Weighted quantile regression for longitudinal data using empirical likelihood

被引:0
|
作者
YUAN XiaoHui [1 ]
LIN Nan [2 ]
DONG XiaoGang [1 ]
LIU TianQing [3 ]
机构
[1] School of Basic Science, Changchun University of Technology
[2] Department of Mathematics, Washington University in St.Louis
[3] School of Mathematics, Jilin University
基金
中国国家自然科学基金;
关键词
empirical likelihood; estimating equation; influence function; longitudinal data; weighted quantile regression;
D O I
暂无
中图分类号
O212.1 [一般数理统计];
学科分类号
摘要
This paper proposes a new weighted quantile regression model for longitudinal data with weights chosen by empirical likelihood(EL). This approach efficiently incorporates the information from the conditional quantile restrictions to account for within-subject correlations. The resulted estimate is computationally simple and has good performance under modest or high within-subject correlation. The efficiency gain is quantified theoretically and illustrated via simulation and a real data application.
引用
收藏
页码:147 / 164
页数:18
相关论文
共 50 条
  • [11] QUANTILE REGRESSION FOR SPATIALLY CORRELATED DATA: AN EMPIRICAL LIKELIHOOD APPROACH
    Yang, Yunwen
    He, Xuming
    STATISTICA SINICA, 2015, 25 (01) : 261 - 274
  • [12] An empirical likelihood method for quantile regression models with censored data
    Gao, Qibing
    Zhou, Xiuqing
    Feng, Yanqin
    Du, Xiuli
    Liu, XiaoXiao
    METRIKA, 2021, 84 (01) : 75 - 96
  • [13] An empirical likelihood method for quantile regression models with censored data
    Qibing Gao
    Xiuqing Zhou
    Yanqin Feng
    Xiuli Du
    XiaoXiao Liu
    Metrika, 2021, 84 : 75 - 96
  • [14] BAYESIAN EMPIRICAL LIKELIHOOD FOR QUANTILE REGRESSION
    Yang, Yunwen
    He, Xuming
    ANNALS OF STATISTICS, 2012, 40 (02): : 1102 - 1131
  • [15] Empirical likelihood semiparametric regression analysis for longitudinal data
    Xue, Liugen
    Zhu, Lixing
    BIOMETRIKA, 2007, 94 (04) : 921 - 937
  • [16] Empirical likelihood for quantile regression models with response data missing at random
    Luo, S.
    Pang, Shuxia
    OPEN MATHEMATICS, 2017, 15 : 317 - 330
  • [17] Empirical Likelihood for Composite Quantile Regression Models with Missing Response Data
    Luo, Shuanghua
    Zheng, Yu
    Zhang, Cheng-yi
    SYMMETRY-BASEL, 2024, 16 (10):
  • [18] Robust empirical likelihood for partially linear models via weighted composite quantile regression
    Peixin Zhao
    Xiaoshuang Zhou
    Computational Statistics, 2018, 33 : 659 - 674
  • [19] Robust empirical likelihood for partially linear models via weighted composite quantile regression
    Zhao, Peixin
    Zhou, Xiaoshuang
    COMPUTATIONAL STATISTICS, 2018, 33 (02) : 659 - 674
  • [20] Weighted composite quantile regression method via empirical likelihood for non linear models
    Li, Yunxia
    Ding, Jiali
    COMMUNICATIONS IN STATISTICS-THEORY AND METHODS, 2018, 47 (17) : 4286 - 4296