Deutsch
 
Datenschutzhinweis Impressum
  DetailsucheBrowse

Datensatz

DATENSATZ AKTIONENEXPORT
Zur Ablage hinzufügen
  Lokale TagsFreigabegeschichteDetailsÜbersicht

Freigegeben
Zeitschriftenartikel

Synchronization cluster bursting in adaptive oscillator networks

Urheber*innen

Wei,  Mengke
External Organizations;

/persons/resource/andreas.amann

Amann,  Andreas
Potsdam Institute for Climate Impact Research;

/persons/resource/oleksandr.burylko

Burylko,  Oleksandr
Potsdam Institute for Climate Impact Research;

Han,  Xiujing
External Organizations;

/persons/resource/yanchuk

Yanchuk,  Serhiy
Potsdam Institute for Climate Impact Research;

/persons/resource/Juergen.Kurths

Kurths,  Jürgen
Potsdam Institute for Climate Impact Research;

Externe Ressourcen
Es sind keine externen Ressourcen hinterlegt
Volltexte (frei zugänglich)
Es sind keine frei zugänglichen Volltexte in PIKpublic verfügbar
Ergänzendes Material (frei zugänglich)
Es sind keine frei zugänglichen Ergänzenden Materialien verfügbar
Zitation

Wei, M., Amann, A., Burylko, O., Han, X., Yanchuk, S., Kurths, J. (2024): Synchronization cluster bursting in adaptive oscillator networks. - Chaos, 34, 12, 123167.
https://doi.org/10.1063/5.0226257


Zitierlink: https://publications.pik-potsdam.de/pubman/item/item_31726
Zusammenfassung
Adaptive dynamical networks are ubiquitous in real-world systems. This paper aims to explore the synchronization dynamics in networks of adaptive oscillators based on a paradigmatic system of adaptively coupled phase oscillators. Our numerical observations reveal the emergence of synchronization cluster bursting, characterized by periodic transitions between cluster synchronization and global synchronization. By investigating a reduced model, the mechanisms underlying synchronization cluster bursting are clarified. We show that a minimal model exhibiting this phenomenon can be reduced to a phase oscillator with complex-valued adaptation. Furthermore, the adaptivity of the system leads to the appearance of additional symmetries, and thus, to the coexistence of stable bursting solutions with very different Kuramoto order parameters.