高斯嵌入:一种有效的可扩展知识图方法

Wei He, Qiao Li, Wei Zhao
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引用次数: 0

摘要

基于高斯嵌入的知识图谱(KG2E)旨在捕捉知识的不确定性,因此在信息检索、危机管理等方面显示出巨大的应用潜力。然而,它的计算成本很高,并且受限于马氏距离,马氏距离基本上将关系视为转换算子。本文描述了一种高度可扩展的有效求解器的理论和实现,通过将目标分解为两部分:自适应边界和距离度量来简化KG2E。第一部分为不确定性与自适应余量的等价性提供了良好的理论保证。我们证明,在一定的假设下,借助奇异值分解,它具有线性时间复杂度。对于第二部分,我们扩展了距离度量来捕捉关系的复杂影响,增强了模型的灵活性。与原始的KG2E相比,我们的方法提高了收敛性和性能(在Hits@10上提高了10%以上)。在四个大规模的知识图基准测试中,我们的方法在最先进的模型中也取得了更好或相当的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Revisit Gaussian Embedding: An Effective Method for Scalable Knowledge Graph
Knowledge Graph with Gaussian Embedding (KG2E) is designed to capture the uncertainties of knowledge and hence shows great potential on various applications such as information retrieval, crisis management and so on. However, it is computational expensive, and limited to a Mahalanobis distance which essentially views relations as translation operator. This paper describes the theory and implementation of a highly scalable and effective solver to simplify KG2E, through decomposition of the objective of into two parts: an adaptive margin and a distance metric. For the first part, we provide a sound theoretical guarantee for the equivalence between uncertainties and the adaptive margin. We show that, under certain assumptions, it enjoys a linear time complexity with the help of SVD. For the second part, we extend the distance metric to capture the complicated effect of relations, enhancing the model's flexibility. Compared to original KG2E, our methods boost the convergence as well as the performance (over 10% improvement on Hits@10). On four large-scale knowledge graph benchmarks, our methods also achieve better or comparable performance among the state-of-the-art models.
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