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Impact of non-normal random effects on inference by multiple imputation: A simulation assessment

机译:非正常随机效应对多重插补推理的影响:模拟评估

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Multivariate extensions of well-known linear mixed-effects models have been increasingly utilized in inference by multiple imputation in the analysis of multilevel incomplete data. The normality assumption for the underlying error terms and random effects plays a crucial role in simulating the posterior predictive distribution from which the multiple imputations are drawn. The plausibility of this normality assumption on the subject-specific random effects is assessed. Specifically, the performance of multiple imputation created under a multivariate linear mixed-effects model is investigated on a diverse set of incomplete data sets simulated under varying distributional characteristics. Under moderate amounts of missing data, the simulation study confirms that the underlying model leads to a well-calibrated procedure with negligible biases and actual coverage rates close to nominal rates in estimates of the regression coefficients. Estimation quality of the random-effect variance and association measures, however, are negatively affected from both the misspecification of the random-effect distribution and number of incompletely-observed variables. Some of the adverse impacts include lower coverage rates and increased biases.
机译:众所周知,线性混合效应模型的多元扩展在多级不完整数据的分析中越来越多地通过推论推论得出。基本误差项和随机效应的正态性假设在模拟后验预测分布中起着至关重要的作用,从中得出多个插补。评估此正常性假设对受试者特定随机效应的合理性。具体来说,在多元线性混合效应模型下创建的多重插补的性能是针对在不同分布特征下模拟的各种不完整数据集进行的。在少量丢失数据的情况下,仿真研究证实,基本模型导致了经过良好校准的过程,偏差可忽略不计,实际覆盖率在回归系数的估计值中接近标称率。然而,随机效应分布和关联度量的估计质量受到随机效应分布的错误指定和未完全观察到的变量数量的负面影响。一些不利影响包括覆盖率降低和偏见增加。

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