
Global Attractors Of Non-autonomous Dissipative Dynamical Systems
David N. Cheban(Author)
World Scientific Publishing Co Pte Ltd
Will be published approx. on 3. December 2004
Book
Hardback
528 pages
978-981-256-028-5 (ISBN)
Description
The study of attractors of dynamical systems occupies an important position in the modern qualitative theory of differential equations. This engaging volume presents an authoritative overview of both autonomous and non-autonomous dynamical systems, including the global compact attractor. From an in-depth introduction to the different types of dissipativity and attraction, the book takes a comprehensive look at the connections between them, and critically discusses applications of general results to different classes of differential equations. Intended for experts in qualitative theory of differential equations, dynamical systems and their applications, this accessible book can also serve as an important resource for senior students and lecturers.
More details
Series
Language
English
Place of publication
Singapore
Singapore
Target group
College/higher education
Professional and scholarly
Product notice
sewn/stitched
Paper over boards
Dimensions
Height: 244 mm
Width: 170 mm
Thickness: 33 mm
Weight
930 gr
ISBN-13
978-981-256-028-5 (9789812560285)
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
Person
Content
Autonomous Dynamical Systems; Non-Autonomous Dissipative Dynamical Systems; Analytic Dissipative Systems; The Structure of the Levinson Centre of System with the Condition of the Hyperbolicity; Method of Lyapunov Functions; Dissipativity of Some Classes of Equations; Upper Semi-Continuity of Attractors; The Relationship between Pullback, Forward and Global Attractors; Pullback Attractors of -Analytic Systems; Pullback Attractors Under Discretization; Global Attractors of Non-Autonomous Navier-Stokes Equations; Global Attractors of V-Monotone Dynamical Systems; Linear Almost Periodic Dynamical Systems; Triangular Maps.