基于改进多尺度多样性熵的滚动轴承故障诊断

Qinyu Lei, K. Che, Fan Gao, Guo Xie, Ning Han
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引用次数: 0

摘要

在多尺度多样性熵(MDE)中,经过多尺度粗粒度重组后,重构子序列之间的数据距离太近,平均后差值减小,这种粗粒度方法提取的特征不利于故障分类。针对这一问题,本研究提出了一种通过增加滑动因子对多尺度粗粒化过程进行改进的方法,并根据尺度因子的取值设置滑动因子的合理取值范围。在相同尺度因子下,利用滑动因子取值范围内的多个值对原始序列进行粗重建,然后计算多个熵值,最后将多次计算的MDE熵值求平均值作为结果。这种粗化方法避免了数据之间的距离过近或过远,使熵的计算更加准确。构建了分别结合极限学习机(ELM)和支持向量机(SVM)的粗粒度改进MDE故障诊断框架,并用德国Paderborn轴承数据集对算法进行了验证。与MDE相比,粗粒度改进MDE结合相同的机器学习方法,诊断准确率明显提高。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Fault diagnosis of rolling bearings based on improved multiscale diversity entropy (MDE)
In multiscale diversity entropy (MDE), after multiscale coarse-grained reorganization, the data distance between the reconstructed subsequences is too close, and the difference decreases after average operation, the feature extracted by this coarse-grained method is not conducive to fault classification. To solve this problem, in this study, an improvement on the multiscale coarse-graining process by adding a sliding factor is proposed, and a reasonable range of sliding factor value is set according to the value of scale factor. Under the same scale factor, the original sequence is coarsely reconstructed by using multiple values within the value range of the sliding factor, then multiple entropy values are calculated, finally, average the MDE entropy value calculated for many times as the result. Such coarsening method avoids the distance between data too close or too far, and makes entropy calculation more accurate. The fault diagnosis framework of coarse-grained improved MDE combined with extreme learning machine (ELM) and support vector machine (SVM) respectively is constructed, and the algorithm is verified with German Paderborn bearing data set. Compared with MDE, the diagnosis accuracy of coarsegrained improved MDE combined with the same machine learning method has increased significantly.
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