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Identifiability analysis of Prandtl-Ishilinskii hysteresis model with saturation

机译:具有饱和度的Prandtl-Ishilinskii滞后模型的可识别性分析

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A new class of Preisach operators based on play operators with an inverse in a closed form and allowing for saturation has recently been proposed. Its existence criteria and identification procedure were considered in earlier articles. The present paper analyses the identification procedure with respect to the sensitivity to underlying functions (i.e. intrinsic behaviour of the hysteretic system), to spline approximation, and to the least square error (LSE) estimation procedure. The analysis shows that model errors are significantly influenced by large derivatives of the underlying functions. Spline approximations have generally little effect on model errors. In particular, an upper bound of the relative parameter error due to measurement discrepancies has been derived for the LSE problem. The bound increases, the closer to saturation data are measured. (c) 2007 Elsevier B.V. All rights reserved.
机译:最近已经提出了一种新的基于游玩算子的Preisach算子,该算子具有闭合形式的逆函数并允许饱和。先前的文章中考虑了它的存在标准和识别过程。本文分析了有关基本功能(即滞后系统的固有行为),样条近似和最小平方误差(LSE)估算程序的敏感性的识别程序。分析表明,模型错误受基础函数的较大导数的影响。样条逼近通常对模型误差影响很小。特别是,针对LSE问题已经得出了由于测量差异导致的相对参数误差的上限。边界增加,则测量得越接近饱和数据。 (c)2007 Elsevier B.V.保留所有权利。

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