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Laplacian regularized low-rank representation and its applications
Ming Yin, Junbin Gao, Zhouchen Lin
Peking University
South China University of Technology
Research output
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Contribution to journal
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Article
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peer-review
380
Citations (Scopus)
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Keyphrases
Laplacian
100%
Low-rank Representation
100%
Nonlinear Geometry
22%
Learning Process
11%
Dimensionality Reduction
11%
Computer Vision
11%
Signal Processing
11%
Data Representation
11%
Representation Model
11%
Pattern Recognition
11%
Vision Processing
11%
Low-dimensional Subspace
11%
Low-dimensional Manifolds
11%
Representation Method
11%
Subspace Structure
11%
Geometric Information
11%
Hyper-Laplacian
11%
Low-dimensional Structures
11%
Ambient Space
11%
Laplacian Regularizer
11%
Graph Laplacian
11%
Graph Regularizer
11%
Semi-supervised Classification
11%
Representation Framework
11%
Geometric Structure
11%
Sparse Error
11%
Similarity Information
11%
Locality Information
11%
Image Clustering
11%
Mathematics
Laplace Operator
100%
Nonlinear
50%
Real-World Data
25%
Dimensional Manifold
25%
Ambient Space
25%
Geometric Structure
25%
Hypergraphs
25%
Clustering
25%
Dimensionality Reduction
25%
Observed Data
25%
Dimensional Subspace
25%
Great Deal
25%
Dimensional Structure
25%
Signal Processing
25%
Pattern Recognition
25%
Computer Science
Low-Rank Representation
100%
Laplace Operator
100%
Learning Process
11%
Dimensionality Reduction
11%
Image Classification
11%
Representation Model
11%
Representation Method
11%
Geometric Information
11%
Experimental Result
11%
Data Representation
11%
Dimensional Subspace
11%
Dimensional Manifold
11%
Dimensional Structure
11%
Pattern Recognition
11%
Computer Vision
11%