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A Method Using EEMD and L-Kurtosis to Detect Faults in Roller Bearings

机译:EEMD和L峰度的滚动轴承故障检测方法

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The presence of periodical impulses in vibration signals usually indicates the occurrence of faults in roller bearings. Unfortunately, in the complex working condition with the heavy noises, fault detection in mechanical systems is often difficult. To solve this problem, a hybrid method of ensemble empirical mode decomposition (EEMD) and L-Kurtosis clustering-based segmentation is proposed. EEMD is similar to empirical mode decomposition (EMD), which can express the intrinsic essence using simple and understandable algorithm to solve the mode mixing phenomenon. L-Kurtosis is the improved version of kurtosis to recognize the impulses without the influence of outliers. Furthermore, the L-Kurtosis value is employed as an indicator in the clustering-based segmentation method to extract the fault features from the background noises. To illustrate the feasibility of utilizing the EEMD and L-Kurtosis based clustering segmentation method, benchmark data simulations and experimental investigations are performed to detect faults in bearings. The results show that the proposed method enables the efficient recognition of faults in bearings.
机译:振动信号中周期性脉冲的出现通常表明滚动轴承中发生了故障。不幸的是,在噪声大的复杂工作条件下,机械系统中的故障检测通常很困难。为了解决这个问题,提出了一种基于经验模态分解(EEMD)和基于L-Kurtosis聚类的分割方法的混合方法。 EEMD类似于经验模式分解(EMD),它可以使用简单易懂的算法来表达内在本质,以解决模式混合现象。 L-Kurtosis是峰度的改进版本,可以识别冲动而不受异常值的影响。此外,在基于聚类的分割方法中,L-Kurtosis值用作指标,以从背景噪声中提取故障特征。为了说明利用基于EEMD和L-Kurtosis的聚类分割方法的可行性,进行了基准数据模拟和实验研究以检测轴承中的故障。结果表明,该方法能够有效识别轴承中的故障。

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