Different methods for handling incomplete longitudinal binary outcome due to missing at random dropout

Q Mathematics Statistical Methodology Pub Date : 2015-05-01 DOI:10.1016/j.stamet.2014.10.002
A. Satty , H. Mwambi , G. Molenberghs
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引用次数: 9

Abstract

This paper compares the performance of weighted generalized estimating equations (WGEEs), multiple imputation based on generalized estimating equations (MI-GEEs) and generalized linear mixed models (GLMMs) for analyzing incomplete longitudinal binary data when the underlying study is subject to dropout. The paper aims to explore the performance of the above methods in terms of handling dropouts that are missing at random (MAR). The methods are compared on simulated data. The longitudinal binary data are generated from a logistic regression model, under different sample sizes. The incomplete data are created for three different dropout rates. The methods are evaluated in terms of bias, precision and mean square error in case where data are subject to MAR dropout. In conclusion, across the simulations performed, the MI-GEE method performed better in both small and large sample sizes. Evidently, this should not be seen as formal and definitive proof, but adds to the body of knowledge about the methods’ relative performance. In addition, the methods are compared using data from a randomized clinical trial.

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不同的方法处理不完整的纵向二进制结果由于缺失在随机辍学
本文比较了加权广义估计方程(WGEEs)、基于广义估计方程的多重插值(MI-GEEs)和广义线性混合模型(glmm)在分析不完全纵向二元数据时的性能。本文旨在探讨上述方法在处理随机缺失(MAR)的dropouts方面的性能。通过仿真数据对两种方法进行了比较。纵向二元数据由逻辑回归模型生成,在不同的样本量下。不完整的数据是针对三种不同的辍学率创建的。在数据受到MAR退出的情况下,对这些方法进行了偏差、精度和均方误差的评估。总之,在进行的模拟中,MI-GEE方法在小样本量和大样本量中都表现更好。显然,这不应该被视为正式和确定的证据,而是增加了关于方法相对性能的知识体系。此外,使用随机临床试验的数据对两种方法进行比较。
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来源期刊
Statistical Methodology
Statistical Methodology STATISTICS & PROBABILITY-
CiteScore
0.59
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期刊介绍: Statistical Methodology aims to publish articles of high quality reflecting the varied facets of contemporary statistical theory as well as of significant applications. In addition to helping to stimulate research, the journal intends to bring about interactions among statisticians and scientists in other disciplines broadly interested in statistical methodology. The journal focuses on traditional areas such as statistical inference, multivariate analysis, design of experiments, sampling theory, regression analysis, re-sampling methods, time series, nonparametric statistics, etc., and also gives special emphasis to established as well as emerging applied areas.
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