EMNLP 2022main11 citations

TranSHER: Translating Knowledge Graph Embedding with Hyper-Ellipsoidal Restriction

Yizhi Li, Wei Fan, Chao Liu, Chenghua Lin, Jiang Qian

Abstract

Knowledge graph embedding methods are important for the knowledge graph completion (or link prediction) task.One state-of-the-art method, PairRE, leverages two separate vectors to model complex relations (i.e., 1-to-N, N-to-1, and N-to-N) in knowledge graphs. However, such a method strictly restricts entities on the hyper-ellipsoid surfaces which limits the optimization of entity distribution, leading to suboptimal performance of knowledge graph completion. To address this issue, we propose a novel score function TranSHER, which leverages relation-specific translations between head and tail entities to relax the constraint of hyper-ellipsoid restrictions. By introducing an intuitive and simple relation-specific translation, TranSHER can provide more direct guidance on optimization and capture more semantic characteristics of entities with complex relations. Experimental results show that TranSHER achieves state-of-the-art performance on link prediction and generalizes well to datasets in different domains and scales. Our codes are public available athttps://github.com/yizhilll/TranSHER.

BibTeX
@inproceedings{li-etal-2022-transher,
    title = "{T}ran{SHER}: Translating Knowledge Graph Embedding with Hyper-Ellipsoidal Restriction",
    author = "Li, Yizhi  and
      Fan, Wei  and
      Liu, Chao  and
      Lin, Chenghua  and
      Qian, Jiang",
    editor = "Goldberg, Yoav  and
      Kozareva, Zornitsa  and
      Zhang, Yue",
    booktitle = "Proceedings of the 2022 Conference on Empirical Methods in Natural Language Processing",
    month = dec,
    year = "2022",
    address = "Abu Dhabi, United Arab Emirates",
    publisher = "Association for Computational Linguistics",
    url = "https://aclanthology.org/2022.emnlp-main.583/",
    doi = "10.18653/v1/2022.emnlp-main.583",
    pages = "8517--8528"
}
TranSHER: Translating Knowledge Graph Embedding with Hyper-Ellipsoidal Restriction · EMNLP 2022