Literature DB >> 12779693

Phase synchronization of chaotic oscillations in terms of periodic orbits.

Arkady Pikovsky1, Michael Zaks, Michael Rosenblum, Grigory Osipov, Jurgen Kurths.   

Abstract

We consider phase synchronization of chaotic continuous-time oscillator by periodic external force. Phase-locking regions are defined for unstable periodic cycles embedded in chaos, and synchronization is described in terms of these regions. A special flow construction is used to derive a simple discrete-time model of the phenomenon. It allows to describe quantitatively the intermittency at the transition to phase synchronization. (c) 1997 American Institute of Physics.

Year:  1997        PMID: 12779693     DOI: 10.1063/1.166265

Source DB:  PubMed          Journal:  Chaos        ISSN: 1054-1500            Impact factor:   3.642


  5 in total

1.  An analysis of the reliability phenomenon in the FitzHugh-Nagumo model.

Authors:  Efstratios K Kosmidis; K Pakdaman
Journal:  J Comput Neurosci       Date:  2003 Jan-Feb       Impact factor: 1.621

2.  Clustering in cell cycle dynamics with general response/signaling feedback.

Authors:  Todd R Young; Bastien Fernandez; Richard Buckalew; Gregory Moses; Erik M Boczko
Journal:  J Theor Biol       Date:  2011-10-08       Impact factor: 2.691

3.  The resonance frequency shift, pattern formation, and dynamical network reorganization via sub-threshold input.

Authors:  Troy Lau; Michal Zochowski
Journal:  PLoS One       Date:  2011-04-19       Impact factor: 3.240

4.  Sensory Stream Adaptation in Chaotic Networks.

Authors:  Adam Ponzi
Journal:  Sci Rep       Date:  2017-12-04       Impact factor: 4.379

5.  Topological synchronization of chaotic systems.

Authors:  Nir Lahav; Irene Sendiña-Nadal; Chittaranjan Hens; Baruch Ksherim; Baruch Barzel; Reuven Cohen; Stefano Boccaletti
Journal:  Sci Rep       Date:  2022-02-15       Impact factor: 4.379

  5 in total

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