分数阶多项式维纳系统辨识

Soumaya Marzougui, Asma Atitallah, S. Bedoui, K. Abderrahim
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引用次数: 2

摘要

研究分数阶维纳系统的辨识问题。该模型由一个具有静态非线性块的线性分数阶状态空间串联系统组成。由于该问题包括系统参数的估计和分数阶的估计,因此具有不同的难度。本文提出了一种新的辨识算法:首先基于最小二乘算法估计线性和非线性子系统的参数,并利用估计的参数基于辅助模型原理更新状态,然后利用Levenberg-Marquardt算法估计系统阶数。最后,通过数值模拟对所提方法的有效性进行了评价。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Fractional-order Polynomial Wiener System Identification
This paper deals with the problem of identification of fractional-order Wiener systems. This model consists of a linear fractional-order state space system in series with a static nonlinear block. This problem poses different difficulties, because, it consists of estimating the system parameters and the fractional order. In this work, a new identification algorithm is performed: firstly, the parameters of both the linear and the nonlinear subsystems are estimated based on the Least Squares algorithm and the states are updated based on the auxiliary model principle using the estimated parameters, then, the system order will be estimated using the Levenberg-Marquardt algorithm. Finally, a numerical simulation is offered in the extent to evaluate the effectiveness of the presented method.
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