混乱的
李雅普诺夫指数
控制理论(社会学)
随机性
分岔图
计算机科学
记忆电阻器
MATLAB语言
耦合映象格
混沌同步
分叉
数学
电子工程
物理
非线性系统
工程类
统计
控制(管理)
量子力学
人工智能
操作系统
作者
Lei Ding,Pan Wang,Li Ma,Zhijia Wu
标识
DOI:10.1109/icbctis59921.2023.00029
摘要
Chaotic systems are widely used in communication systems because of their high sensitivity to initial values and their inherent properties of being random-like and broad-spectrum. In this paper, based on the four-dimensional LCL chaotic system, a new five-dimensional chaotic system is obtained by replacing the coupling parameters in the chaotic system using a controlled memristor and selecting suitable system parameters.The phase trajectory diagram, Lyapunov exponent diagram and bifurcation diagram of this system are plotted by MATLAB experimental simulations with one system parameter changed, and the basic dynamic characteristics, stability and chaotic properties of the system are analysed with the simulation results. The parameters in the memristor are used as control variables to analyse their effect on the offset increments, and the system is subjected to a NIST test to demonstrate the randomness of the sequence generated by the system. The circuit model is built using the basic module of simulink, and the simulated phase trajectory diagram and time domain diagram are compared with the images simulated by the MATLAB code to prove that the improved system is a hyper-chaotic system and that the system can be well applied to encryption in the field of communication.
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