Synchronization engineering: Theoretical framework and application to dynamical clustering

DOI10.1063/1.2927531zbMath1307.34080arXiv0806.0705OpenAlexW2066648711WikidataQ47594183 ScholiaQ47594183MaRDI QIDQ5179201

Hiroshi Kori, Craig G. Rusin, Istvan Z. Kiss, John Lawrence Hudson

Publication date: 19 March 2015

Published in: Chaos: An Interdisciplinary Journal of Nonlinear Science (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/0806.0705

Mathematics Subject Classification ID

Feedback control (93B52) Dynamical systems in biology (37N25) Population dynamics (general) (92D25) Synchronization of solutions to ordinary differential equations (34D06)

Related Items (6)

Phase reduction and synchronization of a network of coupled dynamical elements exhibiting collective oscillations ⋮ Synchronization transition from chaos to limit cycle oscillations when a locally coupled chaotic oscillator grid is coupled globally to another chaotic oscillator ⋮ Constrained charge-balanced minimum-power controls for spiking neuron oscillators ⋮ Synchronization engineering: tuning the phase relationship between dissimilar oscillators using nonlinear feedback ⋮ Phase synchronization between collective rhythms of globally coupled oscillator groups: Noisy identical case ⋮ Phase synchronization between collective rhythms of globally coupled oscillator groups: Noiseless nonidentical case

Cites Work

• Unnamed Item
• Phase resetting in medicine and biology. Stochastic modelling and data analysis.
• The synchronization of chaotic systems
• Variety and generality of clustering in globally coupled oscillators
• Engineering Complex Dynamical Structures: Sequential Patterns and Desynchronization

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