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Improved model order estimation for nonlinear dynamic systems

机译:非线性动力学系统的改进模型阶数估计

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摘要

In system modelling the choice of proper model structure is an essential task. Model structure is defined if both the model class and the size of the model within this class are determined. In dynamic system modelling model size is mainly determined by model order. We deal with the question of model order estimation when neural networks are used for modelling nonlinear dynamic systems. One of the possible ways of estimating the order of a neural model is the application of Lipschitz quotient. Although it is easy to use this method, its main drawback is the high sensitivity to noisy data. We propose a new way to reduce the effect of noise. The idea of the proposed method is to combine the original Lipschitz method and the errors in variables (EIV) approach. We present the details of the proposed combined method and gives the results of an extensive experimental study.
机译:在系统建模中,选择适当的模型结构是一项基本任务。如果同时确定了模型类和该类中模型的大小,则定义模型结构。在动态系统建模中,模型大小主要由模型顺序决定。当使用神经网络对非线性动力系统进行建模时,我们处理模型阶数估计的问题。估计神经模型顺序的一种可能方法是应用Lipschitz商。尽管此方法易于使用,但其主要缺点是对嘈杂数据的高灵敏度。我们提出了一种减少噪声影响的新方法。提出的方法的思想是将原始的Lipschitz方法和变量误差(EIV)方法相结合。我们目前提出的组合方法的详细信息,并给出了广泛的实验研究的结果。

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