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Dynamic Bayesian analysis of generalized odds ratios assuming multivariate skew-normal distribution for the error terms in the system equation

机译:对系统方程中的误差项采用多元偏正态分布的广义比值比的动态贝叶斯分析

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摘要

In this paper, we develop a methodology for the dynamic Bayesian analysis of generalized odds ratios in contingency tables. It is a standard practice to assume a normal distribution for the random effects in the dynamic system equations. Nevertheless, the normality assumption may be unrealistic in some applications and hence the validity of inferences can be dubious. Therefore, we assume a multivariate skew-normal distribution for the error terms in the system equation at each step. Moreover, we introduce a moving average approach to elicit the hyperparameters. Both simulated data and real data are analyzed to illustrate the application of this methodology. (C) 2015 Elsevier B.V. All rights reserved.
机译:在本文中,我们开发了一种用于列联表中广义比值比的动态贝叶斯分析的方法。假设动态系统方程中的随机效应为正态分布是一种标准做法。然而,正常性假设在某些应用中可能是不现实的,因此推断的有效性可能会令人怀疑。因此,我们假设系统方程式中每一步的误差项均采用多元偏正态分布。此外,我们引入了移动平均方法来引出超参数。分析了模拟数据和实际数据,以说明该方法的应用。 (C)2015 Elsevier B.V.保留所有权利。

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