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A descriptor Takagi-Sugeno approach to frequency weighted nonlinear model reduction

机译:频率加权非线性模型约简的描述符Takagi-Sugeno方法

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In this note, the problem of frequency weighted nonlinear model reduction is addressed. It consists in approximating a given n-order nonlinear system by a k-order nonlinear system, where k <; n. The goal is to compute the reduced order system minimizing the L-gain from the input to the difference between the outputs of the original and the reduced systems. For this purpose the nonlinear system generating the approximation error is written under the descriptor Takagi-Sugeno formalism and is studied with the use of a multiple Lyapunov function, based on the descriptor approach. The obtained results are expressed in terms of Linear Matrix Inequalities (LMI) and the matrices defining the reduced order system are obtained as a result of LMI problem.
机译:在本说明中,解决了频率加权非线性模型简化的问题。它包括用k阶非线性系统逼近给定的n阶非线性系统,其中k <; 。目标是计算降阶系统,以最小化从输入到原始系统与简化系统输出之间的差的L增益。为此,将产生近似误差的非线性系统写在描述符Takagi-Sugeno形式主义下,并基于描述符方法,使用多重Lyapunov函数进行研究。所得结果以线性矩阵不等式(LMI)表示,由于LMI问题,获得了定义降阶系统的矩阵。

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