面向知识图感知的混合曲率流形交互学习

Jihu Wang, Yuliang Shi, Han Yu, Xinjun Wang, Zhongmin Yan, Fanyu Kong
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引用次数: 1

摘要

知识图三元组下的实体连通性和关系语义作为辅助协同信号,可以缓解推荐任务的数据稀疏性和冷启动问题。因此,许多工作考虑通过在欧几里得空间内的图结构数据上的信息聚合来获得用户和项目的表示。然而,无标度图(如KGs)固有地表现出非欧几里德几何拓扑,如树状和圆状结构。现有的在单一类型嵌入空间中构建的推荐模型没有足够的能力包含各种几何模式,从而导致性能不理想。为了解决这一限制,我们提出了一个具有混合曲率流形交互学习的kg感知推荐模型,即曲率流形。一方面,它旨在以混合曲率流形空间为骨干,在KG中保留各种全局几何结构。另一方面,我们将Ricci曲率集成到图卷积网络(GCNs)中,以便在聚合邻居节点时捕获局部几何结构属性。此外,为了挖掘KG的空间表达特征,我们结合交互学习来保证曲面流形之间的几何信息传递。具体来说,我们采用曲率感知的测地线距离度量来最大化欧几里得空间和非欧几里得空间之间的互信息。通过广泛的实验,我们证明了所提出的曲率曲线优于最先进的基线。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Mixed-Curvature Manifolds Interaction Learning for Knowledge Graph-aware Recommendation
As auxiliary collaborative signals, the entity connectivity and relation semanticity beneath knowledge graph (KG) triples can alleviate the data sparsity and cold-start issues of recommendation tasks. Thus many works consider obtaining user and item representations via information aggregation on graph-structured data within Euclidean space. However, the scale-free graphs (e.g., KGs) inherently exhibit non-Euclidean geometric topologies, such as tree-like and circle-like structures. The existing recommendation models built in a single type of embedding space do not have enough capacity to embrace various geometric patterns, consequently, resulting in suboptimal performance. To address this limitation, we propose a KG-aware recommendation model with mixed-curvature manifolds interaction learning, namely CurvRec. On the one hand, it aims to preserve various global geometric structures in KG with mixed-curvature manifold spaces as the backbone. On the other hand, we integrate Ricci curvature into graph convolutional networks (GCNs) to capture local geometric structural properties when aggregating neighbor nodes. Besides, to exploit the expressive spatial features in KG, we incorporate interaction learning to ensure the geometric message passing between curved manifolds. Specifically, we adopt curvature-aware geodesic distance metrics to maximize the mutual information between Euclidean space and non-Euclidean spaces. Through extensive experiments, we demonstrate that the proposed CurvRec outperforms state-of-the-art baselines.
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