• 中国精品科技期刊
  • CCF推荐A类中文期刊
  • 计算领域高质量科技期刊T1类
Advanced Search
Xu Kai, Wu Xiaojun, Yin Hefeng. Distributed Low Rank Representation-Based Subspace Clustering Algorithm[J]. Journal of Computer Research and Development, 2016, 53(7): 1605-1611. DOI: 10.7544/issn1000-1239.2016.20148362
Citation: Xu Kai, Wu Xiaojun, Yin Hefeng. Distributed Low Rank Representation-Based Subspace Clustering Algorithm[J]. Journal of Computer Research and Development, 2016, 53(7): 1605-1611. DOI: 10.7544/issn1000-1239.2016.20148362

Distributed Low Rank Representation-Based Subspace Clustering Algorithm

More Information
  • Published Date: June 30, 2016
  • Vision problem ranging from image clustering to motion segmentation can naturally be framed as subspace segmentation problem, in which one aims to recover multiple low dimensional subspaces from noisy and corrupted input data. Low rank representation-based subspace segmentation algorithm (LRR) formulates the problem as a convex optimization and achieves impressive results. However, it needs to take a long time to solve the convex problem, and the clustering accuracy is not high enough. Therefore, this paper proposes a distributed low rank representation-based sparse subspace clustering algorithm (DLRRS). DLRRS adopts the distributed parallel computing to get the coefficient matrix, then take the absolute value of each element of the coefficient matrix, and retain the k largest coefficients per column and set the other elements to 0 to get a new coefficient matrix. Finally, DLRRS performs spectral clustering over the new coefficient matrix. But it doesn’t have incremental learning function, so there is a scalable distributed low rank representation-based sparse subspace clustering algorithm (SDLRRS) here. If new samples are brought in, SDLRRS can use the former clustering result to classify the new samples to get the final result. Experimental results on AR and Extended Yale B datasets show that the improved algorithms can not only obviously reduce the running time, but also achieve higher accuracy, which verifies that the proposed algorithms are efficient and feasible.

Catalog

    Article views (1580) PDF downloads (658) Cited by()
    Turn off MathJax
    Article Contents

    /

    DownLoad:  Full-Size Img  PowerPoint
    Return
    Return