首页> 外文期刊>Biometrics: Journal of the Biometric Society : An International Society Devoted to the Mathematical and Statistical Aspects of Biology >Expected estimating equations for missing data, measurement error, and misclassification, with application to longitudinal nonignorable missing data
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Expected estimating equations for missing data, measurement error, and misclassification, with application to longitudinal nonignorable missing data

机译:缺失数据,测量误差和分类错误的预期估计方程式,应用于纵向不可忽略的缺失数据

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摘要

Missing data, measurement error, and misclassification are three important problems in many research fields, such as epidemiological studies. It is well known that missing data and measurement error in covariates may lead to biased estimation. Misclassification may be considered as a special type of measurement error, for categorical data. Nevertheless, we treat misclassification as a different problem from measurement error because statistical models for them are different. Indeed, in the literature, methods for these three problems were generally proposed separately given that statistical modeling for them are very different. The problem is more challenging in a longitudinal study with nonignorable missing data. In this article, we consider estimation in generalized linear models under these three incomplete data models. We propose a general approach based on expected estimating equations (EEEs) to solve these three incomplete data problems in a unified fashion. This EEE approach can be easily implemented and its asymptotic covariance can be obtained by sandwich estimation. Intensive simulation studies are performed under various incomplete data settings. The proposed method is applied to a longitudinal study of oral bone density in relation to body bone density.
机译:数据丢失,测量误差和分类错误是许多研究领域(例如流行病学研究)中的三个重要问题。众所周知,协变量中的数据丢失和测量误差可能导致估计偏差。对于分类数据,分类错误可能被认为是一种特殊的测量误差。但是,我们将分类错误与测量错误视为一个不同的问题,因为它们的统计模型不同。确实,在文献中,鉴于针对这三个问题的统计模型非常不同,因此通常分别提出了针对这三个问题的方法。在具有不可忽略的缺失数据的纵向研究中,该问题更具挑战性。在本文中,我们考虑在这三个不完全数据模型下的广义线性模型中的估计。我们提出了一种基于期望估计方程(EEE)的通用方法,以统一的方式解决这三个不完全数据问题。这种EEE方法可以轻松实现,并且可以通过三明治估计获得其渐近协方差。在各种不完整的数据设置下进行了密集的模拟研究。所提出的方法被应用于与骨骼密度相关的口腔骨骼密度的纵向研究。

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