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Robust H-infinity control for discrete-time fuzzy systems via basis-dependent Lyapunov functions

机译:通过依赖于基的Lyapunov函数对离散时间模糊系统进行鲁棒H无限控制

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摘要

This paper deals with the robust H-infinity control problem for a class of discrete-time fuzzy systems with uncertainty. The uncertainty is assumed to be of structured linear fractional form. By using basis-dependent Lyapunov function, an H-infinity control design approach is developed. The control design approach is facilitated by introducing some additional instrumental matrix variables. These additional matrix variables decouple the Lyapunov and the system matrices, which makes the control design feasible. The proposed approach leads to some sufficient results in the form of strict linear matrix inequalities (LMIs). It is expected that the basis-dependent results are less conservative than the basis-independent ones due to the introduction of basis-dependent Lyapunov function. Finally, numerical examples including the discrete chaotic Lorenz system are also given to demonstrate the applicability of the proposed approach. (C) 2004 Elsevier Inc. All rights reserved.
机译:本文研究了一类不确定的离散模糊系统的鲁棒H-∞控制问题。假定不确定度为结构线性分数形式。通过使用基于基的李雅普诺夫函数,开发了一种H-无穷大控制设计方法。通过引入一些附加的仪器矩阵变量,可以简化控制设计方法。这些额外的矩阵变量使Lyapunov和系统矩阵解耦,这使得控制设计可行。所提出的方法以严格的线性矩阵不等式(LMI)形式产生了一些足够的结果。由于引入了依赖于基的李雅普诺夫函数,可以预期,依赖于基的结果要比依赖于基的结果保守。最后,还给出了包括离散混沌Lorenz系统在内的数值示例,以证明所提方法的适用性。 (C)2004 Elsevier Inc.保留所有权利。

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