首页> 外文期刊>Mathematical Problems in Engineering: Theory, Methods and Applications >Applications of Fractional Lower Order Synchrosqueezing Transform Time Frequency Technology to Machine Fault Diagnosis
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Applications of Fractional Lower Order Synchrosqueezing Transform Time Frequency Technology to Machine Fault Diagnosis

机译:分数较低顺序同步转换时频技术对机器故障诊断的应用

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Synchrosqueezing transform (SST) is a high resolution time frequency representation technology for nonstationary signal analysis. The short time Fourier transform-based synchrosqueezing transform (FSST) and the S transform-based synchrosqueezing transform (SSST) time frequency methods are effective tools for bearing fault signal analysis. The fault signals belong to a non-Gaussian and nonstationary alpha (α) stable distribution with 1α2 and even the noises being also α stable distribution. The conventional FSST and SSST methods degenerate and even fail under α stable distribution noisy environment. Motivated by the fact that fractional low order STFT and fractional low order S-transform work better than the traditional STFT and S-transform methods under α stable distribution noise environment, we propose in this paper the fractional lower order FSST (FLOFSST) and the fractional lower order SSST (FLOSSST). In addition, we derive the corresponding inverse FLOSST and inverse FLOSSST. The simulation results show that both FLOFSST and FLOSSST perform better than the conventional FSSST and SSST under α stable distribution noise in instantaneous frequency estimation and signal reconstruction. Finally, FLOFSST and FLOSSST are applied to analyze the time frequency distribution of the outer race fault signal. Our results show that FLOFSST and FLOSSST extract the fault features well under symmetric stable (SαS) distribution noise.
机译:同步调节变换(SST)是一种高分辨率时频表示技术,用于非间断信号分析。短时间傅立叶变换的同步转换变换(FSST)和基于变换的同步性转换(SSST)时间频率方法是用于轴承故障信号分析的有效工具。故障信号属于非高斯和非间平α(α)稳定分布,其中1 <α<2,甚至噪声也是α稳定的分布。传统的FSST和SSST方法在α稳定的分布嘈杂环境下退化甚至失败。由于分数低阶STFT和分数低阶S变换工作比传统的STFT和S变换方法在α稳定的分配噪声环境下更好,我们提出了本文的小额下订单FSST(FLOFSST)和分数下订单SSST(Flossst)。此外,我们派生了相应的反弹和逆线。仿真结果表明,在瞬时频率估计和信号重建中,FLOFSST和FLOSSST在α稳定的分布噪声下执行比传统的FSSST和SSST更好。最后,应用FLOFSST和FLOSSST分析外部竞争故障信号的时间频率分布。我们的结果表明,在对称稳定(Sαs)分布噪声下,Flofsst和Flossst提取故障功能良好。

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