On Calibration of Graph Neural Networks for Node Classification
원문 초록
Graphs can model real-world, complex systems by representing entities and their interactions in terms of nodes and edges. To better exploit the graph structure, graph neural networks have been developed, which learn entity and edge embeddings for tasks such as node classification and link prediction. These models achieve good performance with respect to accuracy, but the confidence scores associated with the predictions might not be calibrated. That means that the scores might not reflect the ground-truth probabilities of the predicted events, which would be especially important for safety-critical applications. Even though graph neural networks are used for a wide range of tasks, the calibration thereof has not been sufficiently explored yet. We investigate the calibration of graph neural networks for node classification, study the effect of existing post-processing calibration methods, and analyze the influence of model capacity, graph density, and a new loss function on calibration. Further, we propose a topology-aware calibration method that takes the neighboring nodes into account and yields improved calibration compared to baseline methods.
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Demystifying Distributed Training of Graph Neural Networks for Link Prediction
Finding Counterfactual Evidences for Node Classification
Graph Semi-Supervised Learning for Point Classification on Data Manifolds
Bridging Source and Target Domains via Link Prediction for Unsupervised Domain Adaptation on Graphs
Directed Homophily-Aware Graph Neural Network
G1: Teaching LLMs to Reason on Graphs with Reinforcement Learning
토론
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