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纵向研究中随访的非随机失访对组均值估计的影响。

The effect of non-random loss to follow-up on group mean estimates in a longitudinal study.

作者信息

van Amelsvoort Ludovic G P M, Beurskens Anna J H M, Kant Ijmert, Swaen Gerard M H

机构信息

Department of Epidemiology, Maastricht University, Maastricht, The Netherlands.

出版信息

Eur J Epidemiol. 2004;19(1):15-23. doi: 10.1023/b:ejep.0000013401.81078.84.

Abstract

Bias due to selective non-response is often neglected in large-scale epidemiological studies. And, although some recent techniques enable adjustment for selective non-response, these are rarely applied. The Maastricht Cohort Study, a study on fatigue at work among 12140 respondents at baseline, enabled us to estimate the degree of bias in a real life data set. After seven subsequent measurements, spanning a 2-year period, 8070 respondents remained in the cohort. Two traditional ways of presenting longitudinal mean levels (means using all data, and means using only complete cases) are compared with adjusted mean levels, using mixed models. The difference between the complete case and overall mean levels and the adjusted means were about 2% for the continuous fatigue score and 6% for the proportion of fatigued cases. For the company mean scores the observed bias due to selective non-response might be as much as 30% for some of the company means for the continuous fatigue score and up to 160% for the estimated number of fatigued cases. We therefore conclude that bias due to selective non-response needs serious attention. Next to making vigorous attempts to minimize longitudinal non-response, the use of statistical adjustment is also recommended.

摘要

在大规模流行病学研究中,因选择性无应答导致的偏倚常常被忽视。而且,尽管最近一些技术能够对选择性无应答进行调整,但这些技术很少被应用。马斯特里赫特队列研究是一项针对12140名基线受访者工作疲劳情况的研究,它使我们能够在一个真实生活数据集中估计偏倚程度。在随后为期两年的七次测量之后,8070名受访者仍留在该队列中。使用混合模型,将呈现纵向平均水平的两种传统方法(使用所有数据的均值和仅使用完整病例的均值)与调整后的平均水平进行比较。对于连续疲劳评分,完整病例均值与总体均值以及调整后均值之间的差异约为2%,对于疲劳病例比例,差异为6%。对于公司平均得分,因选择性无应答导致的观察到的偏倚,对于某些公司连续疲劳评分的均值可能高达30%,对于估计的疲劳病例数可能高达160%。因此,我们得出结论,因选择性无应答导致的偏倚需要引起严重关注。除了大力努力尽量减少纵向无应答之外,还建议使用统计调整方法。

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