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Discrete-time Fractional-order Integral Based Sliding Mode Control For Piezo-Actuated System

机译:离散时间分数阶积分的压电致动系统滑模控制

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In this paper, a new discrete-time sliding mode control (DSMC) approach is proposed based on a Rieman-Liouville (R-L) fractional-order integral (FOI) for a piezo-actuated system. An iterative discrete-time FOI is investigated by using R-L fractional definition, and a fractional-order sliding manifold based on the presented FOI is designed and the sliding manifold can fast reach the constructed stable region under bounded disturbance by the proposed discrete-time fractional-alorder sliding mode control (DFSMC) law and stay there. Also, the tracking performance is analyzed by using the DFSMC. Finally, an implementation strategy is carried out on a positioning control system based on piezoelectric actuator, and simulation and experimental results are given to verify the effectiveness of the proposed scheme.
机译:本文针对压电驱动系统,提出了一种基于黎曼-里维尔(R-L)分数阶积分(FOI)的离散时间滑模控制(DSMC)新方法。利用RL分数定义研究了迭代离散时间FOI,并设计了基于提出的分数阶滑动歧管,提出的离散分数阶分数阶滑动歧管可以在有限扰动下快速到达构造的稳定区域。 alorder滑模控制(DFSMC)法则并留在那里。此外,通过使用DFSMC分析跟踪性能。最后,在基于压电致动器的定位控制系统上实现了一种实现策略,并通过仿真和实验结果验证了该方案的有效性。

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