Multi-linear interactive matrix factorization

被引:28
|
作者
Yu, Lu [1 ]
Liu, Chuang [1 ]
Zhang, Zi-Ke [1 ]
机构
[1] Hangzhou Normal Univ, Alibaba Res Ctr Complex Sci, Hangzhou 311121, Zhejiang, Peoples R China
基金
中国国家自然科学基金;
关键词
Recommender systems; Collaborative filtering; Matrix factorization; Latent factor model; Time-aware recommendation;
D O I
10.1016/j.knosys.2015.05.016
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Recommender systems, which can significantly help users find their interested items from the information era, has attracted an increasing attention from both the scientific and application society. One of the widest applied recommendation methods is the Matrix Factorization (MF). However, most of MF based approaches focus on the user-item rating matrix, but ignoring the ingredients which may have significant influence on users' preferences on items. In this paper, we propose a multi-linear interactive MF algorithm (MLIMF) to model the interactions between the users and each event associated with their final decisions. Our model considers not only the user-item rating information but also the pairwise interactions based on some empirically supported factors. In addition, we compared the proposed model with three typical other methods: user-based collaborative filtering (UCF), item-based collaborative filtering (ICF) and regularized MF (RMF). Experimental results on two real-world datasets, MovieLens 1M and MovieLens 100k, show that our method performs much better than other three methods in the accuracy of recommendation. This work may shed some light on the in-depth understanding of modeling user online behaviors and the consequent decisions. (C) 2015 Elsevier B.V. All rights reserved.
引用
收藏
页码:307 / 315
页数:9
相关论文
共 50 条
  • [2] MULTI-LINEAR FORMULATION OF DIFFERENTIAL GEOMETRY AND MATRIX REGULARIZATIONS
    Arnlind, Joakim
    Hoppe, Jens
    Huisken, Gerhard
    [J]. JOURNAL OF DIFFERENTIAL GEOMETRY, 2012, 91 (01) : 1 - 39
  • [3] Multiple rank multi-linear SVM for matrix data classification
    Hou, Chenping
    Nie, Feiping
    Zhang, Changshui
    Yi, Dongyun
    Wu, Yi
    [J]. PATTERN RECOGNITION, 2014, 47 (01) : 454 - 469
  • [4] Tensor completion via a multi-linear low-n-rank factorization model
    Tan, Huachun
    Cheng, Bin
    Wang, Wuhong
    Zhang, Yu-Jin
    Ran, Bin
    [J]. NEUROCOMPUTING, 2014, 133 : 161 - 169
  • [5] Multiple rank multi-linear twin support matrix classification machine
    Jiang, Rong
    Yang, Zhi-Xia
    [J]. JOURNAL OF INTELLIGENT & FUZZY SYSTEMS, 2018, 35 (05) : 5741 - 5754
  • [6] Preconditioned iterative methods for multi-linear systems based on the majorization matrix
    Beik, Fatemeh Panjeh Ali
    Najafi-Kalyani, Mehdi
    Jbilou, Khalide
    [J]. LINEAR & MULTILINEAR ALGEBRA, 2022, 70 (20): : 5827 - 5846
  • [7] ON INTERPOLATION OF MULTI-LINEAR OPERATORS
    JANSON, S
    [J]. LECTURE NOTES IN MATHEMATICS, 1988, 1302 : 290 - 302
  • [8] NVision: A multi-linear storyboarding system
    Giannis, G
    [J]. VISUAL DATA EXPLORATION AND ANALYSIS VIII, 2001, 4302 : 268 - 280
  • [9] Generalizable Multi-Linear Attention Network
    Jin, Tao
    Zhao, Zhou
    [J]. ADVANCES IN NEURAL INFORMATION PROCESSING SYSTEMS 34 (NEURIPS 2021), 2021, 34
  • [10] DESIGN OF MULTI-LINEAR FUNCTIONAL OBSERVERS
    KONDO, E
    TAKATA, M
    [J]. BULLETIN OF THE JSME-JAPAN SOCIETY OF MECHANICAL ENGINEERS, 1977, 20 (142): : 428 - 433