WLRRS: A new recommendation system based on weighted linear regression models

被引:16
|
作者
Li, Chenglong [1 ]
Wang, Zhaoguo [2 ,3 ]
Cao, Shoufeng [1 ]
He, Longtao [1 ]
机构
[1] Coordinat Ctr China CNCERT CC, Natl Comp Network Emergency Response Tech Team, Beijing 100029, Peoples R China
[2] Tsinghua Univ, RIIT, Beijing 100084, Peoples R China
[3] Tsinghua Univ, Tsinghua Natl Lab Informat Sci & Technol TNList, Beijing 100084, Peoples R China
关键词
Recommendation systems; Linear regression; Weighted models; Accuracy;
D O I
10.1016/j.compeleceng.2018.02.005
中图分类号
TP3 [计算技术、计算机技术];
学科分类号
0812 ;
摘要
Recently, it has become difficult for ordinary users to find their interests when facing massive information accompanied by the popularity and development of social networks. The recommendation system is considered to be the most promising way to solve the problem by developing a personalized interest model and pushing potentially interesting content to each user. However, traditional recommendation methods (including collaborative filtering, which is currently the most mature and widely used method) are facing challenges of data sparsity, diversity and more issues that are causing unsatisfactory performance. In this paper, we propose the WLRRS, a new recommendation system based on weighted linear regression models. Compared with traditional methods, the WLRRS has the best predictive accuracy (RMSE) and the best classification accuracy (F-measure) with less fluctuation. WLRRS also provides better time performance compared to the collaborative filtering method, which meets the requirements of the real production environment. (C) 2018 Elsevier Ltd. All rights reserved.
引用
收藏
页码:40 / 47
页数:8
相关论文
共 50 条
  • [21] A NOTE ON THE COMPLETE CONSISTENCY FOR THE WEIGHTED LINEAR ESTIMATOR OF NONPARAMETRIC REGRESSION MODELS
    Wang, Hui
    Fang, Yuting
    Chen, Ling
    Xi, Mengmei
    Wang, Xuejun
    JOURNAL OF MATHEMATICAL INEQUALITIES, 2021, 15 (02): : 725 - 737
  • [22] Weighted composite quantile regression for partially linear varying coefficient models
    Jiang, Rong
    Qian, Wei-Min
    Zhou, Zhan-Gong
    COMMUNICATIONS IN STATISTICS-THEORY AND METHODS, 2018, 47 (16) : 3987 - 4005
  • [23] A new measure of multicollinearity in linear regression models
    Kovács, P
    Petres, T
    Tóth, L
    INTERNATIONAL STATISTICAL REVIEW, 2005, 73 (03) : 405 - 412
  • [24] New multicollinearity indicators in linear regression models
    Curto, Jose Dias
    Pinto, Jose Castro
    INTERNATIONAL STATISTICAL REVIEW, 2007, 75 (01) : 114 - 121
  • [25] Instance weighted linear regression
    Faculty of Mathematics, China University of Geosciences, Wuhan 430074, China
    J. Comput. Inf. Syst., 2008, 6 (2395-2402):
  • [26] A weighted linear quantile regression
    Huang, Mei Ling
    Xu, Xiaojian
    Tashnev, Dmitry
    JOURNAL OF STATISTICAL COMPUTATION AND SIMULATION, 2015, 85 (13) : 2596 - 2618
  • [27] Statistical inference using a weighted difference-based series approach for partially linear regression models
    Ai, Chunrong
    You, Jinhong
    Zhou, Yong
    JOURNAL OF MULTIVARIATE ANALYSIS, 2011, 102 (03) : 601 - 618
  • [28] Weighted Lightweight Image Retrieval Method Based on Linear Regression
    Zhang, Lina
    Zheng, Xiangqin
    Dang, Xuan
    Zhang, Jiehui
    VERIFICATION AND EVALUATION OF COMPUTER AND COMMUNICATION SYSTEMS, VECOS 2020, 2020, 12519 : 268 - 280
  • [29] Jackknifing type weighted least squares estimators in partially linear regression models
    You, JH
    Sun, XQ
    Pang, WK
    Leung, PK
    STATISTICS & PROBABILITY LETTERS, 2002, 60 (01) : 17 - 31
  • [30] Weighted least squares estimates in linear regression models for processes with uncorrelated increments
    Wu, TJ
    Wasan, MT
    STOCHASTIC PROCESSES AND THEIR APPLICATIONS, 1996, 64 (02) : 273 - 286