GROUP SEQUENTIAL-TESTS FOR BIVARIATE RESPONSE - INTERIM ANALYSES OF CLINICAL-TRIALS WITH BOTH EFFICACY AND SAFETY END-POINTS

GROUP SEQUENTIAL-TESTS FOR BIVARIATE RESPONSE - INTERIM ANALYSES OF CLINICAL-TRIALS WITH BOTH EFFICACY AND SAFETY END-POINTS
复制标题

DOI:
10.2307/2532195
复制
发表时间:
1993-09-01
期刊:
影响因子:
1.9
通讯作者:
TURNBULL, BW
TURNBULL, BW
中科院分区:
数学3区
文献类型:
--
作者:
JENNISON, C;TURNBULL, BW

文献摘要

被引文献

相似文献

我们描述了双变量响应的组序列检验。测试是根据两个响应组成部分共同定义的,而不是通过单个汇总统计来定义的。当两种反应涉及治疗的不同方面时,这种方法是适当的;例如,人们可能希望证明一种新的治疗方法与现行标准一样有效和安全。我们提出了一个二元检验问题的公式,引入了满足第一类误差条件的组序列检验,并展示了如何找到保证指定功率的样本量。我们描述了如何用数值积分计算二元正态观测的群序列检验的性质。
We describe group sequential tests for a bivariate response. The tests are defined in terms of the two response components jointly, rather than through a single summary statistic. Such methods are appropriate when the two responses concern different aspects of a treatment; for example, one might wish to show that a new treatment is both as effective and as safe as the current standard. We present a formulation of the bivariate testing problem, introduce group sequential tests that satisfy Type I error conditions, and show how to find the sample size guaranteeing a specified power. We describe how properties of group sequential tests for bivariate normal observations can be computed by numerical integration.