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Fault Diagnosis Method of Joint Fisher Discriminant Analysis Based on the Local and Global Manifold Learning and Its Kernel Version

机译:基于局部和全局流形学习的Fisher判别分析联合故障诊断方法及其内核版本

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摘要

Though Fisher discriminant analysis (FDA) is an outstanding method of fault diagnosis, it is usually difficult to extract the discriminant information in a complex industrial environment. One of the reasons is that, in such an environment, the discriminant information can not been extracted entirely due to the disturbances, non-Gaussianity and nonlinearity. In this paper, a method named Joint Fisher discriminant analysis (JFDA) is proposed to address the issues. First, JFDA removes outliers caused by disturbances according to the energy density of each datum. Then, for the non-Gaussianity and weakly nonlinearity, the novel scatter matrices are defined to extract both of the local and global discriminant information based on the manifold learning. Finally, the kernel JFDA (KJFDA) is investigated to hold the manifold assumption because the strongly nonlinearity may weaken the assumption and cause overlapping. The proposed method is applied to the Tennessee Eastman process (TEP). The results demonstrate that KJFDA shows a better performance of fault diagnosis than other improved versions of FDA.
机译:尽管Fisher判别分析(FDA)是故障诊断的出色方法,但是在复杂的工业环境中通常很难提取判别信息。原因之一是,在这样的环境中,由于干扰,非高斯性和非线性,不能完全提取出判别信息。在本文中,提出了一种名为联合Fisher判别分析(JFDA)的方法来解决该问题。首先,JFDA根据每个数据的能量密度去除由干扰引起的异常值。然后,对于非高斯性和弱非线性,定义了新颖的散布矩阵,以基于流形学习来提取局部和全局判别信息。最后,对内核JFDA(KJFDA)进行了研究,以保留流形假设,因为强非线性可能会削弱该假设并导致重叠。所提出的方法应用于田纳西州伊士曼过程(TEP)。结果表明,与其他改进版的FDA相比,KJFDA的故障诊断性能更好。

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