Optimal Propagation for Graph Neural Networks
원문 초록
Graph Neural Networks (GNNs) have achieved tremendous success in a variety of real-world applications by relying on the fixed graph data as input. However, the initial input graph might not be optimal in terms of specific downstream tasks, because of information scarcity, noise, adversarial attacks, or discrepancies between the distribution in graph topology, features, and groundtruth labels. In this paper, we propose a bi-level optimization approach for learning the optimal graph structure via directly learning the Personalized PageRank propagation matrix as well as the downstream semi-supervised node classification simultaneously. We also explore a low-rank approximation model for further reducing the time complexity. Empirical evaluations show the superior efficacy and robustness of the proposed model over all baseline methods.
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GC4NC: A Benchmark Framework for Graph Condensation on Node Classification with New Insights
Demystifying Distributed Training of Graph Neural Networks for Link Prediction
Equivariance Everywhere All At Once: A Recipe for Graph Foundation Models
Delving into Instance-Dependent Label Noise in Graph Data: A Comprehensive Study and Benchmark
Improving the Effective Receptive Field of Message-Passing Neural Networks
Scalable Graph Generative Modeling via Substructure Sequences
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