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首页> 外文期刊>Complexity >Adaptive Backstepping Fuzzy Neural Network Fractional-Order Control of Microgyroscope Using a Nonsingular Terminal Sliding Mode Controller
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Adaptive Backstepping Fuzzy Neural Network Fractional-Order Control of Microgyroscope Using a Nonsingular Terminal Sliding Mode Controller

机译:使用非奇异终端滑模控制器的微陀螺自适应反步模糊神经网络分数阶控制

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摘要

An adaptive fractional-order nonsingular terminal sliding mode controller for a microgyroscope is presented with uncertainties and external disturbances using a fuzzy neural network compensator based on a backstepping technique. First, the dynamic of the microgyroscope is transformed into an analogical cascade system to guarantee the application of a backstepping design. Then, a fractional-order nonsingular terminal sliding mode surface is designed which provides an additional degree of freedom, higher precision, and finite convergence without a singularity problem. The proposed control scheme requires no prior knowledge of the unknown dynamics of the microgyroscope system since the fuzzy neural network is utilized to approximate the upper bound of the lumped uncertainties and adaptive algorithms are derived to allow online adjustment of the unknown system parameters. The chattering phenomenon can be reduced simultaneously by the fuzzy neural network compensator. The stability and finite time convergence of the system can be established by the Lyapunov stability theorem. Finally, simulation results verify the effectiveness of the proposed controller and the comparison of root mean square error between different fractional orders and integer order is given to signify the high precision tracking performance of the proposed control scheme.
机译:提出了一种基于反推技术的模糊神经网络补偿器,为微陀螺自适应分数阶非奇异终端滑模控制器带来了不确定性和外部干扰。首先,将微陀螺仪的动力学转换为类比级联系统,以确保应用反推设计。然后,设计了分数阶非奇异终端滑模曲面,该曲面提供了额外的自由度,更高的精度和有限的收敛性而没有奇异性问题。所提出的控制方案不需要微陀螺仪系统的未知动力学的先验知识,因为利用模糊神经网络来近似集总不确定性的上限,并且导出了自适应算法以允许在线调整未知系统参数。模糊神经网络补偿器可同时减少颤动现象。利用Lyapunov稳定性定理可以建立系统的稳定性和有限时间收敛性。最后,仿真结果验证了所提控制器的有效性,并给出了不同分数阶和整数阶的均方根误差的比较结果,表明所提控制方案具有较高的跟踪精度。

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