一类混沌系统的函数矩阵投影同步

Function Matrix Projective Synchronization of a Class of Chaos Systems

研究了一类混沌系统的函数矩阵投影同步问题,基于函数矩阵方法,利用Lyapunov稳定性理论和极点配置理论,设计了两个连续混沌系统之间的同步方案,同时设计了两个离散混沌系统之间的同步方案,实现了驱动系统与动态系统按给定的函数矩阵投影同步,并给出了证明,通过对Lorenz混沌系统,和Henon系统的数值模拟,表明了该方法的有效性.

This paper studied the problem of function matrix projective synchronization of a class of chaos systems.The scheme was designed between two consecutive synchronization,and the two discrete systems was also designed.It is proved that chaotic systems are synchronized by using function matrix projective synchronization approach based on Lyapunov stable theory and the pole placement technique.And Numerical simulation examples of Lorenz chaotic systems and Henon systems verify the effectiveness of the proposed method.