Simple and effective meta relational learning for few-shot knowledge graph completion

IF 2 3区 工程技术 Q2 ENGINEERING, MULTIDISCIPLINARY
Shujian Chen, Bin Yang, Chenxing Zhao
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引用次数: 0

Abstract

Conventional knowledge graph completion methods are effective for completing knowledge graphs (KGs), but they face significant challenges when dealing with relations with only a limited number of associative triples. To address the issue of incompleteness and long-tail distribution of relations in KGs, few-shot knowledge graph completion emerges as a promising solution. This approach predicts new triplets about a relation by leveraging only a handful of associated triples. Previous methods have focused on aggregating neighbor information and imposing sequential dependency assumptions. However, these methods can be counterproductive when they involve unrelated neighbors and rely on unrealistic assumptions, which hinders the learning of meta-representations. This paper proposes a simple and effective meta relational learning model (SMetaR) for few-shot knowledge graph completion that maintains the complete feature information of few-shot relations through a linear model. This approach effectively learns the meta-representation of few-shot relations and enhances meta-relational learning capabilities. Extensive experiments on two public datasets reveal that the model outperforms existing few-shot knowledge graph completion methods, demonstrating its effectiveness.

Abstract Image

用于完成少量知识图谱的简单有效的元关系学习
传统的知识图谱补全方法对补全知识图谱(KG)很有效,但在处理关联三元组数量有限的关系时,它们面临着巨大的挑战。为了解决知识图谱中关系的不完整性和长尾分布问题,一种很有前途的解决方案--少量知识图谱补全法应运而生。这种方法只利用少量关联三元组来预测关系的新三元组。以前的方法主要集中在聚合邻接信息和强加顺序依赖性假设。然而,当这些方法涉及不相关的邻居并依赖于不切实际的假设时,可能会适得其反,从而阻碍元表征的学习。本文提出了一种简单有效的元关系学习模型(SMetaR),用于完成少点知识图谱,通过线性模型保持少点关系的完整特征信息。这种方法能有效地学习几射关系的元表示,并增强元关系学习能力。在两个公开数据集上的广泛实验表明,该模型优于现有的少量知识图谱补全方法,证明了它的有效性。
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来源期刊
Optimization and Engineering
Optimization and Engineering 工程技术-工程:综合
CiteScore
4.80
自引率
14.30%
发文量
73
审稿时长
>12 weeks
期刊介绍: Optimization and Engineering is a multidisciplinary journal; its primary goal is to promote the application of optimization methods in the general area of engineering sciences. We expect submissions to OPTE not only to make a significant optimization contribution but also to impact a specific engineering application. Topics of Interest: -Optimization: All methods and algorithms of mathematical optimization, including blackbox and derivative-free optimization, continuous optimization, discrete optimization, global optimization, linear and conic optimization, multiobjective optimization, PDE-constrained optimization & control, and stochastic optimization. Numerical and implementation issues, optimization software, benchmarking, and case studies. -Engineering Sciences: Aerospace engineering, biomedical engineering, chemical & process engineering, civil, environmental, & architectural engineering, electrical engineering, financial engineering, geosciences, healthcare engineering, industrial & systems engineering, mechanical engineering & MDO, and robotics.
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