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Bayesian quantile regression for joint modeling of longitudinal mixed ordinal and continuous data

机译:贝叶斯分位数回归用于纵向混合序数和连续数据的联合建模

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摘要

In this paper, we develop a joint model based on the random effects approach for bivariate longitudinal mixed ordinal and continuous responses using quantile regression for both responses. In order to model the continuous responses an asymmetric Laplace (AL) distribution is assigned to the error term in continuous model. For modeling the ordinal responses using quantile regression, the threshold concept and a latent variable model in which the error term has AL distribution, is applied. For estimating the parameters a Bayesian approach via Gibbs sampling method is used. Moreover, we use the Peabody Individual Achievement Test (PIAT) dataset to illustrate an application of the proposed model. According to the results, children with low levels of antisocial behavior have better reading ability than that of children with high levels of antisocial behavior.
机译:在本文中,我们基于随机效应方法针对两个变量使用分位数回归的双变量纵向混合顺序和连续响应开发了联合模型。为了对连续响应进行建模,将非对称拉普拉斯(AL)分布分配给连续模型中的误差项。为了使用分位数回归对顺序响应进行建模,应用了阈值概念和误差项具有AL分布的潜在变量模型。为了估计参数,使用了通过吉布斯采样方法的贝叶斯方法。此外,我们使用皮博迪个人成就测验(PIAT)数据集来说明所提出模型的应用。根据结果​​,反社会行为水平低的孩子的阅读能力比反社会行为水平高的孩子更好。

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