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Bayesian methods of analysis for cluster randomized trials with count outcome data.

机译:用计数结果数据进行聚类随机试验的贝叶斯分析方法。

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摘要

Bayesian approaches to inference in cluster randomized trials have been investigated for normally distributed and binary outcome measures. However, relatively little attention has been paid to outcome measures which are counts of events. We discuss an extension of previously published Bayesian hierarchical models to count data, which usually can be assumed to be distributed according to a Poisson distribution. We develop two models, one based on the traditional rate ratio, and one based on the rate difference which may often be more intuitively interpreted for clinical trials, and is needed for economic evaluation of interventions. We examine the relationship between the intracluster correlation coefficient (ICC) and the between-cluster variance for each of these two models. In practice, this allows one to use the previously published evidence on ICCs to derive an informative prior distribution which can then be used to increase the precision of the posterior distribution of the ICC. We demonstrate our models using a previously published trial assessing the effectiveness of an educational intervention and a prior distribution previously derived. We assess the robustness of the posterior distribution for effectiveness to departures from a normal distribution of the random effects.
机译:对于正态分布和二进制结果度量,已经研究了在聚类随机试验中采用贝叶斯推理方法。但是,对作为事件计数的结果度量的关注相对较少。我们讨论了先前发布的贝叶斯层次模型的扩展,以对数据进行计数,通常可以假定这些数据是根据泊松分布进行分布的。我们开发了两种模型,一种基于传统比率比率,另一种基于比率差异,对于临床试验而言,这通常可以更直观地理解,并且对于干预措施的经济评估是必需的。我们针对这两个模型中的每个模型检查了集群内相关系数(ICC)和集群间方差之间的关系。在实践中,这允许使用以前发布的有关ICC的证据来得出信息丰富的先验分布,然后可以使用该证据来提高ICC的后验分布的精度。我们使用先前发表的评估教育干预措施有效性和先前得出的分布的试验来演示我们的模型。我们评估了后验分布的稳健性,以证明其对偏离随机效应的正态分布的有效性。

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