CAJ | 학술논문

通过一系列动力学分析，验证了一个纠缠系统是混沌的。当混沌纠缠实现时，所有的平衡点是不稳定的鞍结点。数值计算显示这个系统有一个正的Lyapunov指数，这表明该系统是混沌的。通过局部放大的分岔图验证了系统由倍周期分岔通向混沌的过程，并分析了该混沌系统的Hopf分岔现象。
통과일계렬동역학분석，험증료일개규전계통시혼돈적。당혼돈규전실현시，소유적평형점시불은정적안결점。수치계산현시저개계통유일개정적Lyapunov지수，저표명해계통시혼돈적。통과국부방대적분차도험증료계통유배주기분차통향혼돈적과정，병분석료해혼돈계통적Hopf분차현상。
Dynamical analysis verifies that new chaos entanglement system is chaotic and all equilibra are unstable saddle points when chaos entanglement is achieved. Numerical computation shows that this system has one positive Lyapunov exponent, which implies that the very system is chaotic. And the route from periodic-doubling to chaos is demonstrated by partial enlarged bifurcation diagrams. Finally, the existence of Hopf bifurcation is analyzed for that system.