嵌入
计算机科学
图形
理论计算机科学
图嵌入
欧几里得空间
自适应采样
知识图
源代码
欧几里德几何
人工智能
机器学习
数学
组合数学
统计
程序设计语言
蒙特卡罗方法
几何学
作者
Dong Zhu,Haonan Tan,Wang Le,Yujie Feng,Yao Lin,Zhaoquan Gu
标识
DOI:10.1109/dsc59305.2023.00016
摘要
Knowledge graph embedding is an important approach for addressing the task of knowledge graph completion, which has received extensive attention and research in recent years. However, some existing methods, such as non-Euclidean space embedding models, suffer from high computational complexity and time costs, as well as high embedding dimensions, without significant improvements over classical models. In this study, we apply adaptive negative sampling to the classical knowledge graph embedding model transE. We have performed optimization on the loss function while preserving the fundamental principles of embedding. As a result, our model is referred to as ANStransE. We also experimentally investigate the impact of different dimensions and evaluate our approach on three commonly used datasets (WN18RR, FB15k-237, and YAGO3-10). The experimental results demonstrate a significant performance improvement achieved by our method, enabling a simple model to achieve results close to the state-of-the-art. Through adaptive negative sampling, we are able to effectively utilize negative samples for model training, thereby enhancing the accuracy and efficiency of knowledge graph representation learning. 1 1 The relevant code has been made publicly available at https://github.com/xiaoluoElon/ANStransE.
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