Heterogeneous Hypergraph Embedding for Node Classification in Dynamic Networks

被引:3
|
作者
Hayat, Malik Khizar [1 ]
Xue, Shan [1 ]
Wu, Jia [1 ]
Yang, Jian [1 ]
机构
[1] Macquarie University, School of Computing, Faculty of Science and Engineering, Sydney, 2113, NSW
来源
IEEE Transactions on Artificial Intelligence | 2024年 / 5卷 / 11期
基金
澳大利亚研究理事会;
关键词
Dynamic network; graph neural network (GNN); heterogeneous hypergraph embedding; higher-order interactions; semantic influence;
D O I
10.1109/TAI.2024.3450658
中图分类号
学科分类号
摘要
Graphs are a foundational way to represent scenarios where objects interact in pairs. Recently, graph neural networks (GNNs) have become widely used for modeling simple graph structures, either in homogeneous or heterogeneous graphs, where edges represent pairwise relationships between nodes. However, many real-world situations involve more complex interactions where multiple nodes interact simultaneously, as observed in contexts such as social groups and gene-gene interactions. Traditional graph embeddings often fail to capture these multifaceted nonpairwise dynamics. A hypergraph, which generalizes a simple graph by connecting two or more nodes via a single hyperedge, offers a more efficient way to represent these interactions. While most existing research focuses on homogeneous and static hypergraph embeddings, many real-world networks are inherently heterogeneous and dynamic. To address this gap, we propose a GNN-based embedding for dynamic heterogeneous hypergraphs, specifically designed to capture nonpairwise interactions and their evolution over time. Unlike traditional embedding methods that rely on distance or meta-path-based strategies for node neighborhood aggregation, a k-hop neighborhood strategy is introduced to effectively encapsulate higher-order interactions in dynamic networks. Furthermore, the information aggregation process is enhanced by incorporating semantic hyperedges, further enriching hypergraph embeddings. Finally, embeddings learned from each timestamp are aggregated using a mean operation to derive the final node embeddings. Extensive experiments on five real-world datasets, along with comparisons against homogeneous, heterogeneous, and hypergraph-based baselines (both static and dynamic), demonstrate the robustness and superiority of our model. © 2024 IEEE.
引用
收藏
页码:5465 / 5477
页数:12
相关论文
共 50 条
  • [21] Dynamic Network Embedding via Temporal Path Adjacency Matrix Factorization
    Li, Zhuoming
    Lai, Darong
    PROCEEDINGS OF THE 31ST ACM INTERNATIONAL CONFERENCE ON INFORMATION AND KNOWLEDGE MANAGEMENT, CIKM 2022, 2022, : 1219 - 1228
  • [22] A generalization of dynamic programming for Pareto optimization in dynamic networks
    Getachew, T
    Kostreva, M
    Lancaster, L
    RAIRO-RECHERCHE OPERATIONNELLE-OPERATIONS RESEARCH, 2000, 34 (01): : 27 - 47
  • [23] Cryptocurrency Transaction Network Embedding From Static and Dynamic Perspectives: An Overview
    Zhou, Yue
    Luo, Xin
    Zhou, MengChu
    IEEE-CAA JOURNAL OF AUTOMATICA SINICA, 2023, 10 (05) : 1105 - 1121
  • [24] Dynamic Social Network Embedding Based on Triadic Closure Pattern Analysis
    Yang, Min
    Chen, Xiaoliang
    Zhao, Mingfeng
    Du, Yajun
    Li, Xianyong
    20TH INT CONF ON UBIQUITOUS COMP AND COMMUNICAT (IUCC) / 20TH INT CONF ON COMP AND INFORMATION TECHNOLOGY (CIT) / 4TH INT CONF ON DATA SCIENCE AND COMPUTATIONAL INTELLIGENCE (DSCI) / 11TH INT CONF ON SMART COMPUTING, NETWORKING, AND SERV (SMARTCNS), 2021, : 302 - 308
  • [25] Distributed Broadcasting in Dynamic Networks
    Yu, Dongxiao
    Zou, Yifei
    Yu, Jiguo
    Wu, Yu
    Lv, Weifeng
    Cheng, Xiuzhen
    Dressler, Falko
    Lau, Francis C. M.
    IEEE-ACM TRANSACTIONS ON NETWORKING, 2021, 29 (05) : 2142 - 2155
  • [26] Elementary models of dynamic networks
    László Gulyás
    George Kampis
    Richard O. Legendi
    The European Physical Journal Special Topics, 2013, 222 : 1311 - 1333
  • [27] Succinct Representation of Dynamic Networks
    Chen, Kaiqi
    Yu, Lanlan
    Zhu, Tingting
    Li, Ping
    Kurths, Jurgen
    IEEE TRANSACTIONS ON KNOWLEDGE AND DATA ENGINEERING, 2021, 33 (07) : 2983 - 2994
  • [28] Vertex domination in dynamic networks
    Fujita, Satoshi
    WALCOM: ALGORITHMS AND COMPUTATION, PROCEEDINGS, 2008, 4921 : 1 - 12
  • [29] Elementary models of dynamic networks
    Gulyas, Laszlo
    Kampis, George
    Legendi, Richard O.
    EUROPEAN PHYSICAL JOURNAL-SPECIAL TOPICS, 2013, 222 (06) : 1311 - 1333
  • [30] Group Tracking on Dynamic Networks
    Ferry, James P.
    FUSION: 2009 12TH INTERNATIONAL CONFERENCE ON INFORMATION FUSION, VOLS 1-4, 2009, : 930 - 937