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Can Graph Neural Networks Tackle Heterophily? Yes, With a Label-Guided Graph Rewiring Approach!

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    This study introduces a novel framework to improve Graph Neural Network (GNN) performance on heterophilic graphs. The method preprocesses graphs by predicting class probabilities and rewiring edges to enhance homophily, boosting GNN accuracy.

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    Area of Science:

    • Artificial Intelligence
    • Machine Learning
    • Graph Theory

    Background:

    • Graph Neural Networks (GNNs) excel on homophilic graphs but struggle with heterophilic ones.
    • Heterophilic graphs have edges connecting nodes of different classes, challenging standard GNN performance.
    • Existing GNNs often fail to capture complex relationships in heterophilic graph data.

    Purpose of the Study:

    • To present a versatile preprocessing framework to enhance GNN performance on heterophilic graphs.
    • To develop a method that effectively addresses the challenges posed by graph heterophily.
    • To improve the accuracy and robustness of GNN models in diverse graph settings.

    Main Methods:

    • A three-stage preprocessing framework: class probability prediction, autoencoder-based class embedding reweighting, and a two-stage graph rewiring process (node deletion/insertion).
    • Integration of class embeddings with original node features to enrich representations.
    • Utilizing updated node features and the rewired graph structure for GNN message passing.

    Main Results:

    • Consistent performance improvements across established baseline GNN methods on standard datasets.
    • Demonstrated effectiveness of the framework on both homophilic and heterophilic graph characteristics.
    • Enhanced GNN accuracy through improved neighborhood information and feature representation.

    Conclusions:

    • The proposed framework effectively mitigates performance degradation of GNNs on heterophilic graphs.
    • The method offers a versatile solution adaptable to various GNN architectures.
    • This approach significantly advances the application of GNNs to real-world heterophilic graph data.