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Large-sample Bayesian posterior distributions for probabilistic sensitivity analysis.

机译:大样本贝叶斯后验分布用于概率敏感性分析。

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In probabilistic sensitivity analyses, analysts assign probability distributions to uncertain model parameters and use Monte Carlo simulation to estimate the sensitivity of model results to parameter uncertainty. The authors present Bayesian methods for constructing large-sample approximate posterior distributions for probabilities, rates, and relative effect parameters, for both controlled and uncontrolled studies, and discuss how to use these posterior distributions in a probabilistic sensitivity analysis. These results draw on and extend procedures from the literature on large-sample Bayesian posterior distributions and Bayesian random effects meta-analysis. They improve on standard approaches to probabilistic sensitivity analysis by allowing a proper accounting for heterogeneity across studies as well as dependence between control and treatment parameters, while still being simple enough to be carried out on a spreadsheet. The authors apply these methods to conduct a probabilistic sensitivity analysis for a recently published analysis of zidovudine prophylaxis following rapid HIV testing in labor to prevent vertical HIV transmission in pregnant women.
机译:在概率敏感性分析中,分析人员将概率分布分配给不确定的模型参数,并使用蒙特卡洛模拟来估计模型结果对参数不确定性的敏感性。作者介绍了用于控制和非控制研究的概率,比率和相对效应参数的大样本近似后验分布的贝叶斯方法,并讨论了如何在概率敏感性分析中使用这些后验分布。这些结果借鉴并扩展了有关大样本贝叶斯后验分布和贝叶斯随机效应荟萃分析的文献程序。通过允许对研究之间的异质性以及控制参数和治疗参数之间的相关性进行适当考虑,他们改进了概率敏感性分析的标准方法,同时仍然足够简单,可以在电子表格上进行。作者使用这些方法对最近进行的齐多夫定预防性分析进行了概率敏感性分析,以进行最近的齐多夫定预防性分析,以防止孕妇垂直传播艾滋病毒。

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