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Mixed-Effects Tobit Joint Models for Longitudinal Data with Skewness, Detection Limits, and Measurement Errors

机译:具有偏度,检测限和测量误差的纵向数据的混合效应Tobit联合模型

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Complex longitudinal data are commonly analyzed using nonlinear mixed-effects (NLME) models with a normal distribution. However, a departure from normality may lead to invalid inference and unreasonable parameter estimates. Some covariates may be measured with substantial errors, and the response observations may also be subjected to left-censoring due to a detection limit. Inferential procedures can be complicated dramatically when such data with asymmetric characteristics, left censoring, and measurement errors are analyzed. There is relatively little work concerning all of the three features simultaneously. In this paper, we jointly investigate a skew-tNLME Tobit model for response (with left censoring) process and a skew-tnonparametric mixed-effects model for covariate (with measurement errors) process under a Bayesian framework. A real data example is used to illustrate the proposed methods.
机译:通常使用具有正态分布的非线性混合效应(NLME)模型来分析复杂的纵向数据。但是,偏离正常性可能导致无效的推断和不合理的参数估计。某些协变量的测量可能存在重大误差,并且由于检测限制,响应观察值也可能会受到左删减。当分析具有非对称特征,左检查和测量误差的数据时,推理过程可能会非常复杂。同时涉及这三个功能的工作相对较少。在本文中,我们共同研究了在贝叶斯框架下用于响应(带有左删失)过程的时滞-tNLME Tobit模型和用于协变量(有测量误差)过程的时滞-非参数混合效应模型。实际数据示例用于说明所提出的方法。

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