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Three Revisits to Node-Level Graph Anomaly Detection: Outliers, Message Passing and Hyperbolic Neural Networks

Published 6 Mar 2024 in cs.LG | (2403.04010v1)

Abstract: Graph anomaly detection plays a vital role for identifying abnormal instances in complex networks. Despite advancements of methodology based on deep learning in recent years, existing benchmarking approaches exhibit limitations that hinder a comprehensive comparison. In this paper, we revisit datasets and approaches for unsupervised node-level graph anomaly detection tasks from three aspects. Firstly, we introduce outlier injection methods that create more diverse and graph-based anomalies in graph datasets. Secondly, we compare methods employing message passing against those without, uncovering the unexpected decline in performance associated with message passing. Thirdly, we explore the use of hyperbolic neural networks, specifying crucial architecture and loss design that contribute to enhanced performance. Through rigorous experiments and evaluations, our study sheds light on general strategies for improving node-level graph anomaly detection methods.

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References (7)
  1. Thomas N Kipf and Max Welling. Variational graph auto-encoders. arXiv preprint arXiv:1611.07308, 2016.
  2. Thomas N. Kipf and Max Welling. Semi-supervised classification with graph convolutional networks. In International Conference on Learning Representations, 2017.
  3. Abraham A Ungar. Analytic hyperbolic geometry: Mathematical foundations and applications. World Scientific, 2005.
  4. Lingxiao Zhao and Leman Akoglu. Pairnorm: Tackling oversmoothing in GNNs. In International Conference on Learning Representations, 2020.
  5. Chen Cai and Yusu Wang. A note on over-smoothing for graph neural networks. In ICML2020 Workshop on Graph Representation Learning and Beyond, 2020.
  6. Gary Becigneul and Octavian-Eugen Ganea. Riemannian adaptive optimization methods. In International Conference on Learning Representations, 2019.
  7. James W Anderson. Hyperbolic geometry. Springer Science & Business Media, 2006.
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