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Efficient Bayesian joint models for group randomized trials with multiple observation times and multiple outcomes

机译:有效的贝叶斯联合模型,用于具有多个观察时间和多个结果的组随机试验

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摘要

In this paper, we propose a Bayesian method for group randomized trials with multiple observation times and multiple outcomes of different types. We jointly model these outcomes using latent multivariate normal linear regression, which allows treatment effects to change with time and accounts for (i) intraclass correlation within groups; (ii) the correlation between different outcomes measured on the same subject; and (iii) the over-time correlation of each outcome. Moreover, we develop a set of innovative priors for the variance components, which yield direct inference on the correlations, avoid undesirable constraints, and allow utilization of information from previous studies. We illustrate through simulations that our model can improve estimation efficiency (lower posterior standard deviations) of intraclass correlations and treatment effects relative to single outcome models and models with diffuse priors on the variance components. We also demonstrate the methodology using body composition data collected in the Trial of Activity in Adolescent Girls.
机译:在本文中,我们为具有多个观察时间和不同类型的多个结果的组随机试验提出了一种贝叶斯方法。我们使用潜在的多元正态线性回归共同对这些结果进行建模,该模型允许治疗效果随时间变化并解释(i)组内组内相关性; (ii)对同一主题测量的不同结果之间的相关性; (iii)每个结果的超时相关性。此外,我们为方差分量开发了一组创新的先验,它们可以直接推断相关性,避免不必要的约束,并可以利用先前研究的信息。我们通过模拟说明,相对于单个结果模型和方差分量具有先验扩散的模型,我们的模型可以提高类内相关性和治疗效果的估计效率(较低的后验标准差)。我们还演示了使用在“青春期女孩活动试验”中收集的身体成分数据的方法。

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