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Chimera-like states in two distinct groups of identical populations of coupled Stuart-Landau oscillators

机译:类似嵌合体的状态分为两组不同的相同种群   耦合stuart-Landau振荡器

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摘要

We show the existence of chimera-like states in two distinct groups ofidentical populations of globally coupled Stuart-Landau oscillators. Theexistence of chimera-like states occurs only for a small range of frequencydifference between the two populations and these states disappear for anincrease of mismatch between the frequencies. Here the chimera-like states arecharacterized by the synchronized oscillations in one population anddesynchronized oscillations in another population. We also find that suchstates observed in two distinct groups of identical populations of nonlocallycoupled oscillators are different from the above case in which coexistingdomains of synchronized and desynchronized oscillations are observed in onepopulation and the second population exhibits synchronized oscillations forspatially prepared initial conditions. Perturbation from such spatiallyprepared initial condition leads to the existence of imperfectly synchronizedstates. An imperfectly synchronized state represents the existence of solitaryoscillators which escape from the synchronized group in population-I andsynchronized oscillations in population-II. Also the existence of chimera stateis independent of the increase of frequency mismatch between the populations.We also find the coexistence of different dynamical states with respect todifferent initial conditions which causes multistability in the globallycoupled system. In the case of nonlocal coupling, the system does not showmultistability except in the cluster state region.
机译:我们显示在全球耦合的Stuart-Landau振荡器的相同种群的两个不同群体中存在嵌合体状状态。嵌合体样状态的存在仅在两个群体之间的一小段频率差异发生,而这些状态由于频率之间不匹配的增加而消失。在这里,嵌合体状态的特征在于一个群体中的同步振荡和另一群体中的非同步振荡。我们还发现,在非局部耦合的振荡器的相同种群的两个不同组中观察到的这种状态与上述情况不同,在单个种群中观察到同步和非同步振荡的共存域,而第二种种群则显示了针对空间准备的初始条件的同步振荡。这种在空间上准备的初始条件的扰动导致存在不完全同步的状态。不完全同步的状态表示存在单独的振荡器,这些单独的振荡器从总体I中的同步组和总体II中的同步振荡中逃脱。嵌合体状态的存在也与种群之间频率失配的增加无关。我们还发现了不同动力学状态在不同初始条件下的共存,这导致了全局耦合系统的多重稳定性。在非局部耦合的情况下,除了簇状态区域外,系统没有显示多稳定性。

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