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首页> 外文期刊>International Journal of Modelling, Identification and Control >An introduction to models based on Laguerre, Kautz and other related orthonormal functions - Part Ⅱ: non-linear models
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An introduction to models based on Laguerre, Kautz and other related orthonormal functions - Part Ⅱ: non-linear models

机译:基于Laguerre,Kautz和其他相关正交函数的模型简介-第二部分:非线性模型

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摘要

This paper provides an overview of system identification using orthonormal basis function models, such as those based on Laguerre, Kautz, and generalised orthonormal basis functions. The paper is separated in two parts. The first part of the paper approached issues related with linear models and models with uncertain parameters. Now, the mathematical foundations as well as their advantages and limitations are discussed within the contexts of non-linear system identification. The discussions comprise a broad bibliographical survey of the subject and a comparative analysis involving some specific model realisations, namely, Volterra, fuzzy, and neural models within the orthonormal basis functions framework. Theoretical and practical issues regarding the identification of these non-linear models are presented and illustrated by means of two case studies.
机译:本文概述了使用正交基函数模型的系统识别,例如基于Laguerre,Kautz和广义正交基函数的模型。纸张分为两部分。本文的第一部分探讨了与线性模型和不确定参数模型有关的问题。现在,在非线性系统识别的背景下讨论数学基础及其优势和局限性。讨论包括对该主题的广泛书目调查以及涉及一些特定模型实现的比较分析,这些模型实现是正交标准函数框架内的Volterra模型,模糊模型和神经模型。通过两个案例研究介绍和说明了有关识别这些非线性模型的理论和实践问题。

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