Theory And Applications Of Coupled Map Lattices


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Theory and Applications of Coupled Map Lattices


Theory and Applications of Coupled Map Lattices

Author: K. Kaneko

language: en

Publisher:

Release Date: 1993-04-13


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The technique of the coupled map lattice (CML) is a rapidly developing field in nonlinear dynamics at present. This book gives a fully illustrative overview of current research in the field. A CML is a dynamical system in which there is some interaction ('coupled') between continuous state elements, which evolve in discrete time ('map') and are distributed on a discrete space ('lattice'). This book investigates both the theoretical aspects and applications of CMLs to spatially extended systems in nonlinear dynamical systems.

Dynamics of Coupled Map Lattices and of Related Spatially Extended Systems


Dynamics of Coupled Map Lattices and of Related Spatially Extended Systems

Author: Jean-René Chazottes

language: en

Publisher: Springer Science & Business Media

Release Date: 2005-07-06


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This book is about the dynamics of coupled map lattices (CML) and of related spatially extended systems. It will be useful to post-graduate students and researchers seeking an overview of the state-of-the-art and of open problems in this area of nonlinear dynamics. The special feature of this book is that it describes the (mathematical) theory of CML and some related systems and their phenomenology, with some examples of CML modeling of concrete systems (from physics and biology). More precisely, the book deals with statistical properties of (weakly) coupled chaotic maps, geometric aspects of (chaotic) CML, monotonic spatially extended systems, and dynamical models of specific biological systems.

Topics in Nonlinear Dynamics


Topics in Nonlinear Dynamics

Author: Erik Mosekilde

language: en

Publisher: World Scientific

Release Date: 2003-03-20


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Through a series of examples from physics, engineering, biology and economics, this book illustrates the enormous potential for application of ideas and concepts from nonlinear dynamics and chaos theory. The overlap with examples published in other books is virtually equal to zero. The book takes the reader from detailed studies of bifurcation structures of relativity simple models to pattern formation in spatially extended systems. The book also discusses the different perspectives that nonlinear dynamics brings to different fields of science.