Reversed two-cluster chimera state in non-locally coupled oscillators with heterogeneous phase lags

被引:21
|
作者
Zhu, Yun [1 ,2 ]
Zheng, Zhigang [1 ]
Yang, Junzhong [3 ]
机构
[1] Beijing Normal Univ, Dept Phys, Beijing 100875, Peoples R China
[2] Jiangxi Univ Sci & Technol, Sch Sci, Ganzhou 341000, Peoples R China
[3] Beijing Univ Posts & Telecommun, Sch Sci, Beijing 100876, Peoples R China
关键词
DYNAMICS;
D O I
10.1209/0295-5075/103/10007
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
The dynamics of non-locally coupled two-segment phase oscillators with different phase lags are investigated. It is found that there exists a reversed two-cluster chimera state if the Kuramoto oscillators possess heterogeneous phase lags. It is interesting that the frequencies of oscillators in different synchronized clusters we observed here are different and their directions of rotation are reversed. The size of clusters depends only on the phase lag. Our results can be analytically predicted and reproduced with the help of the Ott-Antonsen Ansatz. Copyright (c) EPLA, 2013
引用
收藏
页数:6
相关论文
共 29 条
  • [1] The oscillating two-cluster chimera state in non-locally coupled phase oscillators
    Zhu, Y.
    Li, Y.
    Zhang, M.
    Yang, J.
    EPL, 2012, 97 (01)
  • [2] Chimera state on a spherical surface of nonlocally coupled oscillators with heterogeneous phase lags
    Kim, Ryong-Son
    Choe, Chol-Ung
    CHAOS, 2019, 29 (02)
  • [3] Four-cluster chimera state in non-locally coupled phase oscillator systems with an external potential
    Zhu Yun
    Zheng Zhi-Gang
    Yang Jun-Zhong
    CHINESE PHYSICS B, 2013, 22 (10)
  • [4] Four-cluster chimera state in non-locally coupled phase oscillator systems with an external potential
    朱云
    郑志刚
    杨俊忠
    ChinesePhysicsB, 2013, 22 (10) : 173 - 179
  • [5] Chimera States in Networks of Locally and Non-locally Coupled SQUIDs
    Hizanidis, Johanne
    Lazarides, Nikos
    Tsironis, Giorgos P.
    FRONTIERS IN APPLIED MATHEMATICS AND STATISTICS, 2019, 5
  • [6] Chimera and modulated drift states in a ring of nonlocally coupled oscillators with heterogeneous phase lags
    Choe, Chol-Ung
    Kim, Ryong-Son
    Ri, Ji-Song
    PHYSICAL REVIEW E, 2017, 96 (03)
  • [7] Coherence-incoherence patterns in a ring of non-locally coupled phase oscillators
    Omel'chenko, O. E.
    NONLINEARITY, 2013, 26 (09) : 2469 - 2498
  • [8] Two-cluster regular states, chimeras and hyperchaos in a system of globally coupled phase oscillators with inertia
    Munyayev, Vyacheslav O.
    Bolotov, Maxim I.
    Smirnov, Lev A.
    V. Osipov, Grigory
    CHAOS SOLITONS & FRACTALS, 2024, 179
  • [9] Two-cluster bifurcations in systems of globally pulse-coupled oscillators
    Luecken, Leonhard
    Yanchuk, Serhiy
    PHYSICA D-NONLINEAR PHENOMENA, 2012, 241 (04) : 350 - 359
  • [10] Phase- and center-manifold reductions for large populations of coupled oscillators with application to non-locally coupled systems
    Kuramoto, Y
    INTERNATIONAL JOURNAL OF BIFURCATION AND CHAOS, 1997, 7 (04): : 789 - 805