High-order Proximity Preserving Information Network Hashing

被引:33
|
作者
Lian, Defu [1 ]
Zheng, Kai [1 ]
Zheng, Vincent W. [2 ]
Ge, Yong [3 ]
Cao, Longbing [4 ]
Tsang, Ivor W. [5 ]
Xie, Xing [6 ]
机构
[1] Univ Elect Sci & Technol China, Sch Comp Sci & Engn, Chengdu, Sichuan, Peoples R China
[2] Adv Digital Sci Ctr, Singapore, Singapore
[3] Univ Arizona, Management Informat Syst, Tucson, AZ 85721 USA
[4] Univ Technol Sydney, Adv Analyt Inst, Sydney, NSW, Australia
[5] Univ Technol Sydney, Ctr Artificial Intelligence, Sydney, NSW, Australia
[6] Microsoft Res Asia, Beijing, Peoples R China
基金
新加坡国家研究基金会; 中国国家自然科学基金; 澳大利亚研究理事会;
关键词
Information Network Hashing; Matrix Factorization; Hamming Subspace Learning;
D O I
10.1145/3219819.3220034
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Information network embedding is an effective way for efficient graph analytics. However, it still faces with computational challenges in problems such as link prediction and node recommendation, particularly with increasing scale of networks. Hashing is a promising approach for accelerating these problems by orders of magnitude. However, no prior studies have been focused on seeking binary codes for information networks to preserve high-order proximity. Since matrix factorization (MF) unifies and outperforms several well-known embedding methods with high-order proximity preserved, we propose a MF-based Information Network Hashing (INH-MF) algorithm, to learn binary codes which can preserve high-order proximity. We also suggest Hamming subspace learning, which only updates partial binary codes each time, to scale up INH-MF. We finally evaluate INH-MF on four real-world information network datasets with respect to the tasks of node classification and node recommendation. The results demonstrate that INH-MF can perform significantly better than competing learning to hash baselines in both tasks, and surprisingly outperforms network embedding methods, including DeepWalk, LINE and NetMF, in the task of node recommendation. The source code of INH-MF is available online(1).
引用
收藏
页码:1744 / 1753
页数:10
相关论文
共 50 条
  • [31] High-order Correlation Network for Video Recognition
    Dong, Wei
    Wang, Zhenwei
    Zhang, Bingbing
    Zhang, Jianxin
    Zhang, Qiang
    2022 INTERNATIONAL JOINT CONFERENCE ON NEURAL NETWORKS (IJCNN), 2022,
  • [32] OPTOELECTRONIC HIGH-ORDER FEEDBACK NEURAL NETWORK
    SELVIAH, DR
    MAO, ZQ
    MIDWINTER, JE
    ELECTRONICS LETTERS, 1990, 26 (23) : 1954 - 1955
  • [33] Social contagion in high-order network with mutation
    Li, Tianyu
    Wu, Yong
    Ding, Qianming
    Xie, Ying
    Yu, Dong
    Yang, Lijian
    Jia, Ya
    CHAOS SOLITONS & FRACTALS, 2024, 180
  • [34] Toward Asymptotic Diffusion Limit Preserving High-Order, Low-Order Method
    Park, H.
    NUCLEAR SCIENCE AND ENGINEERING, 2020, 194 (11) : 952 - 970
  • [35] A Graph-Neural-Network-Based Social Network Recommendation Algorithm Using High-Order Neighbor Information
    Yu, Yonghong
    Qian, Weiwen
    Zhang, Li
    Gao, Rong
    SENSORS, 2022, 22 (19)
  • [36] High-Order Energy-Preserving Methods for Stochastic Poisson Systems
    Li, Xiuyan
    Ma, Qiang
    Ding, Xiaohua
    EAST ASIAN JOURNAL ON APPLIED MATHEMATICS, 2019, 9 (03) : 465 - 484
  • [37] COMPARATIVE STUDY OF HIGH-ORDER POSITIVITY-PRESERVING WENO SCHEMES
    Kotov, Dmitry
    Yee, H. C.
    Sjogreen, Bjorn
    HYPERBOLIC PROBLEMS: THEORY, NUMERICS, APPLICATIONS, 2014, 8 : 1047 - 1058
  • [38] A high-order monotonicity-preserving scheme for hyperbolic conservation laws
    Capdeville, G.
    COMPUTERS & FLUIDS, 2017, 144 : 86 - 116
  • [39] High-Order Correlation Embedding for Large-Scale Multi-modal Hashing
    An, Junfeng
    Li, Yingjian
    Zhang, Zheng
    Chen, Yongyong
    Lu, Guangming
    WEB AND BIG DATA, PT II, APWEB-WAIM 2022, 2023, 13422 : 175 - 182
  • [40] High-order energy-preserving schemes for the improved Boussinesq equation
    Yan, Jinliang
    Zhang, Zhiyue
    Zhao, Tengjin
    Liang, Dong
    NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS, 2018, 34 (04) : 1145 - 1165