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Specific Time Embedding for Temporal Knowledge Graph Completion

Authors :
Zhonggui Ma
Runyu Ni
Xiaohan Xu
Kaihang Yu
Source :
IEEE ICCI*CC
Publication Year :
2020
Publisher :
IEEE, 2020.

Abstract

The knowledge graph can be used as a corpus of cognitive computing, in this paper we mainly focus on the temporal knowledge graph. Temporal knowledge graph(TKG), as an extension of static knowledge graph(KG), can be used to deal with dynamic and time-varying knowledge in the real scenario, because many relations are only valid for a certain period, so it can ensure time consistency. Therefore, TKG has received more and more attention. KG embedding (KGE) is an enabling technique for KG completion(KGC), it can complete missing entities in tuples by discovering latent relations between representations. The previous methods mainly focus on static KGC(SKGC), with the emergence of TKG, temporal KGC(TKGC) should be developed. Currently, existing methods for TKGC, either consider changing the representation by temporal information or directly using temporal information to complete. In this paper, we inspired by quantum theory in a sense to propose specific time transE. We note that entities and relations are not time-restricted, only when they are combined to form tuples, the validity of tuples relies on time. We assume that entities and relations can get a determined status after being observed by a specific time, i.e., we use temporal information to get the specific representation of entities and relations. Tuples composed of these specific representations must be related to a specific time, and we use distance model transE to quantify correlation. Finally, through extensive experiments on TKGC datasets, the experimental results verify the validity of our models.

Details

Database :
OpenAIRE
Journal :
2020 IEEE 19th International Conference on Cognitive Informatics & Cognitive Computing (ICCI*CC)
Accession number :
edsair.doi...........7b4d67f64cbf83537b5227b740a3e89b
Full Text :
https://doi.org/10.1109/iccicc50026.2020.9450214