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Identification of nonlinear systems by the new representation ARX-Laguerre decoupled multimodel

机译:通过新的表示形式ARX-Laguerre解耦的多模型识别非线性系统

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This paper proposes a new alternative in the multimodel approach by expanding each ARX sub-model on independent orthonormal Laguerre bases by filtering the process input and output using Laguerre orthonormal functions. The resulting multimodel, entitled ARX-Laguerre decoupled multimodel, ensures the parameter number reduction with a recursive and easy representation. However, such reduction is still constrained by an optimal choice of Laguerre pole characterizing each basis. To do so, we develop a pole optimization algorithm which constitutes an extension of that proposed by Tanguy et al. [17]. The ARX-Laguerre decoupled multimodel as well as the proposed pole optimization algorithm are illustrated and validated on a numerical simulation.
机译:本文通过使用Laguerre正交函数对过程输入和输出进行过滤,在独立的正交Laguerre基础上扩展每个ARX子模型,从而为多模型方法提出了一种新的替代方法。生成的名为ARX-Laguerre解耦多模型的多模型可通过递归且易于表示的方式确保减少参数数量。然而,这种减少仍然受到表征每个基础的拉盖尔极点的最佳选择的限制。为此,我们开发了极点优化算法,该算法构成了Tanguy等人提出的算法的扩展。 [17]。通过数值仿真对ARX-Laguerre解耦多模型以及提出的极点优化算法进行了说明和验证。

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