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首页> 外文期刊>Journal of Applied Mathematics and Physics >Synchronization Dynamics in the Sakaguchi-Kuramoto Oscillator Network with Frequency Mismatch Rules
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Synchronization Dynamics in the Sakaguchi-Kuramoto Oscillator Network with Frequency Mismatch Rules

机译:SAKAGUCHI-KURAMOTO振荡器网络中的同步动态与频率不匹配规则

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The Sakaguchi-Kuramoto model is a modification of the well-known Kuramoto model, in which a frustration factor is added to the coupling term of each phase oscillator. The added frustration factor destroys the gradient structure, but the modified model is more widely used in practice. In this paper, we study how frustration factors influence the synchronization transition of coupled oscillators in the Sakaguchi-Kuramoto model with frequency mismatch rules. The results show that in the system of coupled oscillators, the frustration factor manifests a disorder field, which restrains the explosive synchronization and weakens the synchronization ability of the whole network. In addition, it is found that the frequency synchronization can not be detected by the common phase order parameter, so a new index is introduced to characterize the degree of frequency synchronization. As an example, at the end of the paper, we theoretically analyze the synchronization dynamics of two-oscillator system, and indirectly verify the correctness of simulations for the multi-body system.
机译:Sakaguchi-Kuramoto模型是众所周知的Kuramoto模型的修改,其中将挫折因子添加到每个相位振荡器的耦合项中。增加的挫折因子破坏了梯度结构,但是修改模型在实践中更广泛地使用。在本文中,我们研究了频率不匹配规则如何影响Sakaguchi-Kuramoto模型中耦合振荡器的同步转换。结果表明,在耦合振荡器的系统中,挫折因子表现出一种紊乱的字段,其限制了爆炸性同步并削弱了整个网络的同步能力。另外,发现频率同步不能通过公共相位顺序参数来检测,因此引入了一种新索引以表征频率同步程度。例如,在纸张结束时,我们理论上分析了双振荡器系统的同步动态,并间接验证了多体系模拟的正确性。

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