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An Effective Bearing Fault Diagnosis Technique via Local Robust Principal Component Analysis and Multi-Scale Permutation Entropy

机译:基于局部鲁棒主成分分析和多尺度排列熵的有效轴承故障诊断技术

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摘要

The acquired bearing fault signal usually reveals nonlinear and non-stationary nature. Moreover, in the actual environment, some other interference components and strong background noise are unavoidable, which lead to the fault feature signal being weak. Considering the above issues, an effective bearing fault diagnosis technique via local robust principal component analysis (LRPCA) and multi-scale permutation entropy (MSPE) was introduced in this paper. Robust principal component analysis (RPCA) has proven to be a powerful de-noising method, which can extract a low-dimensional submanifold structure representing signal feature from the signal trajectory matrix. However, RPCA can only handle single-component signal. Therefore, in order to suppress background noise, an improved RPCA method named LRPCA is proposed to decompose the signal into several single-components. Since MSPE can efficiently evaluate the dynamic complexity and randomness of the signals under different scales, the fault-related single-components can be identified according the MPSE characteristic of the signals. Thereafter, these identified components are combined into a one-dimensional signal to represent the fault feature component for further diagnosis. The numerical simulation experimentation and the analysis of bearing outer race fault data both verified the effectiveness of the proposed technique.
机译:所获取的轴承故障信号通常表现出非线性和非平稳性质。而且,在实际环境中,不可避免的会产生其他干扰成分和强烈的背景噪声,导致故障特征信号较弱。考虑到上述问题,本文介绍了一种通过局部鲁棒主成分分析(LRPCA)和多尺度置换熵(MSPE)进行轴承故障诊断的有效技术。稳健的主成分分析(RPCA)已被证明是一种强大的降噪方法,它可以从信号轨迹矩阵中提取表示信号特征的低维子流形结构。但是,RPCA只能处理单分量信号。因此,为了抑制背景噪声,提出了一种名为LRPCA的改进RPCA方法,将信号分解为几个单分量。由于MSPE可以有效地评估信号在不同尺度下的动态复杂性和随机性,因此可以根据信号的MPSE特性来识别与故障相关的单个分量。此后,将这些识别出的分量组合为一维信号,以表示故障特征分量以进行进一步诊断。数值模拟实验和轴承外圈故障数据分析均证明了该技术的有效性。

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