流形学习与谱聚类的融合及其在故障诊断中的应用

Yulin Zhang, Jian Zhuang, Sun'an Wang
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引用次数: 2

摘要

在许多科学领域中,大量的多元数据提出了数据分析和可视化的问题。针对高维和非线性数据分析,提出了一种改进的流形学习算法,并将自适应局部线性嵌入(ALLE)与递归应用归一化切算法(RANCA)相结合,提出了一种新的方法。采用一种新颖的自适应局部线性嵌入算法对原始数据集进行非线性降维。递归应用归一化切割算法对低维数据进行聚类。在三个UCI标准数据集上的仿真结果表明,新算法将高维数据映射到低维本然空间,很好地解决了传统方法对数据集结构依赖程度较高的问题。从而显著提高了谱聚类算法的分类精度和鲁棒性。田纳西-伊士曼过程(Tennessee-Eastman process, TEP)的实验结果也验证了故障模式识别的可行性和有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Fusion of Manifold Learning and Spectral Clustering Algorithmwith Applications to Fault Diagnosis
Large amount of multivariate data in many areas of science raises the problem of data analysis and visualization. Focusing on high dimensional and nonlinear data analysis, an improved manifold learning algorithm is introduced, then a new approach is proposed by combining adaptive local linear embedding (ALLE) and recursively applying normalized cut algorithm (RANCA). A novel adaptive local linear embedding algorithm is employed for nonlinear dimension reduction of original dataset. The recursively applying normalized cut algorithm is used for clustering of low dimensional data. The simulation results on three UCI standard datasets show that the new algorithm maps high-dimensional data into low-dimensional intrinsic space, and perfectly solves the problem of higher dependence on the structure of datasets in the traditional methods. Thus classification accuracy and robustness of spectral clustering algorithm are remarkably improved. The experiment results on Tennessee-Eastman process (TEP) also demonstrate the feasibility and effectiveness in fault pattern recognition.
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