LGAIFeb 6, 2023

Spectral Augmentations for Graph Contrastive Learning

arXiv:2302.02909v113 citationsh-index: 24
Originality Incremental advance
AI Analysis

This work addresses a bottleneck in graph representation learning for researchers and practitioners by proposing spectral-based augmentations to improve pre-training on diverse graph types, though it is incremental in nature.

The authors tackled the problem of designing effective graph augmentations for contrastive learning to capture structural properties common to diverse downstream graphs, resulting in consistent improvements in out-of-domain graph data transfer compared to state-of-the-art methods.

Contrastive learning has emerged as a premier method for learning representations with or without supervision. Recent studies have shown its utility in graph representation learning for pre-training. Despite successes, the understanding of how to design effective graph augmentations that can capture structural properties common to many different types of downstream graphs remains incomplete. We propose a set of well-motivated graph transformation operations derived via graph spectral analysis to provide a bank of candidates when constructing augmentations for a graph contrastive objective, enabling contrastive learning to capture useful structural representation from pre-training graph datasets. We first present a spectral graph cropping augmentation that involves filtering nodes by applying thresholds to the eigenvalues of the leading Laplacian eigenvectors. Our second novel augmentation reorders the graph frequency components in a structural Laplacian-derived position graph embedding. Further, we introduce a method that leads to improved views of local subgraphs by performing alignment via global random walk embeddings. Our experimental results indicate consistent improvements in out-of-domain graph data transfer compared to state-of-the-art graph contrastive learning methods, shedding light on how to design a graph learner that is able to learn structural properties common to diverse graph types.

Foundations

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