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Observer-Based $H_{infty}$ Control for T–S Fuzzy Systems With Time Delay: Delay-Dependent Design Method

机译:具有时滞的TS模糊系统基于观测器的$ H_ {infty} $控制:依赖于延迟的设计方法

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摘要

This correspondence studies the problem of observer-based $H_{infty}$ control for time-delay Takagi–Sugeno (T–S) fuzzy systems. It provides a delay-dependent linear matrix inequality (LMI)-based method for the control design. It is known that the key important problem in the literature, even for delay-independent case, lies in the difficulty of decoupling matrix variables in corresponding matrix inequalities. This correspondence suggests a decoupling technique for solving matrix inequalities with coupled variables, and provides an LMI-based algorithm by adopting the idea of the cone complementarity problem. The derivation relies on the appropriate choice of Lyaponuv–Krasovskii functionals which incorporate the intersections among local systems. Illustrative examples are given to show the effectiveness of the present delay-dependent result.
机译:这种对应关系研究了时滞的Takagi-Sugeno(TS)模糊系统基于观测器的$ H_ {infty} $控制问题。它为控制设计提供了基于延迟的线性矩阵不等式(LMI)方法。众所周知,即使对于与延迟无关的情况,文献中的关键重要问题​​也在于难以将矩阵变量在相应的矩阵不等式中解耦。该对应关系提出了一种用于解决具有耦合变量的矩阵不等式的解耦技术,并通过采用锥互补问题的思想提供了一种基于LMI的算法。推导依赖于Lyaponuv–Krasovskii功能的适当选择,这些功能结合了本地系统之间的交集。给出了说明性示例以显示当前依赖于延迟的结果的有效性。

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