PMED: Optimal Bayesian Platform Trial Design with Multiple Endpoints

临时的 选择(遗传算法) 中期分析 贝叶斯概率 协议(科学) 医学 计算机科学 优化设计 临床终点 临床试验 机器学习 人工智能 内科学 替代医学 考古 病理 历史
作者
Tian He,Rachael Liu,Meizi Liu,Jianchang Lin
出处
期刊:Journal of Biopharmaceutical Statistics [Taylor & Francis]
卷期号:32 (4): 567-581 被引量:2
标识
DOI:10.1080/10543406.2022.2080692
摘要

In oncology drug development, indication selection and optimal dose identification are the primary objectives for the early phase of clinical trials and could significantly impact the probability of success. Master protocols, e.g., basket trial, umbrella trial, and platform trial, have become popular in practice considering the connection of trial designs with multiple indications and treatment candidates. They also enable the optimization of operational resources and maximize the capability of data-driven decision-making. However, most of the available designs are developed with the efficacy endpoint only for treatment effect estimation and testing, without consideration of the safety end point. Thus, it often lacks a comprehensive quantitative framework to allow optimal treatment selection, which could put future development at risk. We propose an optimal Bayesian platform trial design with multiple end points (PMED) to characterize the overall benefit-risk profile. The design is further extended to allow treatment and indication selection within and across arms, with continuous monitoring on multiple interim analyses for futility. In addition, we propose dynamic borrowing across arms to increase the efficiency and accuracy of estimation given the level of similarity across arms. A hierarchical hypothesis structure is utilized to achieve optimal indication and treatment combination selection by controlling family-wise error. Through simulation studies, we show that PMED is a robust design under the studied scenarios with superb power and controlled family-wise error rate.

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