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Comment on 'a quasi-ARMAX approach to the modelling of non-linear systems' by J. Hu et al.

机译:J. Hu等人评论“一种非线性系统建模的准ARMAX方法”。

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The paper by J. Hu et al. (2001: hereafter denoted by HKK) presents an interesting approach to the data-based modelling of non-linear stochastic systems based on neuro-fuzzy modelling concepts. As such, it reflects the massive interest in black-box modelling using network-type models that has developed over the last twenty. years and represents a good example of this genre. But the paper is also interesting because it reveals some of the limitations of such network-type models, in particular, and black-box models, in general. The purpose of this comment is to consider the only practical example presented in the paper and show how the associated data can be analysed in an alternative 'Data-Based Mechanistic' (DBM) manner that not only produces a much more efficiently parameterized model, but also provides some insight into the physical nature of the non-linearity. The aim is not to criticize the HKK paper nor the network-type models that it promotes, since these represent an undoubtedly useful approach to non-linear modelling. Rather it is to emphasize that 'neural-type' black-box models must be used with care to avoid over-parameterization, with all its attendant limitations; and to demonstrate that there are other available methods of non-linear modelling that are just as systematic and quite widely applicable. Indeed, these alternative methods may well be preferable in practical situations where the mechanistic interpretation of the model is important and a black-box model may be a deterrent to its practical application.
机译:J. Hu等人的论文。 (2001年:此后由HKK表示)提出了一种有趣的方法,用于基于神经模糊建模概念的非线性随机系统的基于数据的建模。因此,它反映了人们对使用过去二十年来发展的网络类型模型进行黑盒建模的极大兴趣。年,并代表了这种类型的一个很好的例子。但是本文也很有趣,因为它揭示了此类网络类型模型的某些局限性,尤其是黑盒模型。本文的目的是考虑本文中提出的唯一实际示例,并说明如何以替代的“基于数据的机制”(DBM)方式分析关联数据,该方式不仅可以产生效率更高的参数化模型,而且还提供了对非线性的物理性质的一些见解。目的不是要批评HKK论文,也不是要批评它所推广的网络类型模型,因为它们无疑是非线性建模的有用方法。相反,要强调的是,必须谨慎使用“神经型”黑匣子模型,以避免过参数化及其所有附带的局限性;并证明还有其他可用的非线性建模方法,它们同样具有系统性并且适用范围很广。确实,这些替代方法在实际情况中可能是比较可取的,在实际情况中,模型的机械解释很重要,而黑匣子模型可能会阻碍其实际应用。

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