Literature DB >> 31656145

Anti-phase collective synchronization with intrinsic in-phase coupling of two groups of electrochemical oscillators.

Michael Sebek1, Yoji Kawamura2, Ashley M Nott1, István Z Kiss1.   

Abstract

The synchronization of two groups of electrochemical oscillators is investigated during the electrodissolution of nickel in sulfuric acid. The oscillations are coupled through combined capacitance and resistance, so that in a single pair of oscillators (nearly) in-phase synchronization is obtained. The internal coupling within each group is relatively strong, but there is a phase difference between the fast and slow oscillators. The external coupling between the two groups is weak. The experiments show that the two groups can exhibit (nearly) anti-phase collective synchronization. Such synchronization occurs only when the external coupling is weak, and the interactions are delayed by the capacitance. When the external coupling is restricted to those between the fast and the slow elements, the anti-phase synchronization is more prominent. The results are interpreted with phase models. The theory predicts that, for anti-phase collective synchronization, there must be a minimum internal phase difference for a given shift in the phase coupling function. This condition is less stringent with external fast-to-slow coupling. The results provide a framework for applications of collective phase synchronization in modular networks where weak coupling between the groups can induce synchronization without rearrangements of the phase dynamics within the groups. This article is part of the theme issue 'Coupling functions: dynamical interaction mechanisms in the physical, biological and social sciences'.

Entities:  

Keywords:  chemical oscillations; networks; synchronization

Year:  2019        PMID: 31656145      PMCID: PMC6833994          DOI: 10.1098/rsta.2019.0095

Source DB:  PubMed          Journal:  Philos Trans A Math Phys Eng Sci        ISSN: 1364-503X            Impact factor:   4.226


  53 in total

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4.  Uncovering interaction of coupled oscillators from data.

Authors:  Björn Kralemann; Laura Cimponeriu; Michael Rosenblum; Arkady Pikovsky; Ralf Mrowka
Journal:  Phys Rev E Stat Nonlin Soft Matter Phys       Date:  2007-11-09

5.  Low dimensional behavior of large systems of globally coupled oscillators.

Authors:  Edward Ott; Thomas M Antonsen
Journal:  Chaos       Date:  2008-09       Impact factor: 3.642

6.  Long time evolution of phase oscillator systems.

Authors:  Edward Ott; Thomas M Antonsen
Journal:  Chaos       Date:  2009-06       Impact factor: 3.642

7.  Collective phase sensitivity.

Authors:  Yoji Kawamura; Hiroya Nakao; Kensuke Arai; Hiroshi Kori; Yoshiki Kuramoto
Journal:  Phys Rev Lett       Date:  2008-07-08       Impact factor: 9.161

8.  Engineering of synchronization and clustering of a population of chaotic chemical oscillators.

Authors:  Craig G Rusin; Isao Tokuda; István Z Kiss; John L Hudson
Journal:  Angew Chem Int Ed Engl       Date:  2011-04-06       Impact factor: 15.336

9.  Time-varying coupling functions: Dynamical inference and cause of synchronization transitions.

Authors:  Tomislav Stankovski
Journal:  Phys Rev E       Date:  2017-02-07       Impact factor: 2.529

10.  A Framework for Engineering the Collective Behavior of Complex Rhythmic Systems.

Authors:  Craig G Rusin; István Z Kiss; Hiroshi Kori; John L Hudson
Journal:  Ind Eng Chem Res       Date:  2009-03-16       Impact factor: 3.720

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  1 in total

1.  Coupling functions: dynamical interaction mechanisms in the physical, biological and social sciences.

Authors:  Tomislav Stankovski; Tiago Pereira; Peter V E McClintock; Aneta Stefanovska
Journal:  Philos Trans A Math Phys Eng Sci       Date:  2019-10-28       Impact factor: 4.226

  1 in total

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