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Discriminant diffusion maps analysis: A robust manifold learner for dimensionality reduction and its applications in machine condition monitoring and fault diagnosis

机译:判别式扩散图分析:一种用于降维的强大流形学习器及其在机器状态监测和故障诊断中的应用

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摘要

Various features extracted from raw signals usually contain a large amount of redundant information which may impede the practical applications of machine condition monitoring and fault diagnosis. Hence, as a solution, dimensionality reduction is vital for machine condition monitoring. This paper presents a new technique for dimensionality reduction called the discriminant diffusion maps analysis (DDMA), which is implemented by integrating a discriminant kernel scheme into the framework of the diffusion maps. The effectiveness and robustness of DDMA are verified in three different experiments, including a pneumatic pressure regulator experiment, a rolling element bearing test, and an artificial noisy nonlinear test system, with empirical comparisons with both the linear and nonlinear methods of dimensionality reduction, such as principle components analysis (PCA), independent components analysis (ICA), linear discriminant analysis (LDA), kernel PCA, self-organizing maps (SOM), ISOMAP, diffusion maps (DM), Laplacian eigenmaps (LE), locally linear embedding (LIE) analysis, Hessian-based LLE analysis, and local tangent space alignment analysis (LTSA). Results show that DDMA is capable of effectively representing the high-dimensional data in a lower dimensional space while retaining most useful information. In addition, the low-dimensional features generated by DDMA are much better than those generated by most of other state-of-the-art techniques in different situations.
机译:从原始信号中提取的各种特征通常包含大量的冗余信息,这可能会妨碍机器状态监视和故障诊断的实际应用。因此,作为解决方案,降低尺寸对于机器状态监控至关重要。本文提出了一种称为降维扩散图分析(DDMA)的降维新技术,该技术是通过将判别核方案集成到扩散图的框架中来实现的。 DDMA的有效性和鲁棒性在三个不同的实验中得到了验证,包括气动压力调节器实验,滚动轴承测试和人工噪声非线性测试系统,并与线性和非线性降维方法进行了经验比较,例如主成分分析(PCA),独立成分分析(ICA),线性判别分析(LDA),内核PCA,自组织图(SOM),ISOMAP,扩散图(DM),拉普拉斯特征图(LE),局部线性嵌入( LIE)分析,基于Hessian的LLE分析和局部切线空间对齐分析(LTSA)。结果表明,DDMA能够在保留最有用信息的同时,有效地表示低维空间中的高维数据。此外,在不同情况下,DDMA生成的低维特征比大多数其他最新技术所生成的低维特征要好得多。

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