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增强型周期模式分解及其在滚动轴承复合故障诊断中的应用。

Enhanced periodic mode decomposition and its application to composite fault diagnosis of rolling bearings.

作者信息

Cheng Jian, Yang Yu, Shao Haidong, Pan Haiyang, Zheng Jinde, Cheng Junsheng

机构信息

State Key Laboratory of Advanced Design and Manufacturing for Vehicle Body, Hunan University, Changsha, 410082, PR China.

State Key Laboratory of Advanced Design and Manufacturing for Vehicle Body, Hunan University, Changsha, 410082, PR China.

出版信息

ISA Trans. 2022 Jun;125:474-491. doi: 10.1016/j.isatra.2021.07.014. Epub 2021 Jul 12.

Abstract

The impulse components of different periods in the composite fault signal of rolling bearing are extracted difficultly due to the background noise and the coupling of composite faults, which greatly affects the accuracy of composite fault diagnosis. To accurately extract the periodic impulse components from the composite fault signals, we introduce the theory of Ramanujan sum to generate the precise periodic components (PPCs). In order to comprehensively extract major periods in composite fault signals, the SOSO-maximum autocorrelation impulse harmonic to noise deconvolution (SOSO-MAIHND) method is proposed to reduce noise and enhance the relatively weak periodic impulses. Based on this, an enhanced periodic mode decomposition (EPMD) method is proposed. The experimental results indicate that the EPMD is an effective method for composite fault diagnosis of rolling bearings.

摘要

由于背景噪声和复合故障的耦合,滚动轴承复合故障信号中不同周期的脉冲成分难以提取,这极大地影响了复合故障诊断的准确性。为了从复合故障信号中准确提取周期性脉冲成分,我们引入拉马努金和理论来生成精确的周期性成分(PPCs)。为了全面提取复合故障信号中的主要周期,提出了SOSO-最大自相关脉冲谐波去噪卷积(SOSO-MAIHND)方法来降低噪声并增强相对较弱的周期性脉冲。在此基础上,提出了一种增强型周期模式分解(EPMD)方法。实验结果表明,EPMD是滚动轴承复合故障诊断的一种有效方法。

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