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Adaptive Neural Network Sliding Mode Control for Nonlinear Singular Fractional Order Systems with Mismatched Uncertainties

机译:非线性奇异分数阶系统具有不匹配不确定性的自适应神经网络滑动模式控制

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This paper focuses on the sliding mode control (SMC) problem for a class of uncertain singular fractional order systems (SFOSs). The uncertainties occur in both state and derivative matrices. A radial basis function (RBF) neural network strategy was utilized to estimate the nonlinear terms of SFOSs. Firstly, by expanding the dimension of the SFOS, a novel sliding surface was constructed. A necessary and sufficient condition was given to ensure the admissibility of the SFOS while the system state moves on the sliding surface. The obtained results are linear matrix inequalities (LMIs), which are more general than the existing research. Then, the adaptive control law based on the RBF neural network was organized to guarantee that the SFOS reaches the sliding surface in a finite time. Finally, a simulation example is proposed to verify the validity of the designed procedures.
机译:本文侧重于一类不确定奇异分数阶系统(SFOSS)的滑动模式控制(SMC)问题。 不确定性发生在状态和衍生矩阵中。 利用径向基函数(RBF)神经网络策略来估计SFOSS的非线性条款。 首先,通过扩展SFO的尺寸,构造了一种新颖的滑动表面。 给出了必要和充分的条件,以确保SFO的可否受理,而系统状态在滑动表面上移动。 所得结果是线性矩阵不等式(LMI),比现有的研究更普遍。 然后,组织了基于RBF神经网络的自适应控制定律,以保证SFO在有限时间内达到滑动表面。 最后,提出了一种仿真示例来验证设计程序的有效性。

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