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Synchronization in Infinite-Dimensional Deterministic and Stochastic Systems / by Igor Chueshov, Björn Schmalfuß
(Applied Mathematical Sciences. ISSN:2196968X ; 204)

Edition 1st ed. 2020.
Publisher (Cham : Springer International Publishing : Imprint: Springer)
Year 2020
Size XIX, 329 p : online resource
Authors *Chueshov, Igor author
Schmalfuß, Björn author
SpringerLink (Online service)
Subjects LCSH:Dynamical systems
LCSH:Nonlinear Optics
LCSH:System theory
FREE:Dynamical Systems
FREE:Nonlinear Optics
FREE:Complex Systems
Notes Introduction -- Part I: Deterministic Systems -- Synchronization of global attractors and individual trajectories -- Master-slave synchronization via invariant manifolds -- Part II: Stochastic Systems -- Stochastic Synchronization of Random Pullback Attractors -- Master-slave synchronization in random systems
The main goal of this book is to systematically address the mathematical methods that are applied in the study of synchronization of infinite-dimensional evolutionary dissipative or partially dissipative systems. It bases its unique monograph presentation on both general and abstract models and covers several important classes of coupled nonlinear deterministic and stochastic PDEs which generate infinite-dimensional dissipative systems. This text, which adapts readily to advanced graduate coursework in dissipative dynamics, requires some background knowledge in evolutionary equations and introductory functional analysis as well as a basic understanding of PDEs and the theory of random processes. Suitable for researchers in synchronization theory, the book is also relevant to physicists and engineers interested in both the mathematical background and the methods for the asymptotic analysis of coupled infinite-dimensional dissipative systems that arise in continuum mechanics
HTTP:URL=https://doi.org/10.1007/978-3-030-47091-3
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E-Book オンライン 電子ブック

Springer eBooks 9783030470913
電子リソース
EB00200268

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Material Type E-Book
Classification LCC:QA843-871
DC23:515.39
ID 4000135435
ISBN 9783030470913

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