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 betwe
Handbook of dynamical systems Volume 1B
β Scribed by A. Katok, B. Hasselblatt
- Book ID
- 127454596
- Publisher
- Elsevier Science
- Year
- 2005
- Tongue
- English
- Weight
- 6 MB
- Edition
- 1
- Category
- Library
- ISBN
- 0080478220
No coin nor oath required. For personal study only.
β¦ Synopsis
This second half of Volume 1 of this Handbook follows Volume 1A, which was published in 2002. The contents of these two tightly integrated parts taken together come close to a realization of the program formulated in the introductory survey "Principal Structures" of Volume 1A. The present volume contains surveys on subjects in four areas of dynamical systems: Hyperbolic dynamics, parabolic dynamics, ergodic theory and infinite-dimensional dynamical systems (partial differential equations). . Written by experts in the field. . The coverage of ergodic theory in these two parts of Volume 1 is considerably more broad and thorough than that provided in other existing sources. . The final cluster of chapters discusses partial differential equations from the point of view of dynamical systems.
π SIMILAR VOLUMES
This handbook is volume II in a series collecting mathematical state-of-the-art surveys in the field of dynamical systems. Much of this field has developed from interactions with other areas of science, and this volume shows how concepts of dynamical systems further the understanding of mathematical
The Handbook of Mathematical Fluid Dynamics is a compendium of essays that provides a survey of the major topics in the subject. Each article traces developments, surveys the results of the past decade, discusses the current state of knowledge and presents major future directions and open problems.
The Handbook has three aims. One is to survey, for experts, convex geometry in its ramifications and its relations with other areas of mathematics. A second aim is to give future researchers in convex geometry a high-level introduction to most branches of convexity and its applications, showing the