mlsanityData to 7 Oct 2026

Towards Open Temporal Graph Neural Networks

arXiv 2303.15015 ↗First posted 27 Mar 2023cs.LGcited by 13

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Abstract (arXiv)

Graph neural networks (GNNs) for temporal graphs have recently attracted increasing attentions, where a common assumption is that the class set for nodes is closed. However, in real-world scenarios, it often faces the open set problem with the dynamically increased class set as the time passes by. This will bring two big challenges to the existing dynamic GNN methods: (i) How to dynamically propagate appropriate information in an open temporal graph, where new class nodes are often linked to old class nodes. This case will lead to a sharp contradiction. This is because typical GNNs are prone to make the embeddings of connected nodes become similar, while we expect the embeddings of these two interactive nodes to be distinguishable since they belong to different classes. (ii) How to avoid catastrophic knowledge forgetting over old classes when learning new classes occurred in temporal graphs. In this paper, we propose a general and principled learning approach for open temporal graphs, called OTGNet, with the goal of addressing the above two challenges. We assume the knowledge of a node can be disentangled into class-relevant and class-agnostic one, and thus explore a new message passing mechanism by extending the information bottleneck principle to only propagate class-agnostic knowledge between nodes of different classes, avoiding aggregating conflictive information. Moreover, we devise a strategy to select both important and diverse triad sub-graph structures for effective class-incremental learning. Extensive experiments on three real-world datasets of different domains demonstrate the superiority of our method, compared to the baselines.

Key facts. Cited by 13 papers in the map (data through 7 Oct 2026). Builds on 26 of its 44 references that are in the map. First posted on arXiv 27 Mar 2023.

Builds on

26 of 44 references.

References · 26

  1. 2017Inductive Representation Learning on Large Graphscited by 6,284
  2. 2016Overcoming catastrophic forgetting in neural networkscited by 4,718
  3. 2016Learning without Forgettingcited by 2,465
  4. 2016iCaRL: Incremental Classifier and Representation Learningcited by 2,313
  5. 2017Understanding Black-box Predictions via Influence Functionscited by 1,714
  6. 2016Deep Variational Information Bottleneckcited by 915
  7. 2018Riemannian Walk for Incremental Learning: Understanding Forgetting and Intransigencecited by 734
  8. 2019Large Scale Incremental Learningcited by 727
  9. 2018MINE: Mutual Information Neural Estimationcited by 680
  10. 2020Temporal Graph Networks for Deep Learning on Dynamic Graphscited by 521
  11. 2020Inductive Representation Learning on Temporal Graphscited by 454
  12. 2019Predicting Dynamic Embedding Trajectory in Temporal Interaction Networkscited by 443
14 more
  1. 2021Rainbow Memory: Continual Learning with a Memory of Diverse Samplescited by 273
  2. 2020Few-Shot Class-Incremental Learningcited by 249
  3. 2020CLUB: A Contrastive Log-ratio Upper Bound of Mutual Informationcited by 233
  4. 2021Inductive Representation Learning in Temporal Networks via Causal Anonymous Walkscited by 188
  5. 2018DynGEM: Deep Embedding Method for Dynamic Graphscited by 100
  6. 2020Overcoming Catastrophic Forgetting in Graph Neural Networkscited by 93
  7. 2021GBK-GNN: Gated Bi-Kernel Graph Neural Networks for Modeling Both Homophily and Heterophilycited by 84
  8. 2020APAN: Asynchronous Propagation Attention Network for Real-time Temporal Graph Embeddingcited by 78
  9. 2020Streaming Graph Neural Networks via Continual Learningcited by 63
  10. 2022TREND: TempoRal Event and Node Dynamics for Graph Representation Learningcited by 50
  11. 2019Sequential Scenario-Specific Meta Learner for Online Recommendationcited by 28
  12. 2022FreeKD: Free-direction Knowledge Distillation for Graph Neural Networkscited by 22
  13. 2022Robust Knowledge Adaptation for Dynamic Graph Neural Networkscited by 9
  14. 2020On the Unreasonable Effectiveness of the Greedy Algorithm: Greedy Adapts to Sharpnesscited by 3

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Citing papers per year: 2023: 4; 2024: 6; 2025: 1; 2026: 2.

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