吸引子
分岔图
李雅普诺夫指数
数学
分叉
鞍结分岔
混乱的
分叉理论的生物学应用
非线性系统
分形
倍周期分岔
混沌控制
理论(学习稳定性)
统计物理学
控制理论(社会学)
混沌同步
数学分析
应用数学
物理
计算机科学
人工智能
控制(管理)
机器学习
量子力学
作者
A. A. Elsadany,H. El-Metwally,Elmetwally M. Elabbasy,H.N. Agiza
摘要
The discrete-time Prey-predator system obtained by two dimensional map was studied in present study. The fixed points and their stability were analyzed. Bifurcation diagram has been obtained for selected range of different parameters. As some parameters varied, the model exhibited chaos as a long time behavior. Lyapunovexponents and fractal dimension of the chaotic attractor of our map were also calculated. Complex dynamics such as cycles and chaos were observed.
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