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On The Hilbert-Huang Transform and Its Application to System Identification

机译:Hilbert-Huang变换及其在系统辨识中的应用

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摘要

The essence of the Hilbert-Huang transform(HHT),a promising signal processing tool,is the combination of the so-called empirical mode decomposition(EMD)that decomposes a time domain signal into its intrinsic mode functions(IMFs)and the Hilbert transform(HT)of the decomposed IMFs that leads to a temporal-frequency amplitude/energy distribution of the acquired response.Since the Hilbert transform is directly related to the Fourier transform,it may inherit the leakage problem.The subsequently identified amplitude,phase or frequency based on the distorted Hilbert transform may yield inaccurate or even false results of system identification.In this paper,we attempt to tackle such issue by using a regressive Fourier technique and an envelope amplitude curve fitting approach.The case studies show that these methods can improve the accuracy of HHT.The implementation of the improved HHT to damage detection application is also discussed.
机译:Hilbert-Huang变换(HHT)的实质是一种有前途的信号处理工具,它是将时域信号分解为其固有模式函数(IMF)的所谓经验模式分解(EMD)和Hilbert变换的结合分解后的IMF的(HT)导致获得的响应的时频幅度/能量分布。由于希尔伯特变换与傅立叶变换直接相关,因此它可能会继承泄漏问题。随后识别出的幅度,相位或频率基于失真的希尔伯特变换可能会产生不准确甚至错误的系统识别结果。本文试图通过使用回归傅里叶技术和包络幅度曲线拟合方法来解决这一问题。案例研究表明,这些方法可以改善还讨论了改进的HHT在损伤检测应用中的实现。

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