Multilayer Graph Approach to Deep Subspace Clustering
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Abstract (arXiv)
Deep subspace clustering (DSC) networks based on self-expressive model learn representation matrix, often implemented in terms of fully connected network, in the embedded space. After the learning is finished, representation matrix is used by spectral clustering module to assign labels to clusters. However, such approach ignores complementary information that exist in other layers of the encoder (including the input data themselves). Herein, we apply selected linear subspace clustering algorithm to learn representation matrices from representations learned by all layers of encoder network including the input data. Afterward, we learn a multilayer graph that in a multi-view like manner integrates information from graph Laplacians of all used layers. That improves further performance of selected DSC network. Furthermore, we also provide formulation of our approach to cluster out-of-sample/test data points. We validate proposed approach on four well-known datasets with two DSC networks as baseline models. In almost all the cases, proposed approach achieved statistically significant improvement in three performance metrics. MATLAB code of proposed algorithm is posted on https://github.com/lovro-sinda/MLG-DSC.
Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 11 of its 35 references that are in the map. First posted on arXiv 30 Jan 2024.
Builds on
11 of 35 references.
References · 11
- 2015Unsupervised Deep Embedding for Clustering Analysiscited by 763
- 2017Deep Subspace Clustering Networkscited by 94
- 2018Subspace Clustering by Block Diagonal Representationcited by 38
- 2017Multi-view Low-rank Sparse Subspace Clusteringcited by 27
- 2020A Critique of Self-Expressive Deep Subspace Clusteringcited by 18
- 2013Clustering on Multi-Layer Graphs via Subspace Analysis on Grassmann Manifoldscited by 13
- 2017Sketched Subspace Clusteringcited by 11
- 2019Structure Learning with Similarity Preservingcited by 9
- 2016Leveraging Union of Subspace Structure to Improve Constrained Clusteringcited by 5
- 2017A Data Mining Approach Combining K-Means Clustering with Bagging Neural Network for Short-term Wind Power Forecastingcited by 5
- 2014Symmetric low-rank representation for subspace clusteringcited by 1
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