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Imputation of missing variance data using non-linear mixed effects modelling to enable an inverse variance weighted meta-analysis of summary-level longitudinal data: A case study

机译:使用非线性混合效应模型对缺失方差数据进行插补,以对摘要级纵向数据进行逆方差加权元分析:一个案例研究

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摘要

Missing variances, on the basis of the summary-level data, can be a problem when an inverse variance weighted meta-analysis is undertaken. A wide range of approaches in dealing with this issue exist, such as excluding data without a variance measure, using a function of sample size as a weight and imputing the missing standard errors/deviations. A non-linear mixed effects modelling approach was taken to describe the time-course of standard deviations across 14 studies. The model was then used to make predictions of the missing standard deviations, thus, enabling a precision weighted model-based meta-analysis of a mean pain endpoint over time. Maximum likelihood and Bayesian approaches were implemented with example code to illustrate how this imputation can be carried out and to compare the output from each method. The resultant imputations were nearly identical for the two approaches. This modelling approach acknowledges the fact that standard deviations are not necessarily constant over time and can differ between treatments and across studies in a predictable way.
机译:当进行逆方差加权荟萃分析时,基于摘要级别数据的方差缺失可能是一个问题。存在许多解决此问题的方法,例如排除没有方差度量的数据,使用样本大小的函数作为权重并估算缺失的标准误差/偏差。采用非线性混合效应建模方法来描述14项研究中标准差的时程。然后,使用该模型对缺失的标准偏差进行预测,从而实现基于平均时间终点的精确加权基于模型的荟萃分析。通过示例代码实现了最大似然法和贝叶斯方法,以说明如何执行该估算并比较每种方法的输出。对于这两种方法,得出的估算值几乎相同。这种建模方法承认以下事实:标准偏差不一定随时间推移而恒定,并且在治疗之间和研究之间可能以可预测的方式有所不同。

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