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具有二元终点的II期适应性两阶段设计中的点估计和p值。

Point estimation and p-values in phase II adaptive two-stage designs with a binary endpoint.

作者信息

Kunzmann K, Kieser M

机构信息

Institute for Medical Biometry and Informatics, University of Heidelberg, Marsilius Arkaden, Im Neuenheimer Feld 130.3, Heidelberg, 69120, Germany.

出版信息

Stat Med. 2017 Mar 15;36(6):971-984. doi: 10.1002/sim.7200. Epub 2016 Dec 27.

Abstract

Clinical trials in phase II of drug development are frequently conducted as single-arm two-stage studies with a binary endpoint. Recently, adaptive designs have been proposed for this setting that enable a midcourse modification of the sample size. While these designs are elaborated with respect to hypothesis testing by assuring control of the type I error rate, the topic of point estimation has up to now not been addressed. For adaptive designs with a prespecified sample size recalculation rule, we propose a new point estimator that both assures compatibility of estimation and test decision and minimizes average mean squared error. This estimator can be interpreted as a constrained posterior mean estimate based on the non-informative Jeffreys prior. A comparative investigation of the operating characteristics demonstrates the favorable properties of the proposed approach. Copyright © 2016 John Wiley & Sons, Ltd.

摘要

药物研发二期临床试验通常作为具有二元终点的单臂两阶段研究来开展。最近,针对这种情况提出了适应性设计,可在试验中期对样本量进行调整。虽然这些设计在假设检验方面通过确保控制I型错误率得以详细阐述,但到目前为止,点估计这一主题尚未得到探讨。对于具有预先指定样本量重新计算规则的适应性设计,我们提出了一种新的点估计量,它既能确保估计与检验决策的兼容性,又能使平均均方误差最小化。该估计量可解释为基于无信息杰弗里斯先验的约束后验均值估计。对操作特性的比较研究表明了所提方法的良好性质。版权所有© 2016约翰·威利父子有限公司。

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