arXiv:2505.12272cs.AIcs.LG2025-05

用蒸馏与概率建模提升知识图谱补全效果

Enhancing Knowledge Graph Completion with GNN Distillation and Probabilistic Interaction Modeling

  • 通过迭代消息过滤缓解GNN过平滑问题
  • 在WN18RR和FB15K-237上超越基线模型
  • 适合研究知识图谱表示与推理的学者

知识图谱(KG)是组织跨领域关联数据的基础结构,但多数图谱仍不完整,限制了下游应用效果。知识图谱补全(KGC)旨在推断缺失链接,但现有方法面临挑战:深度GNN存在过平滑问题,嵌入模型难以捕捉抽象关系特征。本文提出统一框架,融合GNN蒸馏与抽象概率交互建模(APIM)。GNN蒸馏通过迭代消息-特征过滤缓解过平滑,保持节点表示判别力;APIM模块利用概率签名与转移矩阵学习结构化抽象交互模式,实现更丰富灵活的实体与关系建模。该方法应用于GNN与嵌入式模型,在WN18RR和FB15K-237数据集上显著优于基线模型,验证了信息传播控制与结构化概率建模的重要性,为知识图谱补全提供新方向。代码已公开。

原文摘要 · Abstract (English)

Knowledge graphs (KGs) serve as fundamental structures for organizing interconnected data across diverse domains. However, most KGs remain incomplete, limiting their effectiveness in downstream applications. Knowledge graph completion (KGC) aims to address this issue by inferring missing links, but existing methods face critical challenges: deep graph neural networks (GNNs) suffer from over-smoothing, while embedding-based models fail to capture abstract relational features. This study aims to overcome these limitations by proposing a unified framework that integrates GNN distillation and abstract probabilistic interaction modeling (APIM). GNN distillation approach introduces an iterative message-feature filtering process to mitigate over-smoothing, preserving the discriminative power of node representations. APIM module complements this by learning structured, abstract interaction patterns through probabilistic signatures and transition matrices, allowing for a richer, more flexible representation of entity and relation interactions. We apply these methods to GNN-based models and the APIM to embedding-based KGC models, conducting extensive evaluations on the widely used WN18RR and FB15K-237 datasets. Our results demonstrate significant performance gains over baseline models, showcasing the effectiveness of the proposed techniques. The findings highlight the importance of both controlling information propagation and leveraging structured probabilistic modeling, offering new avenues for advancing knowledge graph completion. And our codes are available at https://anonymous.4open.science/r/APIM_and_GNN-Distillation-461C.

知识图谱GNN概率建模

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