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首页> 外文期刊>Mathematical Problems in Engineering: Theory, Methods and Applications >Decentralized Polynomial Observer Design for Discrete-Time Large-Scale Polynomial T-S Fuzzy System
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Decentralized Polynomial Observer Design for Discrete-Time Large-Scale Polynomial T-S Fuzzy System

机译:离散时间大型多项式T-S模糊系统分散多项式观测器设计

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In this paper, a new approach for synthesizing a decentralized observer is proposed to estimate the unmeasurable states of a discrete-time large-scale nonlinear system. The large-scale nonlinear system in this study is modeled in terms of a set of discrete-time polynomial Takagi-Sugeno (T-S) fuzzy subsystems and interconnection terms. This modeling method will assist to reduce significantly the number of fuzzy rules. The interconnection terms are considered as the unknown inputs; then, the unknown input method is employed to design observer for this system. It should be emphasized that the interconnection parts in this paper are arbitrary and their effects are eliminated completely. On the basis of the Lyapunov methodology and SOS (Sum of Square) technique, the conditions for observer design expressed under the framework of SOS are derived in the main theorems. Finally, an illustrative example is presented to show the effectiveness and merit of the proposed method.
机译:本文提出了一种合成分散观察者的新方法,以估计离散时间大规模非线性系统的不可衡量状态。本研究中的大规模非线性系统是根据一组离散时间多项式Takagi-Sugeno(T-S)模糊子系统和互连术语的建模。该建模方法将有助于减少模糊规则的数量。互连项被认为是未知的输入;然后,使用未知的输入方法来设计该系统的观察者。应该强调的是,本文中的互连部分是任意的,并且它们的效果完全被淘汰。在Lyapunov方法和SOS(Square)技术的基础上,在SOS框架下表达的观察者设计的条件源于主要定理。最后,提出了说明性示例以显示所提出的方法的有效性和优点。

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