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Bayesian Semiparametric Mixture Tobit Models with Left-Censoring Skewness and Covariate Measurement Errors

机译:具有左删失偏度和协变量测量误差的贝叶斯半参数混合轨道模型

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摘要

Common problems to many longitudinal HIV/AIDS, cancer, vaccine and environmental exposure studies are the presence of a lower limit of quantification of an outcome with skewness and time-varying covariates with measurement errors. There has been relatively little work published simultaneously dealing with these features of longitudinal data. In particular, left-censored data falling below a limit of detection (LOD) may sometimes have a proportion larger than expected under a usually assumed log-normal distribution. In such cases, alternative models which can account for a high proportion of censored data should be considered. In this article, we present an extension of the Tobit model that incorporates a mixture of true undetectable observations and those values from a skew-normal distribution for an outcome with possible left-censoring and skewness, and covariates with substantial measurement error. To quantify the covariate process, we offer a flexible nonparametric mixed-effects model within the Tobit framework. A Bayesian modeling approach is used to assess the simultaneous impact of left-censoring, skewness and measurement error in covariates on inference. The proposed methods are illustrated using real data from an AIDS clinical study.
机译:许多纵向HIV / AIDS,癌症,疫苗和环境暴露研究的共同问题是,偏倚结果的量化下限存在,而测量误差随时间变化则存在协变量。关于纵向数据的这些特征,同时发表的工作很少。特别是,落入检出限(LOD)以下的左删节数据有时所占的比例可能会比通常假定的对数正态分布下的预期值大。在这种情况下,应考虑可占审查数据比例很高的替代模型。在本文中,我们提出了Tobit模型的扩展,该模型合并了真正的不可检测的观察结果和来自偏正态分布的值,这些结果可能会产生左删失和偏度,并伴随大量测量误差而协变量。为了量化协变量过程,我们在Tobit框架内提供了一个灵活的非参数混合效应模型。贝叶斯建模方法用于评估协变量中左删失,偏度和测量误差的同时影响。使用来自AIDS临床研究的真实数据说明了所提出的方法。

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