Method for the dimension reduction of rotor fault data sets by using ISOMAP and LLE

被引:0
|
作者
Chen P. [1 ]
Zhao R. [1 ]
Peng B. [1 ]
Li K. [1 ]
机构
[1] Institute of Mechanical and Electrical Information Technology, College of Mechano-Electronic Engineering, Lanzhou University of Technology, Lanzhou
来源
Zhao, Rongzhen (zhaorongzhen@lut.cn) | 1600年 / Chinese Vibration Engineering Society卷 / 36期
关键词
Fault diagnosis; Feature extraction; Kernel method; Manifold learning;
D O I
10.13465/j.cnki.jvs.2017.06.007
中图分类号
学科分类号
摘要
The data set for fault diagnosis and decision based on machinary intelligence gives rise to the requirement of dimension reduction in data processing. The algorithms of Isometric Mapping (ISOMAP) and Locally Linear Embedding (LLE) were introduced simultaneously to mutually complement their strong points and weak points, and a new KISOMAPLLE algorithm was proposed. The algorithm can satisfy the requirement of both global distance preserving and local structure preserving ability, and has been used to reduce the dimension of typical artificial data sets and rotor fault data sets. The proposed algorithm inherits the excellent performances of ISOMAP and LLE, and can improve the classification accuracy of typical nonlinear data sets. © 2017, Editorial Office of Journal of Vibration and Shock. All right reserved.
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页码:45 / 50and156
相关论文
共 12 条
  • [1] Balasubramanian M., Schwartz E.L., The isomap algorithm and topological stability, Science, 295, 4, (2002)
  • [2] Zhang Y., Li B., Wang Z., Fault diagnosis of rotating machine by isometric feature mapping, Journal of Mechanical Science and Technology, 27, 11, pp. 3215-3221, (2013)
  • [3] Tenenbaum J.B., De Silva V., Langford J.C., A global geometric framework for nonlinear dimensionality reduction, Science, 290, 5500, pp. 2319-2323, (2000)
  • [4] Geng X., Zhan D., Zhou Z., Et al., Supervised nonlinear dimensionality reduction for visualization and classification, IEEE Transaction on Systems, Man, And Cybernetics-PartB: Cybernetics, 35, 6, pp. 1098-1107, (2005)
  • [5] Chahooki M.A.Z., Charkari N.M., Unsupervised manifold learning based on multiple feature spaces, Machine Vision and Applications, 25, pp. 1053-1065, (2014)
  • [6] Rosman G., Bronstein M.M., Bronstein A.M., Et al., Nonlinear dimensionality reduction by topologically constrained isometric embedding, International Journal Computer Vision, 89, pp. 56-68, (2010)
  • [7] Van Der Maaten L., Postma E., Van Den Herik J., Dimensionality reduction: a comparative review, Journal of Machine Learning Research, 10, 1, pp. 1-22, (2007)
  • [8] Ham J.L., Mike D.S., A kernel view of the dimeninality reducation of manifolds, Proc of the 21st International Conference On Machine Learning, (2004)
  • [9] Zhang S., Gong Z., Liao H., Fusion of LLE and ISOMAP nonlinear descending dimension method, Application Research of computers, 31, 1, pp. 277-280, (2014)
  • [10] Choi H., Choi S., Kernel isomap, Electronics Letters, 40, 25, pp. 1612-1613, (2004)