Kuramoto Model of Coupled Oscillators with Positive and Negative Coupling Parameters: An Example of Conformist and Contrarian Oscillators
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Mouse hair cycle expression dynamics modeled as coupled mesenchymal and epithelial oscillatorsGlassy states and super-relaxation in populations of coupled phase oscillators.Synchronization and Bellerophon states in conformist and contrarian oscillators.How to suppress undesired synchronizationPhotic desynchronization of two subgroups of circadian oscillators in a network model of the suprachiasmatic nucleus with dispersed coupling strengths.Fashion, cooperation, and social interactions.Community structure and multi-modal oscillations in complex networksSynchrony in broadband fluctuation and the 2008 financial crisisDynamic behaviors of approximately ellipsoidal microbubbles photothermally generated by a graphene oxide-microheater.Mitochondrial networks in cardiac myocytes reveal dynamic coupling behaviorExperimental study of the irrational phase synchronization of coupled nonidentical mechanical metronomesSynchronization unveils the organization of ecological networks with positive and negative interactions.Landau damping effects in the synchronization of conformist and contrarian oscillatorsMultistable states in a system of coupled phase oscillators with inertiaDynamics of globally coupled oscillators: Progress and perspectives.Anisotropy and Antagonism in the Coupling of Two Oscillators: Concepts and Applications for Between-Person Coordination.Cell signaling as a cognitive process.Tuning active emulsion dynamics via surfactants and topology.Evolutionary design of non-frustrated networks of phase-repulsive oscillators.Interaction function of oscillating coupled neuronsCoupling between distant biofilms and emergence of nutrient time-sharing.Stable and flexible system for glucose homeostasis.Phase transition in a coevolving network of conformist and contrarian voters.Cluster synchrony in systems of coupled phase oscillators with higher-order coupling.Voter models with contrarian agents.Oscillators that sync and swarm.Correlated disorder in the Kuramoto model: Effects on phase coherence, finite-size scaling, and dynamic fluctuations.Synchronization scenarios in the Winfree model of coupled oscillators.Macroscopic self-oscillations and aging transition in a network of synaptically coupled quadratic integrate-and-fire neurons.Dynamics of phase oscillators with generalized frequency-weighted coupling.Time delay induced different synchronization patterns in repulsively coupled chaotic oscillators.Finite-size scaling in the system of coupled oscillators with heterogeneity in coupling strength.Signal-Coupled Subthreshold Hopf-Type Systems Show a Sharpened Collective Response.Chimera states in two populations with heterogeneous phase-lag.Incoherent chimera and glassy states in coupled oscillators with frustrated interactions.Realization of consensus of multi-agent systems with stochastically mixed interactions.Phase coherence induced by correlated disorder.Spontaneous symmetry breaking due to the trade-off between attractive and repulsive couplings.Partial synchronization in networks of non-linearly coupled oscillators: The Deserter Hubs Model.Delay-induced remote synchronization in bipartite networks of phase oscillators.
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Kuramoto Model of Coupled Oscillators with Positive and Negative Coupling Parameters: An Example of Conformist and Contrarian Oscillators
description
article publié dans la revue scientifique Physical Review Letters
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im Februar 2011 veröffentlichter wissenschaftlicher Artikel
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scientific article published in Physical Review Letters
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wetenschappelijk artikel
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наукова стаття, опублікована в лютому 2011
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name
Kuramoto Model of Coupled Osci ...... ist and Contrarian Oscillators
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Kuramoto Model of Coupled Osci ...... ist and Contrarian Oscillators
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type
label
Kuramoto Model of Coupled Osci ...... ist and Contrarian Oscillators
@en
Kuramoto Model of Coupled Osci ...... ist and Contrarian Oscillators
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prefLabel
Kuramoto Model of Coupled Osci ...... ist and Contrarian Oscillators
@en
Kuramoto Model of Coupled Osci ...... ist and Contrarian Oscillators
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P1476
Kuramoto Model of Coupled Osci ...... ist and Contrarian Oscillators
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P2093
Hyunsuk Hong
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P356
10.1103/PHYSREVLETT.106.054102
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P577
2011-02-02T00:00:00Z