IMPaCT GNN: Imposing invariance with Message Passing in Chronological split Temporal Graphs

ICLR 2025 Conference Submission13794 Authors

28 Sept 2024 (modified: 27 Nov 2024)ICLR 2025 Conference SubmissionEveryoneRevisionsBibTeXCC BY 4.0
Keywords: Graph Neural Networks, Domain Adaptation, Distribution Shift, Temporal Graph, Chronological Split, Semi-Supervised Node Classification, Generalization Bound
TL;DR: We solve domain adaptation problems in chronological split graph data. We propose a graph modifying method to impose invariant properties which are preserved during message passing. Theoretical analysis and superior experimental results are provided.
Abstract: This paper addresses domain adaptation challenges in graph data resulting from chronological splits. In a transductive graph learning setting, where each node is associated with a timestamp, we focus on the task of Semi-Supervised Node Classification (SSNC), aiming to classify recent nodes using labels of past nodes. Temporal dependencies in node connections create domain shifts, causing significant performance degradation when applying models trained on historical data into recent data. Given the practical relevance of this scenario, addressing domain adaptation in chronological split data is crucial, yet underexplored. We propose Imposing invariance with Message Passing in Chronological split Temporal Graphs (\IMPaCT), a method that imposes invariant properties based on realistic assumptions derived from temporal graph structures. Unlike traditional domain adaptation approaches which rely on unverifiable assumptions, \IMPaCT explicitly accounts for the characteristics of chronological splits. The \IMPaCT is further supported by rigorous mathematical analysis, including a derivation of an upper bound of the generalization error. Experimentally, \IMPaCT achieves a 3.8\% performance improvement over current SOTA method on the ogbn-mag graph dataset. Additionally, we introduce the Temporal Stochastic Block Model (TSBM), which replicates temporal graphs under varying conditions, demonstrating the applicability of our methods to general spatial GNNs.
Primary Area: learning on graphs and other geometries & topologies
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Submission Number: 13794
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