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首页> 外文期刊>Physica, A. Statistical mechanics and its applications >Refined time-shift multiscale normalised dispersion entropy and its application to fault diagnosis of rolling bearing
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Refined time-shift multiscale normalised dispersion entropy and its application to fault diagnosis of rolling bearing

机译:精致时移多尺寸标准化分散熵及其在滚动轴承故障诊断中的应用

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Multiscale entropy (MSE) and multiscale permutation entropy (MPE) are two effective nonlinear dynamic complexity measurement methods of time series that have been applied to many areas for complexity feature extraction in recent years. To overcome the inherent defects of sample entropy and permutation entropy, together with the coarse graining process used in MSE and MPE, based on the recently proposed dispersion entropy (DisEn), the refined time-shift multiscale normalised dispersion entropy (RTSMNDE) is proposed here for the complexity measurement of time series. In the RTSMNDE method, first, to expand DisEn to the multiscale framework, the time-shift multiscale method is used to replace the traditional coarse graining multiscale method. The refining approach is adopted to alleviate the fluctuation of DisEns in larger scale factors, and a normalisation operation is implemented on all entropies to restrain the influence of the parameters on RTSMNDE values. Furthermore, the RTSMNDE is compared with the multiscale dispersion entropy (MDE) by analysing synthetic simulation signals to verify its effectiveness. Based on that, an intelligent fault diagnosis method for rolling bearings is proposed by combining the RTSMNDE for fault feature extraction with the particle swarm optimisation support vector machine for feature classification. Finally, the proposed method is applied to rolling bearing experimental data analysis, and the analysis results show that the proposed method can effectively diagnose the locations and degrees of rolling bearing failures and obtain a higher recognition rate than those of the MPE and MDE-based methods. (C) 2019 Elsevier B.V. All rights reserved.
机译:多尺度熵(MSE)和多尺度置换熵(MPE)是两种有效的非线性动态复杂性测量方法,其近年来已应用于许多复杂特征提取的地区。为了克服样品熵和排列熵的固有缺陷,以及在MSE和MPE中使用的粗磨削过程,基于最近提出的分散熵(弱),这里提出了精制的时移多尺寸归一化分散熵(RTSMNDE)用于时间序列的复杂性测量。在RTSMNDE方法中,首先,将弱弱到多尺度框架,时移多尺度方法用于取代传统的粗糙粗制多尺度方法。采用精炼方法缓解较大尺度因子中弱弱的波动,并在所有熵上实施归一化操作,以限制参数对RTSMNDE值的影响。此外,通过分析合成模拟信号来将RTSMNDE与多尺度分散熵(MDE)进行比较以验证其有效性。基于此,通过将RTSMNDE与特征分类的粒子群优化支持向量机相结合,提出了一种用于滚动轴承的智能故障诊断方法。最后,该方法应用于滚动轴承实验数据分析,分析结果表明,该方法可以有效地诊断滚动轴承故障的位置和程度,并获得比基于MPE和MDE的方法更高的识别率。 (c)2019 Elsevier B.v.保留所有权利。

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