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Finite-time synchronization of two different chaotic systems with unknown parameters via sliding mode technique

机译:通过滑模技术对两个未知参数的混沌系统进行有限时间同步

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In this paper, the problem of finite-time chaos synchronization between two different chaotic systems with fully unknown parameters is investigated. First, a new nonsingular terminal sliding surface is introduced and its finite-time convergence to the zero equilibrium is proved. Then, appropriate adaptive laws are derived to tackle the unknown parameters of the systems. Afterwards, based on the adaptive laws and finite-time control idea, an adaptive sliding mode controller is proposed to ensure the occurrence of the sliding motion in a given finite time. It is mathematically proved that the introduced sliding mode technique has finite-time convergence and stability in both reaching and sliding mode phases. Finally, some numerical simulations are presented to demonstrate the applicability and effectiveness of the proposed technique.
机译:本文研究了参数完全未知的两个不同混沌系统之间的有限时间混沌同步问题。首先,引入了一个新的非奇异终端滑动表面,并证明了其到零平衡的有限时间收敛性。然后,导出适当的自适应定律以解决系统的未知参数。然后,基于自适应律和有限时间控制思想,提出了一种自适应滑模控制器,以确保在给定的有限时间内发生滑动运动。从数学上证明,引入的滑模技术在到达和滑模阶段均具有有限时间收敛性和稳定性。最后,通过一些数值模拟来证明所提出技术的适用性和有效性。

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