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Synchronization in ensembles of delay-coupled nonidentical neuronlike oscillators

机译:延迟耦合的非揭定神经元振荡器的集合中的同步

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We study both numerically and experimentally the synchronization in an ensemble of nonidentical neuronlike oscillators described by the FitzHugh-Nagumo equations. The cases of constant values of time-delayed couplings between the oscillators and adaptively controlled values of time-delayed couplings are considered. For the experimental study of the ensemble of neuronlike oscillators, we construct a radio engineering setup, in which the ability to specify both constant values and adaptively tuned values of couplings between the oscillators is implemented. Moreover, it is possible to specify an arbitrary architecture and type of dynamical couplings between oscillators in the setup. By the example of a system of two bidirectionally coupled nonidentical oscillators and a ring consisting of ten unidirectionally coupled nonidentical FitzHugh-Nagumo systems, it is shown that the using of an adaptively controlled time-delayed coupling allows one to achieve the in-phase synchronization of all oscillators in the ensemble even in the case of a large parameter mismatch. The results obtained in the physical experiment are in good agreement with the results of the numerical simulation.
机译:我们在数值和实验中研究了Fitzhugh-Nagumo方程描述的非识别神经元振荡器的集合中的同步。考虑了振荡器与时延耦合的自适应控制值之间的时延耦合的恒定值的情况。对于Neuronlike振荡器的集合的实验研究,我们构建了一种无线电工程设置,其中实现了指定恒定值和振荡器之间的耦合的自适应调谐值的能力。此外,可以在设置中指定振荡器之间的任意架构和类型的动态耦合。通过两个双向耦合的非识别器的系统的示例和由十个单向耦合的非识别FITZHUGH-NAGUMO系统组成的环,示出了使用自适应控制的时延耦合的使用允许人实现相位同步即使在大参数不匹配的情况下,集合中的所有振荡器也是如此。物理实验中获得的结果与数值模拟的结果吻合良好。

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