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An empirical signal separation algorithm for multicomponent signals based on linear time-frequency analysis

机译:基于线性时频分析的多分量信号经验信号分离算法

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摘要

The empirical mode decomposition (EMD) is a powerful tool for non-stationary signal analysis. It has been used successfully for non-stationary signals separation and time-frequency representation. Linear time-frequency analysis (TFA) is another powerful tool for non-stationary signal. Linear TFAs, e.g. short-time Fourier transform (STFT) and wavelet transform (WT), depend linearly upon the signal analysis. In the current paper, we utilize the advantages of EMD and linear TFA to propose a new signal reconstruction method, called the empirical signal separation algorithm. First we represent the signal with SIFT or WT. After that, by using an EMD-like procedure, we extract the components in the time-frequency (TF) plane one by one, adaptively and automatically. With the iterations carried out in the sifting process, the proposed method can separate non-stationary multicomponent signals with fast varying frequency components which EMD may not be able to separate. The experiments results demonstrate the efficiency of the proposed method compared to standard EMD, ensemble EMD and synchrosqueezing transform. (C) 2018 Elsevier Ltd. All rights reserved.
机译:经验模态分解(EMD)是用于非平稳信号分析的强大工具。它已成功用于非平稳信号分离和时频表示。线性时频分析(TFA)是用于非平稳信号的另一个强大工具。线性TFA,例如短时傅立叶变换(STFT)和小波变换(WT)线性依赖于信号分析。在本文中,我们利用EMD和线性TFA的优势提出了一种新的信号重建方法,称为经验信号分离算法。首先,我们用SIFT或WT表示信号。此后,通过使用类似EMD的过程,我们自动自适应地在时频(TF)平面中一一提取分量。通过在筛选过程中进行迭代,所提出的方法可以分离具有EMD可能无法分离的快速变化频率分量的非平稳多分量信号。实验结果证明了与标准EMD,集成EMD和同步压缩变换相比,该方法的有效性。 (C)2018 Elsevier Ltd.保留所有权利。

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