记忆电阻器
李雅普诺夫指数
混乱的
极限环
控制理论(社会学)
爆裂
分岔图
物理
分叉
拓扑(电路)
计算机科学
数学
非线性系统
量子力学
组合数学
人工智能
神经科学
生物
控制(管理)
作者
K. Zourmba,Clovis Fischer,Joseph Yves Effa,B. Gambo,Alidou Mohamadou
标识
DOI:10.1142/s021812662350024x
摘要
By diode bridging an inductor to implement a memristor bipole, with active Wien-bridge oscillator, a simple and feasible third-order autonomous memristive chaotic oscillator is presented. The dynamical characteristics of the proposed circuit are investigated both theoretically and numerically, from which it can be found that the circuit has one unstable equilibrium point. Through the analysis of the bifurcation diagram, Lyapunov exponent spectrum and the 0–1 test chaos detection, it is shown that this system displays limit cycle orbit with different periodicity, quasi-periodic behavior, chaotic behavior and bursting behavior. The bursting behavior found in this circuit is periodic, quasi-periodic and chaotic bursting. We confirm the feasibility of the proposed theoretical model using Pspice simulations and a physical realization based on an electronic analog implementation of the model.
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