Linear manifold clustering for high dimensional data based on line manifold searching and fusing

被引:0
|
作者
Gang-guo Li
Zheng-zhi Wang
Xiao-min Wang
Qing-shan Ni
Bo Qiang
机构
[1] National University of Defense Technology,Institute of Automation
关键词
linear manifold; subspace clustering; line manifold; data mining; data fusing; clustering algorithm;
D O I
暂无
中图分类号
学科分类号
摘要
High dimensional data clustering, with the inherent sparsity of data and the existence of noise, is a serious challenge for clustering algorithms. A new linear manifold clustering method was proposed to address this problem. The basic idea was to search the line manifold clusters hidden in datasets, and then fuse some of the line manifold clusters to construct higher dimensional manifold clusters. The orthogonal distance and the tangent distance were considered together as the linear manifold distance metrics. Spatial neighbor information was fully utilized to construct the original line manifold and optimize line manifolds during the line manifold cluster searching procedure. The results obtained from experiments over real and synthetic data sets demonstrate the superiority of the proposed method over some competing clustering methods in terms of accuracy and computation time. The proposed method is able to obtain high clustering accuracy for various data sets with different sizes, manifold dimensions and noise ratios, which confirms the anti-noise capability and high clustering accuracy of the proposed method for high dimensional data.
引用
收藏
页码:1058 / 1069
页数:11
相关论文
共 50 条
  • [31] PROGRESSIVE CLUSTERING OF MANIFOLD-MODELED DATA BASED ON TANGENT SPACE VARIATIONS
    Gokdogan, Gokhan
    Vural, Elif
    2017 IEEE 27TH INTERNATIONAL WORKSHOP ON MACHINE LEARNING FOR SIGNAL PROCESSING, 2017,
  • [32] MANIFOLD LEARNING WITH HIGH DIMENSIONAL MODEL REPRESENTATIONS
    Taskin, Gulsen
    Camps-Valls, Gustau
    IGARSS 2020 - 2020 IEEE INTERNATIONAL GEOSCIENCE AND REMOTE SENSING SYMPOSIUM, 2020, : 1675 - 1678
  • [33] A MANIFOLD LEARNING APPROACH OF LAND COVER CLASSIFICATION FOR OPTICAL AND SAR FUSING DATA
    Tan, Xiangyu
    Jiang, Shaobin
    Zheng, Zezhong
    Zhong, Pingchuan
    Zhu, Mingcang
    He, Yong
    Yu, Zhenlu
    Wang, Na
    Jiang, Ling
    Zhou, Guoqing
    Zhang, Hongsheng
    Li, Jiang
    IGARSS 2018 - 2018 IEEE INTERNATIONAL GEOSCIENCE AND REMOTE SENSING SYMPOSIUM, 2018, : 3567 - 3570
  • [34] A Manifold Learning Framework for Reducing High-dimensional Big Text Data
    Salem, Rashed
    2017 12TH INTERNATIONAL CONFERENCE ON COMPUTER ENGINEERING AND SYSTEMS (ICCES), 2017, : 347 - 352
  • [35] Manifold-based Shapley explanations for high dimensional correlated features
    Hu, Xuran
    Zhu, Mingzhe
    Feng, Zhenpeng
    Stankovic, Ljubisa
    NEURAL NETWORKS, 2024, 180
  • [36] Analysis of high-dimensional signal data by manifold learning and convolution transforms
    Guillemard, Mijail
    Iske, Armin
    DOLOMITES RESEARCH NOTES ON APPROXIMATION, 2010, 3
  • [37] LINEAR MANIFOLD APPROXIMATION BASED ON DIFFERENCES OF TANGENTS
    Karygianni, Sofia
    Frossard, Pascal
    2011 IEEE INTERNATIONAL CONFERENCE ON ACOUSTICS, SPEECH, AND SIGNAL PROCESSING, 2011, : 973 - 976
  • [38] Smooth manifold extraction in high-dimensional data using a deep model
    Jian Zheng
    Journal of Ambient Intelligence and Humanized Computing, 2022, 13 : 4467 - 4476
  • [39] Smooth manifold extraction in high-dimensional data using a deep model
    Zheng, Jian
    JOURNAL OF AMBIENT INTELLIGENCE AND HUMANIZED COMPUTING, 2022, 13 (9) : 4467 - 4476
  • [40] Variational Autoencoded Regression: High Dimensional Regression of Visual Data on Complex Manifold
    Yoo, YoungJoon
    Yun, Sangdoo
    Chang, Hyung Jin
    Demiris, Yiannis
    Choi, Jin Young
    30TH IEEE CONFERENCE ON COMPUTER VISION AND PATTERN RECOGNITION (CVPR 2017), 2017, : 2943 - 2952