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A New Design of Membership-Function-Dependent Controller for T-S Fuzzy Systems Under Imperfect Premise Matching

机译:不完全前提匹配下T-S模糊系统隶属函数依赖控制器的新设计

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This paper examines the problem of membership-function-dependent controller design for a class of discrete-time T-S fuzzy systems. Based on the partition method of premise variable space, the original T-S fuzzy model is equivalently converted into a piecewise-fuzzy system. Then, by employing some staircase functions, the continuous membership functions are approximated by a series of discrete values via which the information of membership functions is brought into the stability analysis to reduce the design conservatism. With piecewise-Lyapunov functions, the approaches to the piecewise-fuzzy state feedback and observer-based output feedback controller design are proposed, respectively, in terms of linearmatrix inequalities such that the closed-loop system is asymptotically stable with a prescribed H-infinity performance level. It is shown that the membership functions of the fuzzy model and fuzzy controllers are not necessarily the same, which allows more design flexibility. Finally, two illustrative examples are provided to show the effectiveness of the developed methods.
机译:本文研究了一类离散时间T-S模糊系统的隶属函数依赖控制器设计问题。基于前提变量空间的划分方法,将原始的T-S模糊模型等效地转换为分段模糊系统。然后,通过使用一些阶梯函数,通过一系列离散值来近似连续的隶属函数,通过这些离散值,将隶属函数的信息引入稳定性分析中,以减少设计的保守性。利用分段Lyapunov函数,分别针对线性矩阵不等式,提出了分段模糊状态反馈和基于观测器的输出反馈控制器设计的方法,以使闭环系统在规定的H无穷大性能下渐近稳定。水平。结果表明,模糊模型和模糊控制器的隶属函数不一定相同,从而具有更大的设计灵活性。最后,提供了两个说明性示例以说明所开发方法的有效性。

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