Positive entropy of a coupled lattice system related with Belusov-Zhabotinskii reaction

DOI10.1007/s10910-009-9624-3zbMath1196.92068OpenAlexW2079147946MaRDI QIDQ1959260

Marek Lampart, Juan Luis García Guirao

Publication date: 6 October 2010

Published in: Journal of Mathematical Chemistry (Search for Journal in Brave)

Full work available at URL: http://hdl.handle.net/10084/78331

zbMATH Keywords

coupled map latticepositive topological entropy

Mathematics Subject Classification ID

Classical flows, reactions, etc. in chemistry (92E20) Lattice dynamics and infinite-dimensional dissipative dynamical systems (37L60)

Related Items (14)

Dynamic behaviors of a symmetrically coupled period-doubling system ⋮ Remark on topological entropy and \(\mathcal{P}\)-chaos of a coupled lattice system with non-zero coupling constant related with Belusov-Zhabotinskii reaction ⋮ Chaotic properties of a class of coupled mapping lattice induced by fuzzy mapping in non-autonomous discrete systems ⋮ Some chaotic properties of a coupled lattice system related with Belusov-Zhabotinsky reaction ⋮ MEAN LI-YORKE CHAOS IN A COUPLED LATTICE SYSTEM RELATED WITH THE BELUSOV-ZHABOTINSKII REACTION ⋮ The principal measure and distributional \((p,q)\)-chaos of a coupled lattice system related with Belusov-Zhabotinskii reaction ⋮ Remark on positive entropy of a coupled lattice system related with Belusov-Zhabotinskii reaction ⋮ Chaotic synchronization in a type of coupled lattice maps ⋮ Chaos of a coupled lattice system related with the Belusov-Zhabotinskii reaction ⋮ CML-Tent Model Chaotic Behavior with Respect to the State and Coupling Parameterse ⋮ Chaotic behavior of the CML model with respect to the state and coupling parameters ⋮ Li-Yorke chaos in a coupled lattice system related with Belusov-Zhabotinskii reaction ⋮ Applying Circulant Matrices Properties to Synchronization Problems ⋮ Topological entropy and \(\mathcal{P}\)-chaos of a coupled lattice system with non-zero coupling constant related with Belusov-Zhabotinskii reaction

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• ON SPATIAL PERIODIC ORBITS AND SPATIAL CHAOS
• Topological Entropy
• Entropy for Group Endomorphisms and Homogeneous Spaces

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