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Bayesian Sensitivity Analysis of Statistical Models with Missing Data

机译:数据缺失的统计模型的贝叶斯敏感性分析

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摘要

Methods for handling missing data depend strongly on the mechanism that generated the missing values, such as missing completely at random (MCAR) or missing at random (MAR), as well as other distributional and modeling assumptions at various stages. It is well known that the resulting estimates and tests may be sensitive to these assumptions as well as to outlying observations. In this paper, we introduce various perturbations to modeling assumptions and individual observations, and then develop a formal sensitivity analysis to assess these perturbations in the Bayesian analysis of statistical models with missing data. We develop a geometric framework, called the Bayesian perturbation manifold, to characterize the intrinsic structure of these perturbations. We propose several intrinsic influence measures to perform sensitivity analysis and quantify the effect of various perturbations to statistical models. We use the proposed sensitivity analysis procedure to systematically investigate the tenability of the non-ignorable missing at random (NMAR) assumption. Simulation studies are conducted to evaluate our methods, and a dataset is analyzed to illustrate the use of our diagnostic measures.
机译:处理丢失数据的方法在很大程度上取决于生成丢失值的机制,例如完全随机丢失(MCAR)或随机丢失(MAR),以及各个阶段的其他分布和建模假设。众所周知,所得的估计和检验可能对这些假设以及其他观察敏感。在本文中,我们将各种扰动引入到建模假设和个人观察中,然后开发正式的敏感性分析以评估在缺少数据的统计模型的贝叶斯分析中的这些扰动。我们开发了一个称为贝叶斯扰动流形的几何框架,以表征这些扰动的内在结构。我们提出了几种内在的影响措施,以进行敏感性分析并量化各种扰动对统计模型的影响。我们使用拟议的敏感性分析程序来系统地调查随机(NMAR)假设下不可忽略缺失的持久性。进行模拟研究以评估我们的方法,并分析数据集以说明我们的诊断措施的使用。

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