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Chaos control and generalized projective synchronization of heavy symmetric chaotic gyroscope systems via Gaussian radial basis adaptive variable structure control

机译:基于高斯径向基自适应变结构控制的重型对称混沌陀螺系统的混沌控制和广义投影同步。

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This paper proposes the chaos control and the generalized projective synchronization methods for heavy symmetric gyroscope systems via Gaussian radial basis adaptive variable structure control. Because of the nonlinear terms of the gyroscope system, the system exhibits chaotic motions. Occasionally, the extreme sensitivity to initial states in a system operating in chaotic mode can be very destructive to the system because of unpredictable behavior. In order to improve the performance of a dynamic system or avoid the chaotic phenomena, it is necessary to control a chaotic system with a periodic motion beneficial for working with a particular condition. As chaotic signals are usually broadband and noise like, synchronized chaotic systems can be used as cipher generators for secure communication. This paper presents chaos synchronization of two identical chaotic motions of symmetric gyroscopes. In this paper, the switching surfaces are adopted to ensure the stability of the error dynamics in variable structure control. Using the neural variable structure control technique, control laws are established which guarantees the chaos control and the generalized projective synchronization of unknown gyroscope systems. In the neural variable structure control, Gaussian radial basis functions are utilized to on-line estimate the system dynamic functions. Also, the adaptation laws of the on-line estimator are derived in the sense of Lyapunov function. Thus, the unknown gyro systems can be guaranteed to be asymptotically stable. Also, the proposed method can achieve the control objectives.Numerical simulations are presented to verify the proposed control and synchronization methods. Finally, the effectiveness of the proposed methods is discussed.
机译:通过高斯径向基自适应变结构控制,提出了重型对称陀螺系统的混沌控制和广义投影同步方法。由于陀螺仪系统的非线性项,该系统表现出混沌运动。有时,由于行为无法预测,在混沌模式下运行的系统对初始状态的极端敏感性可能会对系统造成极大破坏。为了改善动态系统的性能或避免混沌现象,有必要用有利于在特定条件下工作的周期性运动来控制混沌系统。由于混沌信号通常是宽带信号和类似噪声的信号,因此同步混沌系统可以用作安全通信的密码发生器。本文介绍了对称陀螺仪的两个相同混沌运动的混沌同步。本文采用开关表面来确保可变结构控制中误差动态的稳定性。利用神经变结构控制技术,建立了控制律,保证了未知陀螺仪系统的混沌控制和广义投影同步。在神经变结构控制中,利用高斯径向基函数在线估计系统动态函数。同样,从Lyapunov函数的意义上推导了在线估计器的自适应定律。因此,可以确保未知的陀螺系统是渐近稳定的。并通过数值仿真验证了所提出的控制方法和同步方法。最后,讨论了所提出方法的有效性。

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