滚动轴承的谱峰度优化

N. Sawalhi, R. Randall
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引用次数: 53

摘要

谱峰度(SK)是一种有价值的工具,用于提取隐藏在噪声中的瞬态,这使得它对滚动轴承的诊断非常有用。然而,SK需要选择一个时间-频率帧进行分解,以便可以估计每个频率槽的峰度随时间的变化。本文提出了一种优化SK用于滚动轴承诊断的技术。这项技术包括两个步骤。首先,利用自回归模型对信号的功率谱密度进行预白。其次,利用复Morlet小波对预白信号(含噪声和瞬态)进行分解。采用复Morlet小波作为滤波器组,具有恒定的比例带宽(对数频率尺度上的均匀分辨率)。不同的组被用来选择包络分析的最佳滤波器-在中心频率和带宽方面-作为最大的SK。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Spectral kurtosis optimization for rolling element bearings
Spectral kurtosis (SK) represents a valuable tool for extracting transients buried in noise, which makes it very powerful for the diagnostics of rolling element bearings. However, SK requires the selection of a time-frequency frame for decomposition, so that the kurtosis of each frequency slot can be estimated over time. This paper proposes a technique to optimise SK for diagnostics of rolling element bearings. This technique involves two steps. First, the power spectral density of the signal is prewhitened using an autoregressive model. Second, the prewhitened signal (consisting of noise and transients) is decomposed using complex Morlet wavelets. The complex Morlet wavelet is used as a filter bank with constant proportional bandwidth (uniform resolution on a logarithmic frequency scale). Different banks are used to select the best filter for the envelope analysis - in terms of centre frequency and bandwidth - as the one that maximizes the SK.
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