Unifying Invariant and Variant Features for Graph Out-of-Distribution via Probability of Necessity and Sufficiency
원문 초록
Graph Out-of-Distribution (OOD), requiring that models trained on biased data generalize to the unseen test data, has considerable real-world applications. One of the most mainstream methods is to extract the invariant subgraph by aligning the original and augmented data with the help of environment augmentation. However, these solutions might lead to the loss or redundancy of semantic subgraphs and result in suboptimal generalization. To address this challenge, we propose exploiting Probability of Necessity and Sufficiency (PNS) to extract sufficient and necessary invariant substructures. Beyond that, we further leverage the domain variant subgraphs related to the labels to boost the generalization performance in an ensemble manner. Specifically, we first consider the data generation process for graph data. Under mild conditions, we show that the sufficient and necessary invariant subgraph can be extracted by minimizing an upper bound, built on the theoretical advance of the probability of necessity and sufficiency. To further bridge the theory and algorithm, we devise the model called Sufficiency and Necessity Inspired Graph Learning (SNIGL), which ensembles an invariant subgraph classifier on top of latent sufficient and necessary invariant subgraphs, and a domain variant subgraph classifier specific to the test domain for generalization enhancement. Experimental results demonstrate that our SNIGL model outperforms the state-of-the-art techniques on six public benchmarks, highlighting its effectiveness in real-world scenarios.
함께 살펴볼 논문
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Graph World Model
S2FGL: Spatial Spectral Federated Graph Learning
Self-Supervised Graph Learning via Spectral Bootstrapping and Laplacian-Based Augmentations
Fast and Distributed Equivariant Graph Neural Networks by Virtual Node Learning
Higher-Order Graph Databases
Delving into Instance-Dependent Label Noise in Graph Data: A Comprehensive Study and Benchmark
토론
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