PMSSC: Parallelizable multi-subset based self-expressive model for subspace clustering
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Abstract (arXiv)
Subspace clustering methods which embrace a self-expressive model that represents each data point as a linear combination of other data points in the dataset provide powerful unsupervised learning techniques. However, when dealing with large datasets, representation of each data point by referring to all data points via a dictionary suffers from high computational complexity. To alleviate this issue, we introduce a parallelizable multi-subset based self-expressive model (PMS) which represents each data point by combining multiple subsets, with each consisting of only a small proportion of the samples. The adoption of PMS in subspace clustering (PMSSC) leads to computational advantages because the optimization problems decomposed over each subset are small, and can be solved efficiently in parallel. Furthermore, PMSSC is able to combine multiple self-expressive coefficient vectors obtained from subsets, which contributes to an improvement in self-expressiveness. Extensive experiments on synthetic and real-world datasets show the efficiency and effectiveness of our approach in comparison to other methods.
Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 15 of its 57 references that are in the map. First posted on arXiv 24 Nov 2021.
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15 of 57 references.
References · 15
- 2020Learning Diverse and Discriminative Representations via the Principle of Maximal Coding Rate Reductioncited by 141
- 2017Deep Subspace Clustering Networkscited by 94
- 2015Scalable Sparse Subspace Clustering by Orthogonal Matching Pursuitcited by 50
- 2014Robust and Efficient Subspace Segmentation via Least Squares Regressioncited by 47
- 2016Oracle Based Active Set Algorithm for Scalable Elastic Net Subspace Clusteringcited by 40
- 2018Subspace Clustering by Block Diagonal Representationcited by 38
- 2021Learning a Self-Expressive Network for Subspace Clusteringcited by 24
- 2020Stochastic Sparse Subspace Clusteringcited by 17
- 2013Greedy Feature Selection for Subspace Clusteringcited by 11
- 2020Self-Representation Based Unsupervised Exemplar Selection in a Union of Subspacescited by 8
- 2017Subspace Clustering using Ensembles of K-Subspacescited by 7
- 2020Multi-Level Representation Learning for Deep Subspace Clusteringcited by 6
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