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arXiv 2401.03326stat.ME
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具有二元结果的最优自适应SMART设计

Optimal Adaptive SMART Designs with Binary Outcomes

Rik Ghosh, Bibhas Chakraborty, Inbal Nahum-Shani, Megan E. Patrick, Palash Ghosh

AI总结:

针对SMART设计中各阶段治疗最优分配方法不足的问题,提出一种最优自适应分配程序以最小化二元结果试验的预期治疗失败次数,并通过理论与模拟验证及M-Bridge研究展示其适用性。

摘要:

在序贯多重分配随机试验(SMART)中,患者在多个阶段接受一系列治疗。在每个阶段,可通过随机化将患者分配至不同治疗组。尽管SMART设计在临床研究者中日益普及,但针对SMART各阶段自适应随机化的方法寥寥无几,且不够成熟,难以应对试验各阶段治疗最优分配的复杂性。缺乏最优分配方法可能从伦理角度引发对SMART设计的严重担忧。本研究开发了一种最优自适应分配程序,以最小化具有二元主要结果的SMART的预期治疗失败次数。我们通过理论探讨结合模拟支持,研究了与最优自适应分配相关的问题。所提方法的适用性通过近期一项名为M-Bridge的SMART研究得到验证,该研究旨在为即将入学的大一新生制定通用且资源高效的动态治疗策略(DTRs),作为通向理想治疗以应对酒精相关风险的桥梁。

英文摘要:

In a sequential multiple-assignment randomized trial (SMART), a sequence of treatments is given to a patient over multiple stages. In each stage, randomization may be done to allocate patients to different treatment groups. Even though SMART designs are getting popular among clinical researchers, the methodologies for adaptive randomization at different stages of a SMART are few and not sophisticated enough to handle the complexity of optimal allocation of treatments at every stage of a trial. Lack of optimal allocation methodologies can raise serious concerns about SMART designs from an ethical point of view. In this work, we develop an optimal adaptive allocation procedure to minimize the expected number of treatment failures for a SMART with a binary primary outcome. Issues related to optimal adaptive allocations are explored theoretically with supporting simulations. The applicability of the proposed methodology is demonstrated using a recently conducted SMART study named M-Bridge for developing universal and resource-efficient dynamic treatment regimes (DTRs) for incoming first-year college students as a bridge to desirable treatments to address alcohol-related risks.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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