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Fault Diagnosis of Wheel Flat Using Empirical Mode Decomposition-Hilbert Envelope Spectrum

机译:基于经验模态分解-希尔伯特包络谱的车轮漏气故障诊断

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We establish the Injury Model of Wheel Flats with 10 degrees of freedom and calculate the dynamic responses of the railway vehicle system, which include different vehicle speeds and different length flats. The Hilbert envelope spectrum method based on Empirical Mode Decomposition (EMD) is proposed according to the nonstationary characteristics of axle box acceleration (ABA) signal. The vibration characteristics of the ABA are studied thoroughly. And then the effects concerning speed and flat length on the diagnosis results are analyzed. The simulation results show the amplitude corresponding to the frequency component of wheel flats raise with the increasing of the wheel flat length when the single or double wheel flats impact the track at the same vehicle speed. In other words, the longer the wheel flat is, the greater the magnitude of the decomposition result is. In the same vehicle speed, the amplitude corresponding to the frequency component of wheel flat is minimum when the two flats’ phase difference is 180°. With the same flat length (single or double wheel flats), the amplitude corresponding to the frequency components of wheel flats decreases with the increasing of the speed. This method could accurately and effectively identify the frequency of wheel flats.
机译:我们建立了具有10个自由度的车轮扁平件损伤模型,并计算了铁路车辆系统的动态响应,其中包括不同的车速和不同的长度扁平件。针对轴箱加速度(ABA)信号的非平稳特性,提出了一种基于经验模态分解(EMD)的希尔伯特包络谱方法。对ABA的振动特性进行了深入研究。然后分析了速度和扁平长度对诊断结果的影响。仿真结果表明,在相同车速下,单轮或双轮平板冲击轨道时,与轮平板频率分量相对应的振幅随轮平板长度的增加而增大。换句话说,车轮平整时间越长,分解结果的大小越大。在相同的车速下,当两个平面的相位差为180°时,对应于平面的频率分量的振幅最小。在平坦长度相同的情况下(单或双轮平坦度),与轮平坦度的频率分量相对应的振幅随速度的增加而减小。该方法可以准确有效地识别出轮胎漏气的频率。

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