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Transform Operator Pair Assisted Hilbert-Huang Transform for Signals With Instantaneous Frequency Intersections

机译:具有瞬时频率交点的信号的变换算子对辅助希尔伯特-黄变换

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摘要

Due to low frequency resolution for closely spaced spectral components, i.e., the instantaneous frequencies (IFs) lie within an octave or even have intersections, the Hilbert-Huang transform (HHT) fails to separate such signals and consequently generates inaccurate time-frequency distribution (TFD). In this paper, a transform operator pair assisted HHT is proposed to improve the capability of the HHT to separate signals, especially those with IF intersections. The two operators of a pair are constructed to remove the chosen component that is clearly observed in the TFD of the signal, and then recover it from intrinsic mode functions (IMFs). With this approach, the components can be clearly separated and the intersections can also be identified in the TFD. Since a priori knowledge of the transform operator is usually not available in real applications, an iterative algorithm is presented to obtain a global transform operator. The effectiveness of the proposed algorithm is demonstrated by analysis of numerical signals and a real signal collected from a cracked rotor-bearing system during the start-up process. Moreover, the proposed approach is shown to be superior to the normalized Hilbert transform (NHT) as well as the ensemble empirical mode decomposition (EEMD).
机译:由于近距离频谱分量的低频分辨率,即瞬时频率(IF)处于一个八度音阶甚至具有交点,因此希尔伯特-黄变换(HHT)无法分离此类信号,因此生成了不准确的时频分布( TFD)。在本文中,提出了一种变换算子对辅助的HHT,以提高HHT分离信号的能力,尤其是具有IF交集的信号。一对中的两个算子被构造为除去在信号的TFD中清晰可见的所选分量,然后从固有模式函数(IMF)中恢复该分量。使用这种方法,可以清楚地分离各个组件,并且还可以在TFD中识别出交叉点。由于变换运算符的先验知识通常在实际应用中不可用,因此提出了一种迭代算法来获取全局变换运算符。通过分析数值信号和在启动过程中从破裂的转子轴承系统收集的实际信号,证明了该算法的有效性。此外,所提出的方法显示出优于归一化的希尔伯特变换(NHT)以及整体经验模式分解(EEMD)。

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