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Selection of spatial pattern on resonant network of coupled memristor and Josephson junction

机译:忆阻器与约瑟夫森结耦合谐振网络的空间格局选择。

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摘要

A nonlinear circuit is proposed which a memristor is coupled with Josephson Junction to trigger chaotic oscillation, and the dynamics is investigated. Based on the Kirchhoff's theorem, the circuit equations are approached and then the dimensionless dynamical equations are presented after scale transformation. A regular network with nearest neighbor connection is bridged to investigate the stability and transition of spatial pattern by applying currents with diversity on the network. Coherence function, signal to noise ratio (SNR) and synchronization factor are defined to estimate the statistical properties and dynamical stability. A variety of beautiful patterns are developed by setting appropriate gradient forcing and noise intensity. (C) 2018 Elsevier B.V. All rights reserved.
机译:提出了一个非线性电路,将忆阻器与约瑟夫森结耦合以触发混沌振荡,并研究了动力学。在基尔霍夫定理的基础上,求出了电路方程,然后进行了尺度变换后给出了无量纲的动力学方程。桥接具有最近邻居连接的常规网络,以通过在网络上施加具有多样性的电流来研究空间模式的稳定性和过渡。定义了相干函数,信噪比(SNR)和同步因子,以估计统计特性和动态稳定性。通过设置适当的梯度作用力和噪声强度,可以开发出各种精美的图案。 (C)2018 Elsevier B.V.保留所有权利。

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