Translational methods in biostatistics: linear mixed effect regression models of alcohol consumption and HIV disease progression over time.

Mariel M Finucane, Jeffrey H Samet, Nicholas J Horton
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Abstract

Longitudinal studies are helpful in understanding how subtle associations between factors of interest change over time. Our goal is to apply statistical methods which are appropriate for analyzing longitudinal data to a repeated measures epidemiological study as a tutorial in the appropriate use and interpretation of random effects models. To motivate their use, we study the association of alcohol consumption on markers of HIV disease progression in an observational cohort. To make valid inferences, the association among measurements correlated within a subject must be taken into account. We describe a linear mixed effects regression framework that accounts for the clustering of longitudinal data and that can be fit using standard statistical software. We apply the linear mixed effects model to a previously published dataset of HIV infected individuals with a history of alcohol problems who are receiving HAART (n = 197). The researchers were interested in determining the effect of alcohol use on HIV disease progression over time. Fitting a linear mixed effects multiple regression model with a random intercept and random slope for each subject accounts for the association of observations within subjects and yields parameters interpretable as in ordinary multiple regression. A significant interaction between alcohol use and adherence to HAART is found: subjects who use alcohol and are not fully adherent to their HIV medications had higher log RNA (ribonucleic acid) viral load levels than fully adherent non-drinkers, fully adherent alcohol users, and non-drinkers who were not fully adherent. Longitudinal studies are increasingly common in epidemiological research. Software routines that account for correlation between repeated measures using linear mixed effects methods are now generally available and straightforward to utilize. These models allow the relaxation of assumptions needed for approaches such as repeated measures ANOVA, and should be routinely incorporated into the analysis of cohort studies.

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生物统计学中的转化方法:酒精消费与HIV疾病进展的线性混合效应回归模型。
纵向研究有助于理解兴趣因素之间的微妙关联如何随着时间的推移而变化。我们的目标是将适用于分析纵向数据的统计方法应用于重复测量流行病学研究,作为适当使用和解释随机效应模型的教程。为了激励他们的使用,我们在一个观察队列中研究了饮酒与HIV疾病进展标志物的关系。为了做出有效的推断,必须考虑受试者内相关测量之间的关联。我们描述了一个线性混合效应回归框架,该框架考虑了纵向数据的聚类,并且可以使用标准统计软件进行拟合。我们将线性混合效应模型应用于之前发布的一个数据集,该数据集包括接受HAART治疗的有酒精病史的HIV感染者(n=197)。研究人员感兴趣的是确定饮酒对HIV疾病随时间发展的影响。为每个受试者拟合具有随机截距和随机斜率的线性混合效应多元回归模型,说明了受试者内观察结果的关联性,并产生了与普通多元回归一样可解释的参数。研究发现,饮酒和坚持HAART之间存在显著的相互作用:饮酒且未完全坚持服用HIV药物的受试者的log RNA(核糖核酸)病毒载量水平高于完全坚持不喝酒的人、完全坚持饮酒的人和未完全坚持不喝水的人。纵向研究在流行病学研究中越来越普遍。使用线性混合效应方法说明重复测量之间相关性的软件例程现在普遍可用且易于使用。这些模型允许放宽重复测量方差分析等方法所需的假设,并应定期纳入队列研究的分析中。
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