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MVTLR-HCFS: Density Peak Algorithm Based on Multi-View and Tensor Low Rank Expression
- Source :
- IEEE Access, Vol 9, Pp 14619-14629 (2021)
- Publication Year :
- 2021
- Publisher :
- IEEE, 2021.
-
Abstract
- With the rapid development of hardware and software technology, modern industry has produced a large amount of high-dimensional unlabeled data, such as pictures and videos. As clusters of these data sets may exist in some subspaces, traditional algorithms are no longer applicable. The related algorithms based on sparse subspace can find clusters in the subspace, which solves the problem of high data dimension. However, their clustering process based on only one single feature, which results in their performance being particularly sensitive to this single view. Affected by the integrated algorithm, a large number of multi-view methods began to emerge. These methods improve the clustering performance by integrating the subspace expressions of multiple views, but the problem is that the complementary information of multiple views cannot be fully considered. In addition, the problem of non-uniform distribution in clusters also exists in high-dimensional data sets. In this paper, based on the multi-view subspace clustering method, a clustering algorithm based on tensor low rank expression is proposed to solve the clustering problem of high-dimensional datasets. On the one hand, this paper solves the problem of noise and data corruption by combining the method of $\ell _{2,1} $ norms, which transform the optimization problem of solving multi-view subspace expression into a low-rank expression problem of tensor to fully consider the complementarities between views. On the other hand, the proposed scheme solves the problem of non- uniform distribution in clusters in high-dimensional data by combining with the density peak algorithm based on hierarchical strategy. Experiment results show the effectiveness of the algorithm.
- Subjects :
- Optimization problem
General Computer Science
Rank (linear algebra)
density peak algorithm
Computer science
Feature extraction
complementary information
02 engineering and technology
01 natural sciences
Matrix decomposition
010104 statistics & probability
Kernel (linear algebra)
0202 electrical engineering, electronic engineering, information engineering
General Materials Science
subspace
0101 mathematics
Cluster analysis
Sparse matrix
General Engineering
Linear subspace
Expression (mathematics)
Data set
Cluster
020201 artificial intelligence & image processing
lcsh:Electrical engineering. Electronics. Nuclear engineering
Algorithm
lcsh:TK1-9971
Subspace topology
Subjects
Details
- Language :
- English
- ISSN :
- 21693536
- Volume :
- 9
- Database :
- OpenAIRE
- Journal :
- IEEE Access
- Accession number :
- edsair.doi.dedup.....f5e78a9c037ef3c0857003973b6ed696