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Underdetermined Blind Source Separation with Variational Mode Decomposition for Compound Roller Bearing Fault Signals

机译:复合滚子轴承故障信号的变模分解欠定盲源分离

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摘要

In the condition monitoring of roller bearings, the measured signals are often compounded due to the unknown multi-vibration sources and complex transfer paths. Moreover, the sensors are limited in particular locations and numbers. Thus, this is a problem of underdetermined blind source separation for the vibration sources estimation, which makes it difficult to extract fault features exactly by ordinary methods in running tests. To improve the effectiveness of compound fault diagnosis in roller bearings, the present paper proposes a new method to solve the underdetermined problem and to extract fault features based on variational mode decomposition. In order to surmount the shortcomings of inadequate signals collected through limited sensors, a vibration signal is firstly decomposed into a number of band-limited intrinsic mode functions by variational mode decomposition. Then, the demodulated signal with the Hilbert transform of these multi-channel functions is used as the input matrix for independent component analysis. Finally, the compound faults are separated effectively by carrying out independent component analysis, which enables the fault features to be extracted more easily and identified more clearly. Experimental results validate the effectiveness of the proposed method in compound fault separation, and a comparison experiment shows that the proposed method has higher adaptability and practicability in separating strong noise signals than the commonly-used ensemble empirical mode decomposition method.
机译:在滚动轴承的状态监测中,由于未知的多重振动源和复杂的传递路径,通常会混合测量信号。此外,传感器在特定的位置和数量上受到限制。因此,这是用于振动源估计的不确定的盲源分离的问题,这使得在运行测试中难以通过普通方法精确地提取故障特征。为了提高滚动轴承复合故障诊断的有效性,本文提出了一种新的方法来解决不确定性问题,并基于变分模式分解提取故障特征。为了克服通过有限的传感器收集的信号不足的缺点,首先通过变分模式分解将振动信号分解为多个带限本征函数。然后,将具有这些多通道函数的希尔伯特变换的解调信号用作独立分量分析的输入矩阵。最后,通过进行独立的成分分析有效地分离了复合故障,从而使故障特征更容易提取和更清晰地识别。实验结果验证了该方法在复合故障分离中的有效性,并通过对比实验表明,该方法在分离强噪声信号方面具有比常用的整体经验模态分解方法更高的适应性和实用性。

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