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Marginal analysis of ordinal clustered longitudinal data with informative cluster size

机译:信息丰富群体大小的序数聚类纵向数据的边际分析

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Abstract The issue of informative cluster size (ICS) often arises in the analysis of dental data. ICS describes a situation where the outcome of interest is related to cluster size. Much of the work on modeling marginal inference in longitudinal studies with potential ICS has focused on continuous outcomes. However, periodontal disease outcomes, including clinical attachment loss, are often assessed using ordinal scoring systems. In addition, participants may lose teeth over the course of the study due to advancing disease status. Here we develop longitudinal cluster‐weighted generalized estimating equations (CWGEE) to model the association of ordinal clustered longitudinal outcomes with participant‐level health‐related covariates, including metabolic syndrome and smoking status, and potentially decreasing cluster size due to tooth‐loss, by fitting a proportional odds logistic regression model. The within‐teeth correlation coefficient over time is estimated using the two‐stage quasi‐least squares method. The motivation for our work stems from the Department of Veterans Affairs Dental Longitudinal Study in which participants regularly received general and oral health examinations. In an extensive simulation study, we compare results obtained from CWGEE with various working correlation structures to those obtained from conventional GEE which does not account for ICS. Our proposed method yields results with very low bias and excellent coverage probability in contrast to a conventional generalized estimating equations approach.
机译:摘要信息丰富的集群大小(ICS)的问题通常在牙科数据分析中产生。 IC描述了兴趣结果与簇大小相关的情况。在具有潜在IC的纵向研究中建模边缘推断的大部分工作都集中在连续结果。然而,通常使用序数评分系统评估牙周病疾病结果,包括临床附着损失。此外,由于推进疾病状态,参与者可能会在研究过程中丢失牙齿。在这里,我们开发纵向聚类加权的广义估计方程(CWGEE)以模拟与参与者水平健康相关的协变量的序数聚类纵向结果的结合,包括代谢综合征和吸烟状态,并且由于牙齿损失而可能降低簇大小拟合比例的赔率逻辑回归模型。使用两阶段准最小二乘法估计齿内相关系数随时间估计。我们的工作动机源于退伍军人事务部牙科纵向研究,参与者定期接受一般和口腔健康检查。在广泛的仿真研究中,我们将从CWGEE获得的结果与从传统GEE获得的那些进行了各种工作相关结构,这不考虑IC。与传统的广义估计方程方法相比,我们所提出的方法产生具有非常低的偏差和优异的覆盖概率。

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