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Bayesian analysis of skew-t multivariate null intercept measurement error model

机译:倾斜t多元零截距测量误差模型的贝叶斯分析

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摘要

The multivariate skew-t distribution (J Multivar Anal 79:93–113, 2001; J R Stat Soc, Ser B 65:367–389, 2003; Statistics 37:359–363, 2003) includes the Student t, skew-Cauchy and Cauchy distributions as special cases and the normal and skew–normal ones as limiting cases. In this paper, we explore the use of Markov Chain Monte Carlo (MCMC) methods to develop a Bayesian analysis of repeated measures, pretest/post-test data, under multivariate null intercept measurement error model (J Biopharm Stat 13(4):763–771, 2003) where the random errors and the unobserved value of the covariate (latent variable) follows a Student t and skew-t distribution, respectively. The results and methods are numerically illustrated with an example in the field of dentistry.
机译:多元偏斜t分布(J Multivar Anal 79:93–113,2001; JR Stat Soc,Ser B 65:367–389,2003; Statistics 37:359–363,2003)包括Student t,skew-Cauchy和柯西分布是特殊情况,正态和偏态正态分布是极限情况。在本文中,我们探索了使用马尔可夫链蒙特卡洛(MCMC)方法开发的多变量零截距测量误差模型下的重复测量,前测/后测数据的贝叶斯分析(J Biopharm Stat 13(4):763 –771,2003年),其中协变量(潜在变量)的随机误差和不可观测值分别遵循Student t和skew-t分布。通过牙科领域的实例对结果和方法进行了数值说明。

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