Titlebook: Dynamics of Coupled Map Lattices and of Related Spatially Extended Systems; Jean-René Chazottes,Bastien Fernandez Book 2005 Springer-Verla

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https://doi.org/10.1007/978-981-99-1354-1d to have full branches nor the coupling map needs to be a homeomorphism of the infinite dimensional state space, we cannot use symbolic dynamics or other techniques from statistical mechanics. Instead we prove that the transfer operator of the infinite dimensional system has a spectral gap on suita

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https://doi.org/10.1007/978-981-99-1354-1 50 years ago and since then play an important role in study of dynamical properties of systems in material science, fluid dynamics, chemistry, image processing, biology, etc [1]. We will call them Lattice Dynamical Systems (LDS), see below. A special class of LDS, the so called Coupled Map Lattices

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Devising Workshop: The Dance of Potentials,a high relevance for numerous applications. We study the Kuramoto model from the standpoint of bifurcation theory and chaos theory of low-dimensional dynamical systems. We focus on the desynchronization transition and the role of the Cherry flow in it. Furthermore, we study chaos, hyperchaos, and mu

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Richard Siegesmund,Tony Gee,Warren Linds ago, the sequencing of complete genomes has become a routine job, highly automated and executed in a quasi-industrial environment. The miniaturization of techniques for the hybridization of labeled nucleic acids in solution to DNA molecules attached to a surface has given rise to DNA microarrays, t

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https://doi.org/10.1007/b103930Applied dynamical systems; Coupled map lattices; Spatially extended systems; dynamical systems; nonlinea