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arXiv 2011.10720stat.ME
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使用优先复合终点的匹配净效益和匹配胜率的稳健统计推断

Robust statistical inference for the matched net benefit and the matched win ratio using prioritized composite endpoints

Roland A. Matsouaka, Adrian Coles

摘要:

作为复合终点至首次事件时间分析的替代方法,已提出{ \it净获益}(NB)和{ \it赢比}(WR)--使用基于临床重要性的优先组分结局评估处理效应。然而,NB和WR的统计推断依赖于大样本假设,这可能导致无效的检验统计量和不充分、不令人满意的置信区间,特别是当样本量较小或获胜比例接近0或1时。在本文中,我们开发了一个系统的方法来解决这些限制在配对样本设计。我们首先在无治疗差异的原假设下引入一个新的检验统计量。然后,我们提出了计算样本量的公式。最后,我们给出了这两个估计量的置信区间估计。为了估计置信区间,我们使用{ \it方差估计恢复方法}(MOVER),该方法将两个单独的个体比例置信区间合并为感兴趣的被估量的混合区间。我们通过模拟研究来评估所提出的检验统计量和MOVER置信区间估计的性能。我们证明了MOVER的置信区间是一样好的大样本置信区间时,样本是大的,当胜利的比例是有界远离0和1。此外,当样本较小或比例处于或接近边界0和1时,MOVER区间的表现优于其竞争对手。我们使用来自随机临床研究的三个例子来说明该方法(及其竞争对手)。

英文摘要:

As alternatives to the time-to-first-event analysis of composite endpoints, the {\it net benefit} (NB) and the {\it win ratio} (WR) -- which assess treatment effects using prioritized component outcomes based on clinical importance -- have been proposed. However, statistical inference of NB and WR relies on a large-sample assumptions, which can lead to an invalid test statistic and inadequate, unsatisfactory confidence intervals, especially when the sample size is small or the proportion of wins is near 0 or 1. In this paper, we develop a systematic approach to address these limitations in a paired-sample design. We first introduce a new test statistic under the null hypothesis of no treatment difference. Then, we present the formula to calculate the sample size. Finally, we develop the confidence interval estimations of these two estimators. To estimate the confidence intervals, we use the {\it method of variance estimates recovery} (MOVER), that combines two separate individual-proportion confidence intervals into a hybrid interval for the estimand of interest. We assess the performance of the proposed test statistic and MOVER confidence interval estimations through simulation studies. We demonstrate that the MOVER confidence intervals are as good as the large-sample confidence intervals when the sample is large and when the proportions of wins is bounded away from 0 and 1. Moreover, the MOVER intervals outperform their competitors when the sample is small or the proportions are at or near the boundaries 0 and 1. We illustrate the method (and its competitors) using three examples from randomized clinical studies.

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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