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Automatic fault diagnosis of rotating machines by time-scale manifold ridge analysis

机译:基于时标流形脊分析的旋转机械故障自动诊断

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This paper explores the improved time-scale representation by considering the non-linear property for effectively identifying rotating machine faults in the time-scale domain. A new time-scale signature, called time-scale manifold (TSM), is proposed in this study through combining phase space reconstruction (PSR), continuous wavelet transform (CWT), and manifold learning. For the TSM generation, an optimal scale band is selected to eliminate the influence of unconcerned scale components, and the noise in the selected band is suppressed by manifold learning to highlight the inherent non-linear structure of faulty impacts. The TSM reserves the non-stationary information and reveals the non-linear structure of the fault pattern, with the merits of noise suppression and resolution improvement. The TSM ridge is further extracted by seeking the ridge with energy concentration lying on the TSM signature. It inherits the advantages of both the TSM and ridge analysis, and hence is beneficial to demodulation of the fault information. Through analyzing the instantaneous amplitude (IA) of the TSM ridge, in which the noise is nearly not contained, the fault characteristic frequency can be exactly identified. The whole process of the proposed fault diagnosis scheme is automatic, and its effectiveness has been verified by means of typical faulty vibration/acoustic signals from a gearbox and bearings. A reliable performance of the new method is validated in comparison with traditional enveloping methods for rotating machine fault diagnosis.
机译:本文通过考虑非线性特性来探索改进的时标表示,以在时标域中有效地识别旋转机械故障。通过结合相空间重构(PSR),连续小波变换(CWT)和流形学习,提出了一种新的时标签名,称为时标流形(TSM)。对于TSM生成,选择一个最佳的比例带以消除无关的比例分量的影响,并通过流形学习抑制所选频段中的噪声,以突出显示故障影响的固有非线性结构。 TSM保留了非平稳信息,并揭示了故障模式的非线性结构,具有抑制噪声和提高分辨率的优点。通过寻找能量集中在TSM签名上的脊来进一步提取TSM脊。它继承了TSM和脊线分析的优点,因此有利于故障信息的解调。通过分析几乎不包含噪声的TSM脊的瞬时幅度(IA),可以准确识别故障特征频率。所提出的故障诊断方案的整个过程是自动的,并且已通过典型的来自变速箱和轴承的振动/声学故障信号验证了其有效性。与用于旋转机械故障诊断的传统包络方法相比,该新方法的可靠性能得到了验证。

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