Epidemiology and Population Health Department, Faculty of Health Sciences, American University of Beirut, Beirut, Lebanon.
Department of Public Health Sciences, Medical University of South Carolina, Charleston, SC, USA.
Stat Methods Med Res. 2022 Mar;31(3):451-474. doi: 10.1177/09622802211060519. Epub 2021 Nov 22.
Analysis of longitudinal semicontinuous data characterized by subjects' attrition triggered by nonrandom dropout is complex and requires accounting for the within-subject correlation, and modeling of the dropout process. While methods that address the within-subject correlation and missing data are available, approaches that incorporate the nonrandom dropout, also referred to informative right censoring, in the modeling step are scarce due to the computational intensity and possible intractable integration needed for its implementation. Appreciating the complexity of this problem and the need for a new methodology that is feasible for implementation, we propose to extend a framework of likelihood-based marginalized two-part models to account for informative right censoring. The censoring process is modeled using two approaches: (1) Poisson censoring for the count of visits before dropout and (2) survival time to dropout. Novel consideration was given to the proposed joint modeling approaches for the semicontinuous and censoring components of the likelihood function which included (1) shared parameter, and (2) Clayton copula. The cross-part and within-part correlations were accounted for through a complex random effect structure that models correlated random intercepts and slopes. Feasibility of implementation, and accuracy of these approaches were investigated using extensive simulation studies and clinical application.
对由于非随机缺失导致个体退出而呈现特征的纵向半连续数据进行分析是复杂的,需要考虑个体内相关性,并对缺失过程进行建模。虽然已有解决个体内相关性和缺失数据的方法,但由于需要计算强度和可能的不可积积分,因此在建模步骤中纳入非随机缺失(也称为信息右删失)的方法很少。鉴于该问题的复杂性以及对新的可实现方法的需求,我们建议扩展基于似然的边际两部分模型框架,以解释信息右删失。使用两种方法对删失过程进行建模:(1)在退出前的访问次数的泊松删失和(2)到退出的生存时间。对拟议的半连续和删失组件的联合建模方法进行了新颖的考虑,其中包括(1)共享参数和(2)Clayton Copula。通过复杂的随机效应结构来考虑跨部分和部分内相关性,该结构可模拟相关的随机截距和斜率。通过广泛的模拟研究和临床应用来研究这些方法的可行性和准确性。