2023
DOI: 10.48550/arxiv.2303.15689
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Deep Incomplete Multi-view Clustering with Cross-view Partial Sample and Prototype Alignment

Abstract: The success of existing multi-view clustering relies on the assumption of sample integrity across multiple views. However, in real-world scenarios, samples of multi-view are partially available due to data corruption or sensor failure, which leads to incomplete multi-view clustering study (IMVC). Although several attempts have been proposed to address IMVC, they suffer from the following drawbacks: i) Existing methods mainly adopt cross-view contrastive learning forcing the representations of each sample acros… Show more

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Cited by 2 publications
(2 citation statements)
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“…Numerous methods have been proposed on the basis of this framework by imposing different constraints [14,22,27,41,73] or exploring various types of regularization terms [69,73,76]. Nie et al [40] generate the optimal Laplacian matrices by the linear combinations of Laplacian basis matrices constructed from multiview samples.…”
Section: Multi-view Graph Clusteringmentioning
confidence: 99%
“…Numerous methods have been proposed on the basis of this framework by imposing different constraints [14,22,27,41,73] or exploring various types of regularization terms [69,73,76]. Nie et al [40] generate the optimal Laplacian matrices by the linear combinations of Laplacian basis matrices constructed from multiview samples.…”
Section: Multi-view Graph Clusteringmentioning
confidence: 99%
“…By treating samples as nodes and relationships between samples as edges, GNNs can easily capture the underlying relationships and rules between samples through message propagation mechanisms, which are suitable to various types of graphs [9,26,38,41,43,44]. GNNs have gained significant popularity and are widely employed in various real-world applications, including recommendation [81], community discovery [25,50], fake news detection [29,85], multi-view clustering [24,74,78,92], bioinformatics [22], hyper-graph analysis [82], image processing [27,30], etc, because they can find the relationship between samples in changing and multivariate data [28,75,88].…”
Section: Temporal Graph Learningmentioning
confidence: 99%