Enhanced Doubly Robust Procedure for Causal Inference

被引:0
|
作者
Ao Yuan
Anqi Yin
Ming T. Tan
机构
[1] Georgetown University,Department of Biostatistics, Bioinformatics and Biomathematics
来源
Statistics in Biosciences | 2021年 / 13卷
关键词
Causal effect; Doubly robust estimation; Isotonic regression; Semiparametric model;
D O I
暂无
中图分类号
学科分类号
摘要
In the last two decades, doubly robust estimators (DREs) have been developed for causal inference on various target parameters derived from different study designs. The approach combines propensity score and outcome models of the confounding variables. It yields unbiased estimator of the target parameter if at least one of the two models is correctly specified, a desirable property and an improvement on the inverse propensity score weighted estimate. However, in practice it is difficult to know what the correct model could be and both propensity score and outcome models may be incorrectly specified. Furthermore, it is known that DRE may fail and give estimates with large bias and variance, even when the propensity and/or outcome models are mildly misspecified. To reduce such risk and increase robustness in inference, we propose an enhanced DRE method utilizing semiparametric models with nonparametric monotone link functions for both the propensity score and the outcome models. The models are estimated using an iterative procedure incorporating the pool adjacent violators algorithm. We then study the asymptotic properties of the enhanced DREs. Simulation studies, performed to evaluate their finite sample performance, demonstrated clear superiority to several commonly used doubly robust procedures with reduced bias and increased efficiency even with both models are misspecified, thus enhancing the robustness of DRE. The method is then applied to analyzing a clinical trial from the AIDS Clinical Trials Group and the National Epidemiology Follow-up Study.
引用
收藏
页码:454 / 478
页数:24
相关论文
共 50 条
  • [21] Doubly Robust Inference With Nonprobability Survey Samples
    Chen, Yilin
    Li, Pengfei
    Wu, Changbao
    [J]. JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 2020, 115 (532) : 2011 - 2021
  • [22] Doubly robust inference procedure for relative survival ratio in population-based cancer registry data
    Komukai, Sho
    Hattori, Satoshi
    [J]. STATISTICS IN MEDICINE, 2020, 39 (13) : 1884 - 1900
  • [23] Doubly Robust Causal Modeling to Evaluate Device Implantation
    Shardell, Michelle
    Chen, Chixiang
    McCoy, Rozalina G.
    [J]. JAMA INTERNAL MEDICINE, 2024, 184 (07) : 834 - 835
  • [24] Stratified doubly robust estimators for the average causal effect
    Hattori, Satoshi
    Henmi, Masayuki
    [J]. BIOMETRICS, 2014, 70 (02) : 270 - 277
  • [25] Doubly robust identification for causal panel data models
    Arkhangelsky, Dmitry
    Imbens, Guido W.
    [J]. ECONOMETRICS JOURNAL, 2022, 25 (03): : 649 - 674
  • [26] DOUBLY ROBUST INFERENCE WITH MISSING DATA IN SURVEY SAMPLING
    Kim, Jae Kwang
    Haziza, David
    [J]. STATISTICA SINICA, 2014, 24 (01) : 375 - 394
  • [27] Doubly robust nonparametric inference on the average treatment effect
    Benkeser, D.
    Carone, M.
    van der Laan, M. J.
    Gilbert, P. B.
    [J]. BIOMETRIKA, 2017, 104 (04) : 863 - 880
  • [28] Do the benefits of homeownership on mental health vary by race and poverty status? An application of doubly robust estimation for causal inference
    Chen, Jun-Hong
    Jones, Dylan
    Lee, Jihye
    Yan, Yufu
    Hsieh, Wan-Jung
    Huang, Chieh-Hsun
    Yang, Yuanyuan
    Wu, Chi-Fang
    Jonson-Reid, Melissa
    Drake, Brett
    [J]. SOCIAL SCIENCE & MEDICINE, 2024, 351
  • [29] A doubly robust estimator for the Mann Whitney Wilcoxon rank sum test when applied for causal inference in observational studies
    Chen, Ruohui
    Lin, Tuo
    Liu, Lin
    Liu, Jinyuan
    Chen, Ruifeng
    Zou, Jingjing
    Liu, Chenyu
    Natarajan, Loki
    Tang, Wan
    Zhang, Xinlian
    Tu, Xin
    [J]. JOURNAL OF APPLIED STATISTICS, 2024,
  • [30] Doubly-Valid/Doubly-Sharp Sensitivity Analysis for Causal Inference with Unmeasured Confounding
    Dorn, Jacob
    Guo, Kevin
    Kallus, Nathan
    [J]. JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 2024,