Literature DB >> 30154450

Rhythmic synchronization and hybrid collective states of globally coupled oscillators.

Tian Qiu1,2, Ivan Bonamassa3, Stefano Boccaletti4,5, Zonghua Liu1, Shuguang Guan6.   

Abstract

Macroscopic rhythms are often signatures of healthy functioning in living organisms, but they are still poorly understood on their microscopic bases. Globally interacting oscillators with heterogeneous couplings are here considered. Thorough theoretical and numerical analyses indicate the presence of multiple phase transitions between different collective states, with regions of bi-stability. Novel coherent phases are unveiled, and evidence is given of the spontaneous emergence of macroscopic rhythms where oscillators' phases are always found to be self-organized as in Bellerophon states, i.e. in multiple clusters with quantized values of their average frequencies. Due to their rather unconditional appearance, the circumstance is paved that the Bellerophon states grasp the microscopic essentials behind collective rhythms in more general systems of interacting oscillators.

Entities:  

Mesh:

Year:  2018        PMID: 30154450      PMCID: PMC6113318          DOI: 10.1038/s41598-018-31278-9

Source DB:  PubMed          Journal:  Sci Rep        ISSN: 2045-2322            Impact factor:   4.379


  21 in total

1.  Quasientrainment and slow relaxation in a population of oscillators with random and frustrated interactions.

Authors: 
Journal:  Phys Rev Lett       Date:  1992-02-17       Impact factor: 9.161

2.  Explosive synchronization with asymmetric frequency distribution.

Authors:  Wenchang Zhou; Lumin Chen; Hongjie Bi; Xin Hu; Zonghua Liu; Shuguang Guan
Journal:  Phys Rev E Stat Nonlin Soft Matter Phys       Date:  2015-07-16

Review 3.  Neural synchrony in brain disorders: relevance for cognitive dysfunctions and pathophysiology.

Authors:  Peter J Uhlhaas; Wolf Singer
Journal:  Neuron       Date:  2006-10-05       Impact factor: 17.173

4.  Explosive synchronization in a general complex network.

Authors:  Xiyun Zhang; Xin Hu; J Kurths; Zonghua Liu
Journal:  Phys Rev E Stat Nonlin Soft Matter Phys       Date:  2013-07-15

5.  Synchronization and chimera states of frequency-weighted Kuramoto-oscillator networks.

Authors:  Hanqing Wang; Xiang Li
Journal:  Phys Rev E Stat Nonlin Soft Matter Phys       Date:  2011-06-29

6.  Intermittent Bellerophon state in frequency-weighted Kuramoto model.

Authors:  Wenchang Zhou; Yong Zou; Jie Zhou; Zonghua Liu; Shuguang Guan
Journal:  Chaos       Date:  2016-12       Impact factor: 3.642

7.  Periodic synchronization and chimera in conformist and contrarian oscillators.

Authors:  Hyunsuk Hong
Journal:  Phys Rev E Stat Nonlin Soft Matter Phys       Date:  2014-06-30

8.  Exact solution for first-order synchronization transition in a generalized Kuramoto model.

Authors:  Xin Hu; S Boccaletti; Wenwen Huang; Xiyun Zhang; Zonghua Liu; Shuguang Guan; Choy-Heng Lai
Journal:  Sci Rep       Date:  2014-12-01       Impact factor: 4.379

9.  Synchronization of phase oscillators with frequency-weighted coupling.

Authors:  Can Xu; Yuting Sun; Jian Gao; Tian Qiu; Zhigang Zheng; Shuguang Guan
Journal:  Sci Rep       Date:  2016-02-23       Impact factor: 4.379

10.  Glassy states and super-relaxation in populations of coupled phase oscillators.

Authors:  D Iatsenko; P V E McClintock; A Stefanovska
Journal:  Nat Commun       Date:  2014-06-20       Impact factor: 14.919

View more

北京卡尤迪生物科技股份有限公司 © 2022-2023.