Generalized Estimating Equations Boosting (GEEB) machine for correlated data

被引:0
|
作者
Yuan-Wey Wang
Hsin-Chou Yang
Yi-Hau Chen
Chao-Yu Guo
机构
[1] National Yang Ming Chiao Tung University,Division of Biostatistics and Data Science, Institute of Public Health, College of Medicine
[2] Academia Sinica,Institute of Statistical Science
来源
关键词
Correlated data; Hierarchical data; Generalized Estimating Equations; Machine learning; Gradient boosting;
D O I
暂无
中图分类号
学科分类号
摘要
Rapid development in data science enables machine learning and artificial intelligence to be the most popular research tools across various disciplines. While numerous articles have shown decent predictive ability, little research has examined the impact of complex correlated data. We aim to develop a more accurate model under repeated measures or hierarchical data structures. Therefore, this study proposes a novel algorithm, the Generalized Estimating Equations Boosting (GEEB) machine, to integrate the gradient boosting technique into the benchmark statistical approach that deals with the correlated data, the generalized Estimating Equations (GEE). Unlike the previous gradient boosting utilizing all input features, we randomly select some input features when building the model to reduce predictive errors. The simulation study evaluates the predictive performance of the GEEB, GEE, eXtreme Gradient Boosting (XGBoost), and Support Vector Machine (SVM) across several hierarchical structures with different sample sizes. Results suggest that the new strategy GEEB outperforms the GEE and demonstrates superior predictive accuracy than the SVM and XGBoost in most situations. An application to a real-world dataset, the Forest Fire Data, also revealed that the GEEB reduced mean squared errors by 4.5% to 25% compared to GEE, XGBoost, and SVM. This research also provides a freely available R function that could implement the GEEB machine effortlessly for longitudinal or hierarchical data.
引用
下载
收藏
相关论文
共 50 条
  • [31] Multiscale adaptive generalized estimating equations for longitudinal neuroimaging data
    Li, Yimei
    Gilmore, John H.
    Shen, Dinggang
    Styner, Martin
    Lin, Weili
    Zhu, Hongtu
    NEUROIMAGE, 2013, 72 : 91 - 105
  • [32] Generalized empirical likelihood for nonsmooth estimating equations with missing data
    Cui, Li-E
    Zhao, Puying
    Tang, Niansheng
    JOURNAL OF MULTIVARIATE ANALYSIS, 2022, 190
  • [33] Analysis of circular longitudinal data based on generalized estimating equations
    Artes, R
    Paula, GA
    Ranvaud, R
    AUSTRALIAN & NEW ZEALAND JOURNAL OF STATISTICS, 2000, 42 (03) : 347 - 358
  • [34] A Generalized Estimating Equations Approach for Modeling Spatially Clustered Data
    Lipi, Nasrin
    Alam, Mohammad Samsul
    Hossain, Syed Shahadat
    AUSTRIAN JOURNAL OF STATISTICS, 2021, 50 (04) : 36 - 52
  • [35] Semiparametric regression for clustered data using generalized estimating equations
    Lin, XH
    Carroll, RJ
    JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 2001, 96 (455) : 1045 - 1056
  • [36] Variable selection for correlated bivariate mixed outcomes using penalized generalized estimating equations
    Deshpande, Ved
    Dey, Dipak K.
    Schipano, Elizabeth D.
    STATISTICS AND ITS INTERFACE, 2019, 12 (02) : 265 - 274
  • [37] Estimated Generalized Estimating Equation for Correlated Failure Time Data with Auxiliary Covariates
    Liu, Yanyan
    Yuan, Zhongshang
    COMMUNICATIONS IN STATISTICS-THEORY AND METHODS, 2011, 40 (22) : 4086 - 4103
  • [38] Generalized estimating equation modeling on correlated microbiome sequencing data with longitudinal measures
    Chen, Bo
    Xu, Wei
    PLOS COMPUTATIONAL BIOLOGY, 2020, 16 (09)
  • [39] On the consistency of generalized estimating equations
    Li, B
    SELECTED PROCEEDINGS OF THE SYMPOSIUM ON ESTIMATING FUNCTIONS, 1997, 32 : 115 - 136
  • [40] Generalized bootstrap for estimating equations
    Chatterjee, S
    Bose, A
    ANNALS OF STATISTICS, 2005, 33 (01): : 414 - 436