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Sequential and Two-Stage Fixed-Width Confidence Interval Estimation in Response-Adaptive Designs

机译:响应自适应设计中的顺序和两阶段固定宽度置信区间估计

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Let be a sequence of consistent estimators of a parameter Delta in some response-adaptive design, where the data are not independent and identically distributed. A fixed-width confidence interval estimation involves determining a positive integer nu such that, for a given d (> 0) and alpha is an element of (0, 1), the coverage probability of the random interval for Delta is at least (1 - alpha). In this article, we first investigate such confidence intervals for a general structure of response-adaptive allocation design, for two-treatment allocation in clinical trials, in a complete sequential setup. We consider some examples in this context. We then carry out this exercise for a Stein-type two-stage procedure, where the parameters are estimated based on the first-stage data, which are then used for the allocation in the second stage. Fixed-width confidence intervals are obtained in this context. The procedures are evaluated by simulations. We then illustrate the proposed methodology using some real data set.
机译:在某些响应自适应设计中,让数据为参数Delta的一系列一致估计量,其中数据不是独立的且分布均匀。固定宽度的置信区间估计涉及确定正整数nu,以便对于给定d(> 0)并且alpha是(0,1)的元素,随机区间对Delta的覆盖概率至少为(1 - α)。在本文中,我们首先在一个完整的顺序设置中研究这样的置信区间,用于置信区间,用于响应自适应分配设计的一般结构,在临床试验中用于两次治疗的分配。我们考虑这种情况下的一些例子。然后,我们针对Stein型两阶段程序进行此练习,其中基于第一阶段数据估算参数,然后将其用于第二阶段分配。在这种情况下获得固定宽度的置信区间。通过仿真评估程序。然后,我们使用一些实际数据集来说明所提出的方法。

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