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Pseudo-Bayesian D-optimal designs for longitudinal Poisson mixed models with correlated errors

机译:伪贝叶斯D-纵向泊松混合模型的最优设计,具有相关误差

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摘要

This paper is concerned with the problem of pseudo-Bayesian D-optimal designs for the first-order Poisson mixed model for longitudinal data with time-dependent correlated errors. A standard approximate covariance matrix of the parameter estimation is obtained based on the quasi-likelihood method. Furthermore, to overcome the dependence of pseudo-Bayesian D-optimal designs on the choice of the prior mean, a hierarchical pseudo-Bayesian D-optimal designs based on the hierarchical prior distribution of unknown parameters is proposed. The results show that the optimal number of time points depends on both the interclass autoregressive coefficients and different cost constraints. The relative efficiency of equidistant designs compared with the hierarchical pseudo-Bayesian D-optimal designs is also discussed.
机译:本文涉及具有时间相关的相关误差的纵向数据的一阶泊松混合模型的伪贝叶斯D-最优设计问题。 基于准可能性方法获得参数估计的标准近似协方差矩阵。 此外,为了克服伪贝叶斯D-最佳设计对先前平均值的选择,提出了一种基于未知参数的分层前提分布的分层伪贝叶斯D-最优设计。 结果表明,最佳时间点数取决于杂交自回归系数和不同成本约束。 还讨论了与等级伪贝叶斯D-最佳设计相比等距设计的相对效率。

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