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基于形态梯度谱熵的滚动轴承退化特征提取 被引量:2

Degradation feature extraction based on morphological gradient spectrum entropy
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摘要 提出一种基于形态梯度谱熵(MGSE)的结构复杂度分析方法,以此对滚动轴承的退化程度进行表征。首先对信号进行数学形态梯度运算,利用数学形态梯度算子在运算速度以及冲击成分提取中的特点,得到信号的冲击谱分布,结合信息熵理论,定量刻画信号的结构复杂度。将该方法应用到滚动轴承性能衰退因子的分析中,以MGSE定量描述性能退化过程中的非线性演化趋势。采用仿真信号和辛辛那提大学智能维护系统(IMS)滚动轴承全寿命数据进行分析,对比结构复杂度中的SE谱熵和C0复杂度,并对影响因素进行分析。结果表明:提出的形态梯度谱熵方法能够定量表征滚动轴承的性能退化程度,具有运算速度快、影响参数少、结果稳定的优势。 Astructural complexity method based on mathematical morphological gradient spectral entropy(MGSE)is proposed. Firstly,mathematical morphological gradient operation is performed on the signal,the character of the morphological gradient operator in calculation speed and impact component extraction is introduced and obtaining the impact spectrum distribution of the signal is obtained. Combining with the information entropy theory,MGSE is able to characterize the structural complexity of the signal quantitatively. The method is applied to the analysis of rolling bearing performance degradation factor and MGSE is used to describe nonlinear evolution trend in performance degradation process quantitatively. The simulation signal and University of Cincinnati intelligent maintenance system(IMS)rolling bearing life data were used to analyze the SE spectrum entropy and C0 complexity in the structural complexity,and the influencing factors were analyzed.The results show that the proposed mathematical morphological gradient spectral entropy method can quantitatively characterize the degree of performance degradation of rolling bearings,and has the advantages of fast calculation speed,less influence parameters and stable results.
作者 孙德建 胡雄 王冰 王微 SUN Dejian;HU Xiong;WANG Bing;WANG Wei(Logistics Engineering College,Shanghai Maritime University,Shanghai 201306,China)
出处 《中国工程机械学报》 北大核心 2020年第4期336-342,共7页 Chinese Journal of Construction Machinery
基金 国家863计划资助项目(2013A20411606) 国家自然科学基金资助项目(31300783) 中国博士后科学基金资助项目(2014M561458)。
关键词 数学形态学 形态梯度谱熵 性能退化 滚动轴承 结构复杂度 mathematical morphology morphological gradient spectral entropy performance degradation rolling bearing structural complexity
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