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Design and multistability analysis of five-value memristor-based chaotic system with hidden attractors 被引量:1
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作者 Li-Lian Huang Shuai Liu +1 位作者 Jian-Hong Xiang lin-yu wang 《Chinese Physics B》 SCIE EI CAS CSCD 2021年第10期207-218,共12页
A five-value memristor model is proposed,it is proved that the model has a typical hysteresis loop by analyzing the relationship between voltage and current.Then,based on the classical Liu-Chen system,a new memristor-... A five-value memristor model is proposed,it is proved that the model has a typical hysteresis loop by analyzing the relationship between voltage and current.Then,based on the classical Liu-Chen system,a new memristor-based fourdimensional(4D)chaotic system is designed by using the five-value memristor.The trajectory phase diagram,Poincare mapping,bifurcation diagram,and Lyapunov exponent spectrum are drawn by numerical simulation.It is found that,in addition to the general chaos characteristics,the system has some special phenomena,such as hidden homogenous multistabilities,hidden heterogeneous multistabilities,and hidden super-multistabilities.Finally,according to the dimensionless equation of the system,the circuit model of the system is built and simulated.The results are consistent with the numerical simulation results,which proves the physical realizability of the five-value memristor-based chaotic system proposed in this paper. 展开更多
关键词 five-valued memristor chaotic system hidden attractor MULTISTABILITY
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