Bayesian approach for assessing noninferiority in a three-arm trial with binary endpoint

被引:5
|
作者
Ghosh, Santu [1 ]
Tiwari, Ram C. [2 ]
Ghosh, Samiran [3 ,4 ]
机构
[1] Augusta Univ, DPHS, Div Biostat & Data Sci, Augusta, GA USA
[2] US FDA, Div Biostat, CDRH, Silver Spring, MD USA
[3] Wayne State Univ, Dept Family Med & Publ Hlth Sci, Detroit, MI 48202 USA
[4] Wayne State Univ, Ctr Mol Med & Genet, Detroit, MI 48202 USA
关键词
assay sensitivity; Bayesian method; Jeffreys prior; Markov chain Monte Carlo; noninferiorty margin; ASSESSING NON-INFERIORITY; CLINICAL-TRIALS; PROPORTIONS; MULTIPLE; DESIGN; MARGIN;
D O I
10.1002/pst.1851
中图分类号
R9 [药学];
学科分类号
1007 ;
摘要
With the recent advancement in many therapeutic areas, quest for better and enhanced treatment options is ever increasing. While the efficacy metric plays the most important role in this development, emphasis on other important clinical factors such as less intensive side effects, lower toxicity, ease of delivery, and other less debilitating factors may result in the selection of treatment options, which may not beat current established treatment option in terms efficacy, yet prove to be desirable for subgroups of patients. The resultant clinical trial by means of which one establishes such slightly less efficacious treatment is known as noninferiority (NI) trial. Noninferiority trials often involve an active established comparator arm, along with a placebo and an experimental treatment arm, resulting into a 3-arm trial. Most of the past developments in a 3-arm NI trial consider defining a prespecified fraction of unknown effect size of reference drug, i.e., without directly specifying a fixed NI margin. However, in some recent developments, more direct approach is being considered with prespecified fixed margin, albeit in the frequentist setup. In this article, we consider Bayesian implementation of such trial when primary outcome of interest is binary. Bayesian paradigm is important, as it provides a path to integrate historical trials and current trial information via sequential learning. We use several approximation-based and 2 exact fully Bayesian methods to evaluate the feasibility of the proposed approach. Finally, a clinical trial example is reanalyzed to demonstrate the benefit of the proposed approach.
引用
收藏
页码:342 / 357
页数:16
相关论文
共 50 条
  • [1] Assessing noninferiority in a three-arm trial using the Bayesian approach
    Ghosh, Pulak
    Nathoo, Farouk
    Goenen, Mithat
    Tiwari, Ram C.
    [J]. STATISTICS IN MEDICINE, 2011, 30 (15) : 1795 - 1808
  • [2] A generalized p-value approach for assessing noninferiority in a three-arm trial
    Gamalo, Mark A.
    Muthukumarana, Saman
    Ghosh, Pulak
    Tiwari, Ram C.
    [J]. STATISTICAL METHODS IN MEDICAL RESEARCH, 2013, 22 (03) : 261 - 277
  • [3] Bayesian approach for assessing non-inferiority in a three-arm trial with pre-specified margin
    Ghosh, Samiran
    Ghosh, Santu
    Tiwari, Ram C.
    [J]. STATISTICS IN MEDICINE, 2016, 35 (05) : 695 - 708
  • [4] Group-sequential three-arm noninferiority clinical trial designs
    Ochiai, Toshimitsu
    Hamasaki, Toshimitsu
    Evans, Scott R.
    Asakura, Koko
    Ohno, Yuko
    [J]. JOURNAL OF BIOPHARMACEUTICAL STATISTICS, 2017, 27 (01) : 1 - 24
  • [5] Bayesian sample size determination in a three-arm non-inferiority trial with binary endpoints
    Tang, Niansheng
    Yu, Bin
    [J]. JOURNAL OF BIOPHARMACEUTICAL STATISTICS, 2022, 32 (05) : 768 - 788
  • [6] Three-Arm Noninferiority Trials with a Prespecified Margin for Inference of the Difference in the Proportions of Binary Endpoints
    Hida, Eisuke
    Tango, Toshiro
    [J]. JOURNAL OF BIOPHARMACEUTICAL STATISTICS, 2013, 23 (04) : 774 - 789
  • [7] Bayesian Approach for Assessing Non-Inferiority in Three-Arm Trials for Risk Ratio and Odds Ratio
    Chowdhury, Shrabanti
    Tiwari, Ram C.
    Ghosh, Samiran
    [J]. STATISTICS IN BIOPHARMACEUTICAL RESEARCH, 2019, 11 (01): : 34 - 43
  • [8] Simultaneous confidence interval for assessing non-inferiority with assay sensitivity in a three-arm trial with binary endpoints
    Tang, Niansheng
    Yu, Bin
    [J]. PHARMACEUTICAL STATISTICS, 2020, 19 (05) : 518 - 531
  • [9] Robust Designs in Noninferiority Three-Arm Clinical Trials With Presence of Heteroscedasticity
    Dette, Holger
    Trampisch, Matthias
    Hothorn, Ludwig A.
    [J]. STATISTICS IN BIOPHARMACEUTICAL RESEARCH, 2009, 1 (03): : 268 - 278
  • [10] Semiparametric Bayesian approach to assess non-inferiority with assay sensitivity in a three-arm trial with normally distributed endpoints
    Tang, Niansheng
    Liang, Fan
    Jiang, Depeng
    [J]. COMPUTATIONAL STATISTICS, 2024, 39 (04) : 2157 - 2181