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Design of Robust Double-Fuzzy-Summation Nonparallel Distributed Compensation Controller for Chaotic Power Systems

机译:混沌电力系统鲁棒双模糊求的设计非平行分布式补偿控制器

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摘要

This paper studies a systematic linear matrix inequality (LMI) approach for controller design of nonlinear chaotic power systems. The presented method is based on a Takagi-Sugeno (TS) fuzzy model, a double-fuzzy-summation nonparallel distributed compensation (non-PDC) controller, and a double-fuzzy-summation nonquadratic Lyapunov function (NQLF). Since time derivatives of fuzzy membership functions (MFs) appear in the NQLF-based controller design conditions, local controller design criteria is considered, and sufficient conditions are formulated in terms of LMIs. Compared with the existing works in hand, the proposed LMI conditions provide less conservative results due to the special structure of the NQLF and the non-PDC controller in which two fuzzy summations are employed. To evaluate the effectiveness of the presented approach, two practical benchmark power systems, which exhibit chaotic behavior, are considered. Simulation results and hardware-in-the-loop illustrate the advantages of the proposed method compared with the recently published works.
机译:本文研究了非线性混沌动力系统控制器设计的系统线性矩阵不等式(LMI)方法。呈现的方法基于Takagi-Sugeno(TS)模糊模型,双模糊求解非平行分布式补偿(非PDC)控制器,以及双模糊求和非化性Lyapunov函数(NQLF)。由于模糊会员函数(MFS)的时间衍生物出现在基于NQLF的控制器设计条件下,因此考虑了本地控制器设计标准,并且在LMIS方面配制了充分的条件。与现有的工作相比,所提出的LMI条件由于NQLF的特殊结构和非PDC控制器的特殊结构提供了更少的保守结果,其中使用了两个模糊总结。为了评估所提出的方法的有效性,考虑了两种实用的基准电力系统,其表现出混沌行为。仿真结果和硬件循环说明了该方法的优势与最近发表的作品相比。

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