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Variable-structure backstepping controller for multivariable nonlinear systems with actuator nonlinearities based on adaptive fuzzy system

机译:基于自适应模糊系统的致动器非线性多变量非线性系统的可变结构BackStepping控制器

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摘要

In this paper, a novel robust adaptive fuzzy control is presented for a quite general class of multivariable nonlinear systems with actuators' nonlinearities (saturation with dead zone) and uncertain dynamics. The backstepping concept in combination with the variable-structure control framework and Lyapunov approach is used to design this adaptive fuzzy control. The fuzzy systems are incorporated in the controller for approximating online the unknown system dynamics. In the controller design and stability analysis, the control gain matrices, which are not necessarily symmetric and definite, are decomposed via the so-called SDU matrix decomposition lemma into a product of three main useful matrices, namely a symmetric definite-positive matrix, a diagonal constant matrix with + 1 or - 1 in its main diagonal and a unity upper triangular matrix. It is shown that the proposed adaptive fuzzy control is able to ensure the uniform ultimate boundedness of all solutions of the closed-loop system, as well as the convergence of the underlying tracking errors. Finally, in a numerical simulation framework, the effectiveness of the presented controller is illustrated on two practical examples.
机译:本文介绍了一种新颖的鲁棒自适应模糊控制,呈现了具有致动器非线性的相当一般的多变量非线性系统(饱和区)和不确定动力学的多变量非线性系统。与可变结构控制框架和Lyapunov方法相结合的BackStepping概念用于设计这种自适应模糊控制。模糊系统在控制器中结合在一起,用于近似在线未知系统动态。在控制器设计和稳定性分析中,不一定对称和确定的控制增益矩阵通过所谓的SDU矩阵分解引理分解为三个主要有用矩阵的乘积,即对称定义正矩阵,a对角线常数矩阵,其主对角线和统一上三角矩阵中的+ 1或-1。结果表明,所提出的自适应模糊控制能够确保闭环系统的所有解决方案的均匀终极界限,以及潜在的跟踪误差的收敛。最后,在数值模拟框架中,所示控制器的有效性在两个实际示例中示出。

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