALITY AND GENERICITY ; 8. ORBIT GROWTH ARISING FROM TOPOLOGY ; 9. VARIATIONAL ASPECTS OF DYNAMICS ; Part 3 Low-dimensional phenomena ; 10. INTRODUCTION: WHAT IS LOW-DIMENSIONAL DYNAMICS? ; 11. HOMEOMORPHISMS OF THE CIRCLE ; 12. CIRCLE DIFFEOMORPHISMS ; 13. TWIST MAPS ; 14. FLOWS ON SURFACES AND RELATED DYNAMICAL SYSTEMS ; 15. CONTINUOUS MAPS OF THE INTERVAL ; 16. SMOOTH MAPS OF THE INTERVAL ; Part 4 Hyperbolic dynamical systems ; 17. SURVEY OF EXAMPLES ; 18. TOPOLOGICAL PROPERTIES OF HYPERBOLIC SETS ; 19. METRIC STRUCTURE OF HYPERBOLIC SETS ; 20. EQUILIBRIUM STATES AND SMOOTH INVARIANT MEASURES ; Supplement ; S. DYNAMICAL SYSTEMS WITH NONUNIFORMLY HYPERBOLIC BEHAVIOR ; Appendix
Type of Medium:
Monograph available for loan
Pages:
XVIII, 802 S. : graph. Darst.
Edition:
repr.
ISBN:
9780521575577
Series Statement:
Encyclopedia of mathematics and its applications 54
Location:
A 18 - must be ordered
Branch Library:
PIK Library
