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Multicomponent decomposition by wavelet modulus maxima and synchronous detection

机译:小波模极大值和同步检测的多组分分解

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There are various signal decomposition methods, but none of them is satisfactory and all have their own drawbacks. It is worth exploring a new signal decomposition approach with better performance for processing the complex vibration signals. By employing the wavelet modulus maxima and synchronous detection, a novel multicomponent signal decomposition method is proposed in this paper. Firstly, the wavelet modulus maxima of a multicomponent signal are calculated by optimized complex wavelet transform, then the highest instantaneous frequency (IF) is extracted by searching the wavelet modulus maxima with the smallest scales at all the time instants. With the obtained IF, the synchronous detection method is used to calculate the phase offset and the instantaneous amplitude, it follows that the corresponding component with highest IF can be reconstructed. Then the used wavelet modulus maxima in this iteration are removed from the wavelet scalogram and the next IF is sequentially computed. By repeating this process, all components are successively separated from high frequency to low frequency. Compared with ensemble empirical mode decomposition and Hilbert vibration decomposition, it has been proved by three typical multicomponent signals with different noise intensity that the proposed signal decomposition method has higher accuracy, frequency resolution and is more robust to noises. Moreover, the application results further show that the proposed method can be more effectively applied to fault diagnosis of gearboxes, especially when the operating condition is varying or the fault feature is weak.
机译:信号分解方法有很多种,但没有一种令人满意,并且都有各自的缺点。值得探索一种具有更好性能的新信号分解方法来处理复杂的振动信号。通过利用小波模极大值和同步检测,提出了一种新的多分量信号分解方法。首先,通过优化的复数小波变换计算多分量信号的小波模极大值,然后通过在所有时刻搜索尺度最小的小波模极大值来提取最高瞬时频率(IF)。利用获得的IF,使用同步检测方法来计算相位偏移和瞬时幅度,从而可以重构出具有最高IF的相应分量。然后从小波比例尺中删除此迭代中使用的小波模极大值,并顺序计算下一个IF。通过重复此过程,所有组件都从高频到低频依次分离。与整体经验模态分解和希尔伯特振动分解相比较,通过三种典型的具有不同噪声强度的典型多分量信号证明,该信号分解方法具有较高的精度,频率分辨率和对噪声的鲁棒性。此外,应用结果还表明,该方法可以更有效地应用于齿轮箱的故障诊断,尤其是在工况变化或故障特征较弱的情况下。

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