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Singularity analysis of the vibration signals by means of wavelet modulus maximal method

机译:小波模极大值法分析振动信号的奇异性

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Machine fault diagnosis is vital for safe services and non-interrupted production. The key issue in fault diagnosis is the pattern recognition. A set of valid features will simplify the classifying operations and enhance the accuracy in diagnosis. In this paper, a novel singularity based fault features is presented. Vibration signals collected under different machine health conditions will show different patterns of singularities that can be measured quantitatively by the Lipschitz exponents. The wavelet transforms modulus maximal (WTMM) method provides a simple but accurate method in calculating the Lipschitz exponents. Therefore, the WTMM based Lipschitz exponent calculation as well as the method to select the appropriate wavelet function for WTMM and its range of scale are introduced. Three parameters about the singularity analysis are recommended. They are the number of Lipschitz exponents per rotation N{top}-, the mean value μ{sub}α and the relative standard deviation s{top}-{sub}α of the Lipschitz exponents that are obtained from the extracted features. To verify the usefulness of the proposed methods, simulated signals and vibration signals generated by four types of faults commonly occurred in a rotating machine, including the imbalance, the oil whirl, the coupling misalignment and the rub-impact, had been used for testing purpose. The results show that the signal from the rub-impact possesses the highest singular value and the widest range of singularity. The signal of the coupling misalignment ranked the second. Whilst, the signal of imbalance is more regular or having the smallest singular value and the narrowest range of singularity. The results also prove that the three parameters are excellent fault features for pattern recognition as they can well separate the four fault patterns.
机译:机器故障诊断对于安全服务和不间断生产至关重要。故障诊断中的关键问题是模式识别。一组有效的功能将简化分类操作并提高诊断的准确性。本文提出了一种新颖的基于奇点的故障特征。在不同的机器健康状况下收集的振动信号将显示出不同的奇异模式,这些奇异模式可以由Lipschitz指数进行定量测量。小波变换模极大值(WTMM)方法为计算Lipschitz指数提供了一种简单而准确的方法。因此,介绍了基于WTMM的Lipschitz指数计算以及为WTMM选择合适的小波函数的方法及其尺度范围。推荐有关奇点分析的三个参数。它们是从提取的特征中获得的Lipschitz指数每转的Lipschitz指数数N {top}-,均值μ{sub}α和相对标准偏差s {top}-{sub}α。为了验证所提方法的有效性,已使用由旋转机械中常见的四种类型的故障(包括不平衡,油涡,耦合失准和摩擦影响)产生的模拟信号和振动信号进行测试。 。结果表明,来自摩擦冲击的信号具有最高的奇异值和最大的奇异性范围。耦合未对准的信号排名第二。同时,不平衡信号更规则或具有最小的奇异值和最窄的奇异性范围。结果还证明,这三个参数可以很好地分离四个故障模式,因此是用于模式识别的出色故障特征。

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