用于自我监督图表示学习的跨视图屏蔽模型

Haoran Duan;Beibei Yu;Cheng Xie
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摘要

图结构数据在各种智能系统的知识表示中发挥着基础性作用。自监督图表示学习(SSGRL)已成为高效处理此类数据的关键方法。自监督图表示学习的最新进展是引入了屏蔽图模型(MGM),该模型通过屏蔽和重建节点特征实现了最先进的性能。然而,基于 MGM 的方法的有效性在很大程度上取决于原始节点特征的信息密度。在处理稀疏的节点特征时,性能会明显下降,例如社交图和化学图中常见的单热编码和度热编码。为了应对这一挑战,我们提出了一种新颖的跨视图节点特征重建方法,避免了对原始节点特征的直接依赖。我们的方法通过节点屏蔽和扩散,从原始图生成四种不同的视图(图视图、屏蔽视图、扩散视图和屏蔽扩散视图)。然后将这些视图编码成信息密度较高的表征。重构过程跨越这些表征,实现自监督学习,而无需直接依赖原始特征。我们在 26 个真实图数据集上进行了广泛的实验,包括那些信息稀疏和信息密度高的环境。这种跨视图重构方法代表了有效 SSGRL 的一个有前途的方向,尤其是在节点特征信息稀疏的情况下。
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Cross-View Masked Model for Self-Supervised Graph Representation Learning
Graph-structured data plays a foundational role in knowledge representation across various intelligent systems. Self-supervised graph representation learning (SSGRL) has emerged as a key methodology for processing such data efficiently. Recent advances in SSGRL have introduced the masked graph model (MGM), which achieves state-of-the-art performance by masking and reconstructing node features. However, the effectiveness of MGM-based methods heavily relies on the information density of the original node features. Performance deteriorates notably when dealing with sparse node features, such as one-hot and degree-hot encodings, commonly found in social and chemical graphs. To address this challenge, we propose a novel cross-view node feature reconstruction method that circumvents direct reliance on the original node features. Our approach generates four distinct views (graph view, masked view, diffusion view, and masked diffusion view) from the original graph through node masking and diffusion. These views are then encoded into representations with high information density. The reconstruction process operates across these representations, enabling self-supervised learning without direct reliance on the original features. Extensive experiments are conducted on 26 real-world graph datasets, including those with sparse and high information density environments. This cross-view reconstruction method represents a promising direction for effective SSGRL, particularly in scenarios with sparse node feature information.
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