Proceedings of the Twenty-Eighth International Joint Conference on Artificial Intelligence 2019
DOI: 10.24963/ijcai.2019/509
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Attributed Graph Clustering: A Deep Attentional Embedding Approach

Abstract: Graph clustering is a fundamental task which discovers communities or groups in networks. Recent studies have mostly focused on developing deep learning approaches to learn a compact graph embedding, upon which classic clustering methods like k-means or spectral clustering algorithms are applied. These two-step frameworks are difficult to manipulate and usually lead to suboptimal performance, mainly because the graph embedding is not goal-directed, i.e., designed for the specific clustering task. In this paper… Show more

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Cited by 333 publications
(187 citation statements)
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“…As for the GCN-based methods, we set the dimension of GAE and VAGE to d-256-16 and train them with 30 epochs for all datasets. For DAEGC, we use the setting of [25]. In hyperparameter search, we try {1, 3, 5} for the update interval in DEC and IDEC, {1, 0.1, 0.01, 0.001} for the hyperparameter γ in IDEC and report the best results.…”
Section: Baselinesmentioning
confidence: 99%
“…As for the GCN-based methods, we set the dimension of GAE and VAGE to d-256-16 and train them with 30 epochs for all datasets. For DAEGC, we use the setting of [25]. In hyperparameter search, we try {1, 3, 5} for the update interval in DEC and IDEC, {1, 0.1, 0.01, 0.001} for the hyperparameter γ in IDEC and report the best results.…”
Section: Baselinesmentioning
confidence: 99%
“…DAEGC. Deep Attentional Embedded Graph Clustering DAEGC [202], in opposite to the embeddings-based early fusion methods, uses a goal-directed deep learning approach with a unified framework for producing embeddings and clustering. Namely, DAEGC fuses network topology and semantics via an attentional autoencoder (a variant of the graph attention network [200] taking into account high-order proximity) to obtain node embeddings.…”
Section: Simultaneous Fusion Methodsmentioning
confidence: 99%
“…As variants of GAE (VGAE), [23] exploits adversarially regularized method to learn more robust node embeddings. [31] further employs graph attention networks [30] to differentiate the importance of the neighboring nodes to a target node.…”
Section: Gcn-based Graph Embeddingmentioning
confidence: 99%
“…It has been proved that the range of Laplacian eigenvalues is between 0 and 2 [7], hence GCN filter is not low-pass in the (1,2] interval. Some work [31] accordingly chooses k = 1/2. However, our experiments show that after renormalization, the maximum eigenvalue λ max will shrink to around 3/2, which makes 1/2 not optimal as well.…”
Section: 33mentioning
confidence: 99%