基于延迟结果优化剂量方案的I-II期篮子试验设计

IF 4.9 2区 数学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Bayesian Analysis Pub Date : 2021-03-01 Epub Date: 2020-03-28 DOI:10.1214/20-ba1205
Ruitao Lin, Peter F Thall, Ying Yuan
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引用次数: 8

摘要

本文提出了一种贝叶斯适应性篮子试验设计,以优化疾病亚型(称为“篮子”)中实验药物的剂量计划制度,用于基于迟发性疗效和毒性的I-II期临床试验。为了描述篮子和制度之间的关联,假设了一个贝叶斯层次模型,该模型包括异质性参数,在试验期间自适应更新,量化篮子之间共享的信息。在进行顺序决策时,为了解释迟发性结果,未观察到的结果被视为缺失值,并通过利用早期生物标志物和低级别毒性信息进行估算。得出的疗效和毒性的联合效用用于决策。在考虑篮子的同时,患者自适应随机化,随机化概率与实现最大效用的后验概率成正比。提出了模拟来评估设计的鲁棒性和识别疾病亚型内最佳剂量计划制度的能力,并将其与独立治疗亚型的简化设计进行比较。
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A Phase I-II Basket Trial Design to Optimize Dose-Schedule Regimes Based on Delayed Outcomes.

This paper proposes a Bayesian adaptive basket trial design to optimize the dose-schedule regimes of an experimental agent within disease subtypes, called "baskets", for phase I-II clinical trials based on late-onset efficacy and toxicity. To characterize the association among the baskets and regimes, a Bayesian hierarchical model is assumed that includes a heterogeneity parameter, adaptively updated during the trial, that quantifies information shared across baskets. To account for late-onset outcomes when doing sequential decision making, unobserved outcomes are treated as missing values and imputed by exploiting early biomarker and low-grade toxicity information. Elicited joint utilities of efficacy and toxicity are used for decision making. Patients are randomized adaptively to regimes while accounting for baskets, with randomization probabilities proportional to the posterior probability of achieving maximum utility. Simulations are presented to assess the design's robustness and ability to identify optimal dose-schedule regimes within disease subtypes, and to compare it to a simplified design that treats the subtypes independently.

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来源期刊
Bayesian Analysis
Bayesian Analysis 数学-数学跨学科应用
CiteScore
6.50
自引率
13.60%
发文量
59
审稿时长
>12 weeks
期刊介绍: Bayesian Analysis is an electronic journal of the International Society for Bayesian Analysis. It seeks to publish a wide range of articles that demonstrate or discuss Bayesian methods in some theoretical or applied context. The journal welcomes submissions involving presentation of new computational and statistical methods; critical reviews and discussions of existing approaches; historical perspectives; description of important scientific or policy application areas; case studies; and methods for experimental design, data collection, data sharing, or data mining. Evaluation of submissions is based on importance of content and effectiveness of communication. Discussion papers are typically chosen by the Editor in Chief, or suggested by an Editor, among the regular submissions. In addition, the Journal encourages individual authors to submit manuscripts for consideration as discussion papers.
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