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在具有预先设定界值的三臂试验中评估非劣效性的贝叶斯方法。

Bayesian approach for assessing non-inferiority in a three-arm trial with pre-specified margin.

作者信息

Ghosh Samiran, Ghosh Santu, Tiwari Ram C

机构信息

Department of Family Medicine and Public Health Sciences, Wayne State University, Detroit, MI, U.S.A.

Center of Molecular Medicine and Genetics, Wayne State University, Detroit, MI, U.S.A.

出版信息

Stat Med. 2016 Feb 28;35(5):695-708. doi: 10.1002/sim.6746. Epub 2015 Oct 4.

Abstract

Non-inferiority trials are becoming increasingly popular for comparative effectiveness research. However, inclusion of the placebo arm, whenever possible, gives rise to a three-arm trial which has lesser burdensome assumptions than a standard two-arm non-inferiority trial. Most of the past developments in a three-arm trial consider defining a pre-specified fraction of unknown effect size of reference drug, that is, without directly specifying a fixed non-inferiority margin. However, in some recent developments, a more direct approach is being considered with pre-specified fixed margin albeit in the frequentist setup. Bayesian paradigm provides a natural path to integrate historical and current trials' information via sequential learning. In this paper, we propose a Bayesian approach for simultaneous testing of non-inferiority and assay sensitivity in a three-arm trial with normal responses. For the experimental arm, in absence of historical information, non-informative priors are assumed under two situations, namely when (i) variance is known and (ii) variance is unknown. A Bayesian decision criteria is derived and compared with the frequentist method using simulation studies. Finally, several published clinical trial examples are reanalyzed to demonstrate the benefit of the proposed procedure.

摘要

非劣效性试验在比较效果研究中越来越受欢迎。然而,只要有可能纳入安慰剂组,就会产生一个三臂试验,其假设负担比标准的双臂非劣效性试验要小。三臂试验过去的大多数进展都考虑定义参考药物未知效应大小的预先指定比例,即不直接指定固定的非劣效性界值。然而,在最近的一些进展中,尽管是在频率主义框架下,但正在考虑一种更直接的方法,即预先指定固定界值。贝叶斯范式提供了一条通过序贯学习整合历史和当前试验信息的自然途径。在本文中,我们提出了一种贝叶斯方法,用于在具有正态响应的三臂试验中同时检验非劣效性和分析灵敏度。对于试验组,在没有历史信息的情况下,在两种情况下假设非信息先验,即(i)方差已知和(ii)方差未知。推导了贝叶斯决策标准,并通过模拟研究与频率主义方法进行比较。最后,重新分析了几个已发表的临床试验实例,以证明所提出方法的优势。

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