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Combining the best linear approximation and dimension reduction to identify the linear blocks of parallel Wiener systems

机译:结合最佳的线性近似和尺寸减少,以识别并行维纳系统的线性块

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A Wiener model is a fairly simple, well known, and often used nonlinear block-oriented black-box model. A possible generalization of the class of Wiener models lies in the parallel Wiener model class. This paper presents a method to estimate the linear time-invariant blocks of such parallel Wiener models from input/output data only. The proposed estimation method combines the knowledge obtained by estimating the best linear approximation of a nonlinear system with the MAVE dimension reduction method to estimate the linear time-invariant blocks present in the model. The estimation of the static nonlinearity boils down to a standard static nonlinearity estimation problem starting from input-output data once the linear blocks are known.
机译:Wiener模型是一个相当简单,众所周知的,通常使用的非线性块面向黑匣子型号。维也纳模型类的可能概括在于并行维纳模型类。本文介绍了一种方法来估计仅从输入/输出数据的平行维纳模型的线性时间不变块。所提出的估计方法结合了通过利用MAVE尺寸减少方法估计非线性系统的最佳线性近似来获得的知识来估计模型中存在的线性时间不变块。一旦线性块已知,静态非线性估计逐渐从输入输出数据开始归结为标准静态非线性估计问题。

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