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首页> 外文期刊>Nonlinear dynamics >Coexisting infinitely many attractors in active band-pass filter-based memristive circuit
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Coexisting infinitely many attractors in active band-pass filter-based memristive circuit

机译:在基于有源带通滤波器的忆阻电路中共存无限多个吸引子

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摘要

This paper presents an inductor-free memristive circuit, which is implemented by linearly coupling an active band-pass filter (BPF) with a parallel memristor and capacitor filter. Mathematical model is established, and numerical simulations are performed. The results verified by hardware experiments show that the active BPF-based memristive circuit exhibits the dynamical behaviors of point, period, chaos, and period-doubling bifurcation route. Most important of all, the newly proposed memristive circuit has a line equilibrium and its stability closely relies on memristor initial condition, which results in the emergence of extreme multistability. Stability distribution related to memristor initial condition is numerically estimated and the coexistence of infinitely many attractors is intuitively captured by numerical simulations and PSIM circuit simulations.
机译:本文提出了一种无电感忆阻电路,该电路是通过将有源带通滤波器(BPF)与并联忆阻器和电容器滤波器线性耦合来实现的。建立数学模型,并进行数值模拟。通过硬件实验验证的结果表明,基于有源BPF的忆阻电路表现出点,周期,混沌和倍周期分叉路线的动力学行为。最重要的是,新提出的忆阻电路具有线路平衡,其稳定性紧密依赖于忆阻器的初始条件,这导致了极端多稳定性的出现。通过数值估算与忆阻器初始条件有关的稳定性分布,并通过数值仿真和PSIM电路仿真直观地捕捉到无限多个吸引子的共存。

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