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Consistency aspects of Wiener-Hammerstein model identification in presence of process noise

机译:在存在过程噪声的情况下进行Wiener-Hammerstein模型识别的一致性方面

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The Wiener-Hammerstein model is a block-oriented model consisting of two linear blocks and a static nonlinearity in the middle. Several identification approaches for this model structure rely on the fact that the best linear approximation of the system is a consistent estimate of the two linear parts, under the hypothesis of Gaussian excitation. But, these approaches do not consider the presence of other disturbance sources than measurement noise. In this paper we consider the presence of a disturbance entering before the nonlinearity (process noise) and we show that, also in this case, the best linear approximation is a consistent estimate of underlying linear dynamics. Furthermore, we analyse the impact of the process noise on the nonlinearity estimation, showing that a standard prediction error method approach can lead to biased results.
机译:Wiener-Hammerstein模型是一个面向块的模型,由两个线性块和一个中间的静态非线性组成。在高斯激励的假设下,这种模型结构的几种识别方法依赖于这样一个事实,即系统的最佳线性逼近是两个线性部分的一致估计。但是,这些方法没有考虑测量噪声以外的其他干扰源的存在。在本文中,我们考虑了在非线性(过程噪声)之前进入干扰的存在,并且我们证明,在这种情况下,最佳线性逼近是对底层线性动力学的一致估计。此外,我们分析了过程噪声对非线性估计的影响,表明标准的预测误差方法可能会导致结果偏差。

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