Quaternion Knowledge Graph Embeddings

By Shuai Zhang, Yi Tay, Lina Yao, Qi Liu. Neural Information Processing Systems, 2019

583 citations recorded by the source corpus.

In this work, we move beyond the traditional complex-valued representations, introducing more expressive hypercomplex representations to model entities and relations for knowledge graph embeddings. More specifically, quaternion embeddings, hypercomplex-valued embeddings with three imaginary components, are utilized to represent entities. Relations are modelled as rotations in the quaternion space. The advantages of the proposed approach are: (1) Latent inter-dependencies (between all components) are aptly captured with Hamilton product, encouraging a more compact interaction between entities and relations; (2) Quaternions enable expressive rotation in four-dimensional space and have more degree of freedom than rotation in complex plane; (3) The proposed framework is a generalization of ComplEx on hypercomplex space while offering better geometrical interpretations, concurrently satisfying the key desiderata of relational representation learning (i.e., modeling symmetry, anti-symmetry and inversion). Experimental results demonstrate that our method achieves state-of-the-art performance on four well-established knowledge graph completion benchmarks.

Subfields: Artificial Intelligence, Computer Vision and Pattern Recognition

View Paper: https://www.semanticscholar.org/paper/f78894c38cfd6404220b2b55b7f0f8c4fecbc34f

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In Artificial Intelligence

  1. Jianfeng Gao
  2. Weizhu Chen
  3. Percy Liang
  4. Xiaodong Liu
  5. Erik Cambria
  6. Mohit Bansal
  7. Pengcheng He
  8. Philip S. Yu

In Computer Vision and Pattern Recognition

  1. Jianfeng Gao
  2. Weizhu Chen
  3. Dacheng Tao
  4. Xiaodong Liu
  5. Luc Van Gool
  6. Pengcheng He
  7. Trevor Darrell
  8. Andrea Vedaldi

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