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Applications of fractional lower order S transform time frequency filtering algorithm to machine fault diagnosis

机译:分数低阶S变换时频滤波算法在机械故障诊断中的应用

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摘要

Stockwell transform(ST) time-frequency representation(ST-TFR) is a time frequency analysis method which combines short time Fourier transform with wavelet transform, and ST time frequency filtering(ST-TFF) method which takes advantage of time-frequency localized spectra can separate the signals from Gaussian noise. The ST-TFR and ST-TFF methods are used to analyze the fault signals, which is reasonable and effective in general Gaussian noise cases. However, it is proved that the mechanical bearing fault signal belongs to Alpha(α) stable distribution process(1 < α < 2) in this paper, even the noise also is α stable distribution in some special cases. The performance of ST-TFR method will degrade under α stable distribution noise environment, following the ST-TFF method fail. Hence, a new fractional lower order ST time frequency representation(FLOST-TFR) method employing fractional lower order moment and ST and inverse FLOST(IFLOST) are proposed in this paper. A new FLOST time frequency filtering(FLOST-TFF) algorithm based on FLOST-TFR method and IFLOST is also proposed, whose simplified method is presented in this paper. The discrete implementation of FLOST-TFF algorithm is deduced, and relevant steps are summarized. Simulation results demonstrate that FLOST-TFR algorithm is obviously better than the existing ST-TFR algorithm under α stable distribution noise, which can work better under Gaussian noise environment, and is robust. The FLOST-TFF method can effectively filter out α stable distribution noise, and restore the original signal. The performance of FLOST-TFF algorithm is better than the ST-TFF method, employing which mixed MSEs are smaller when α and generalized signal noise ratio(GSNR) change. Finally, the FLOST-TFR and FLOST-TFF methods are applied to analyze the outer race fault signal and extract their fault features under α stable distribution noise, where excellent performances can be shown.
机译:Stockwell变换(ST)时频表示(ST-TFR)是一种将短时傅里叶变换与小波变换相结合的时频分析方法,以及利用时频局部频谱的ST时频滤波(ST-TFF)方法可以将信号与高斯噪声分开。 ST-TFR和ST-TFF方法用于分析故障信号,在一般的高斯噪声情况下是合理有效的。但是,本文证明了机械轴承故障信号属于Alpha(α)稳定分布过程(1 <α<2),在某些特殊情况下,即使噪声也是α稳定分布。在ST-TFF方法失败后,在α稳定分布噪声环境下,ST-TFR方法的性能将下降。因此,本文提出了一种新的分数阶低阶时间频率表示方法(FLOST-TFR),该方法采用分数阶低阶矩和ST以及逆FLOST(IFLOST)。提出了一种基于FLOST-TFR方法和IFLOST的FLOST时频滤波算法,提出了一种简化的方法。推导了FLOST-TFF算法的离散实现,并总结了相关步骤。仿真结果表明,在α稳定分布噪声下,FLOST-TFR算法明显优于现有的ST-TFR算法,在高斯噪声环境下可以更好地工作,并且鲁棒性强。 FLOST-TFF方法可以有效滤除α稳定分布噪声,并恢复原始信号。 FLOST-TFF算法的性能优于ST-TFF方法,在α和广义信号噪声比(GSNR)发生变化时,采用的混合MSE较小。最后,采用FLOST-TFR和FLOST-TFF方法对外圈故障信号进行分析,并在α稳定分布噪声下提取其故障特征,表现出优异的性能。

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