4.7 Article

Emergence of explosive synchronization bombs in networks of oscillators

期刊

COMMUNICATIONS PHYSICS
卷 5, 期 1, 页码 -

出版社

NATURE PORTFOLIO
DOI: 10.1038/s42005-022-01039-2

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资金

  1. Spanish MINECO [FIS2017-87519-P]
  2. Departamento de Industria e Innovacion del Gobierno de Aragon
  3. Fondo Social Europeo [E36-17R FENOL]
  4. Fundacion Ibercaja
  5. Universidad de Zaragoza [224220]
  6. Generalitat de Catalunya [2017SGR-896]
  7. Universitat Rovira i Virgili [2019PFR-URV-B2-41]
  8. Generalitat de Catalunya ICREA Academia
  9. James S. McDonnell Foundation [220020325]
  10. MINECO
  11. FEDER [FIS2017-87519-P, FIS2017-90782-REDT, PID2020-113582GB-I00, MCIN/AEI/10.13039/501100011033]
  12. Departamento de Industria e Innovacion del Gobierno de Aragon y Fondo Social Europeo
  13. E36-17R (FENOL)
  14. Gobierno de Aragon through the Grant defined in ORDEN [IIU/1408/2018]
  15. Agencia Estatal de Investigacion [PRE2019088482]
  16. Government of Spain [FIS2020-TRANQI]
  17. Fundacio Cellex
  18. Fundacio Mir-Puig
  19. Generalitat de Catalunya (CERCA)
  20. (AGAUR)

向作者/读者索取更多资源

Research on network percolation and synchronization has advanced our understanding of abrupt changes in complex systems. This study introduces the concept of synchronization bombs, large networks of oscillators that transition abruptly from incoherence to synchronization by adding or removing a few links. The results have broad implications for understanding switch mechanisms in biological systems and designing networks that operate in this regime.
Research on network percolation and synchronization has deepened our understanding of abrupt changes in the macroscopic properties of complex engineered and natural systems. While explosive percolation emerges from localized structural perturbations that delay the formation of a connected component, explosive synchronization is usually studied by fine-tuning of global parameters. Here, we introduce the concept of synchronization bombs as large networks of heterogeneous oscillators that abruptly transit from incoherence to phase-locking (or vice-versa) by adding (or removing) one or a few links. We build these bombs by optimizing global synchrony with decentralized information in a competitive percolation process driven by a local rule, and show their occurrence in systems of Kuramoto -periodic- and Rossler -chaotic- oscillators and in a model of cardiac pacemaker cells, providing an analytical characterization in the Kuramoto case. Our results propose a self-organized approach to design and control abrupt transitions in adaptive biological systems and electronic circuits, and place explosive synchronization and percolation under the same mechanistic framework. Synchronization bombs are large networks of coupled heterogeneous oscillators that operate in a bistable regime and abruptly transit from incoherence to synchronization by adding one or a few links. Self-organized synchronization bombs would be useful to understand switch mechanisms in biological systems, and to design networks to operate in this regime.

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