Bayesian jackknife empirical likelihood‐based inference for missing data and causal inference

Sixia Chen, Yuke Wang, Yichuan Zhao
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Abstract

Missing data reduce the representativeness of the sample and can lead to inference problems. In this article, we apply the Bayesian jackknife empirical likelihood (BJEL) method for inference on data that are missing at random, as well as for causal inference. The semiparametric fractional imputation estimator, propensity score‐weighted estimator, and doubly robust estimator are used for constructing the jackknife pseudo values, which are needed for conducting BJEL‐based inference with missing data. Existing methods, such as normal approximation and JEL, are compared with the BJEL approach in a simulation study. The proposed approach shows better performance in many scenarios in terms of credible intervals. Furthermore, we demonstrate the application of the proposed approach for causal inference problems in a study of risk factors for impaired kidney function.
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针对缺失数据和因果推断的基于经验似然法的贝叶斯千斤顶推断法
缺失数据会降低样本的代表性,从而导致推断问题。在本文中,我们将贝叶斯千刀经验似然法(BJEL)应用于随机缺失数据的推断以及因果推断。半参数分数估算器、倾向得分加权估算器和双重稳健估算器被用于构建杰克刀伪值,这是进行基于 BJEL 的缺失数据推断所必需的。在模拟研究中,对现有方法(如正态近似和 JEL)与 BJEL 方法进行了比较。就可信区间而言,所提出的方法在许多情况下都表现出更好的性能。此外,我们还演示了在肾功能受损风险因素研究中应用所提方法进行因果推断问题的情况。
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