
Handbook of Dynamical Systems: Volume 1A
North-Holland (Publisher)
Published on 20. August 2002
Book
Hardback
1232 pages
978-0-444-82669-5 (ISBN)
Description
Volumes 1A and 1B.
These volumes give a comprehensive survey of dynamics written by specialists in the various subfields of dynamical systems. The presentation attains coherence through a major introductory survey by the editors that organizes the entire subject, and by ample cross-references between individual surveys.
The volumes are a valuable resource for dynamicists seeking to acquaint themselves with other specialties in the field, and to mathematicians active in other branches of mathematics who wish to learn about contemporary ideas and results dynamics. Assuming only general mathematical knowledge the surveys lead the reader towards the current state of research in dynamics.
Volume 1B will appear 2005.
These volumes give a comprehensive survey of dynamics written by specialists in the various subfields of dynamical systems. The presentation attains coherence through a major introductory survey by the editors that organizes the entire subject, and by ample cross-references between individual surveys.
The volumes are a valuable resource for dynamicists seeking to acquaint themselves with other specialties in the field, and to mathematicians active in other branches of mathematics who wish to learn about contemporary ideas and results dynamics. Assuming only general mathematical knowledge the surveys lead the reader towards the current state of research in dynamics.
Volume 1B will appear 2005.
More details
Series
Language
English
Place of publication
United States
Publishing group
Elsevier Science & Technology
Target group
Professional and scholarly
ISBN-13
978-0-444-82669-5 (9780444826695)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Other editions
Additional editions

B. Hasselblatt | A. Katok
Handbook of Dynamical Systems
E-Book
08/2002
Elsevier
€220.00
Available for download
Persons
Editor
Tufts University, Department of Mathematics, Medford, MA USA
The Pensylvania State University, Department of Mathematics, University Park, PA 16802-6401, USA
Content
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).
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).