Suppr超能文献

重新考虑具有实施阶段的阶梯型楔形集群随机试验设计:减少序列或具有基线和实施阶段的平行组设计可能更有效。

Reconsidering stepped wedge cluster randomized trial designs with implementation periods: Fewer sequences or the parallel-group design with baseline and implementation periods are potentially more efficient.

机构信息

Department of Biostatistics, College of Public Health, University of Kentucky, Lexington, KY, USA.

Division of Biostatistics, College of Public Health, The Ohio State University, Columbus, OH, USA.

出版信息

Clin Trials. 2024 Dec;21(6):710-722. doi: 10.1177/17407745241244790. Epub 2024 Apr 22.

Abstract

BACKGROUND/AIMS: When designing a cluster randomized trial, advantages and disadvantages of tentative designs must be weighed. The stepped wedge design is popular for multiple reasons, including its potential to increase power via improved efficiency relative to a parallel-group design. In many realistic settings, it will take time for clusters to fully implement the intervention. When designing the HEALing (Helping to End Addiction Long-term) Communities Study, implementation time was a major consideration, and we examined the efficiency and practicality of three designs. Specifically, a three-sequence stepped wedge design with implementation periods, a corresponding two-sequence modified design that is created by removing the middle sequence, and a parallel-group design with baseline and implementation periods. In this article, we study the relative efficiencies of these specific designs. More generally, we study the relative efficiencies of modified designs when the stepped wedge design with implementation periods has three or more sequences. We also consider different correlation structures.

METHODS

We compare efficiencies of stepped wedge designs with implementation periods consisting of three to nine sequences with a variety of corresponding designs. The three-sequence design is compared to the two-sequence modified design and to the parallel-group design with baseline and implementation periods analysed via analysis of covariance. Stepped wedge designs with implementation periods consisting of four or more sequences are compared to modified designs that remove all or a subset of 'middle' sequences. Efficiencies are based on the use of linear mixed effects models.

RESULTS

In the studied settings, the modified design is more efficient than the three-sequence stepped wedge design with implementation periods. The parallel-group design with baseline and implementation periods with analysis of covariance-based analysis is often more efficient than the three-sequence design. With respect to stepped wedge designs with implementation periods that are comprised of more sequences, there are often corresponding modified designs that improve efficiency. However, use of only the first and last sequences has the potential to be either relatively efficient or inefficient. Relative efficiency is impacted by the strength of the statistical correlation among outcomes from the same cluster; for example, the relative efficiencies of modified designs tend to be greater for smaller cluster auto-correlation values.

CONCLUSION

If a three-sequence stepped wedge design with implementation periods is being considered for a future cluster randomized trial, then a corresponding modified design using only the first and last sequences should be considered if sole focus is on efficiency. However, a parallel-group design with baseline and implementation periods and analysis of covariance-based analysis can be a practical, efficient alternative. For stepped wedge designs with implementation periods and a larger number of sequences, modified versions that remove 'middle' sequences should be considered. Due to the potential sensitivity of design efficiencies, statistical correlation should be carefully considered.

摘要

背景/目的:在设计群组随机试验时,必须权衡暂定设计的优缺点。阶梯式楔形设计因其相对于平行组设计具有提高效率的潜力而广受欢迎。在许多实际情况下,群组需要时间才能完全实施干预措施。在设计 HEALing(帮助长期戒除成瘾)社区研究时,实施时间是一个主要考虑因素,我们研究了三种设计的效率和实用性。具体来说,采用具有实施期的三阶阶梯式楔形设计、通过去除中间序列创建的相应二阶改良设计以及具有基线和实施期的平行组设计。在本文中,我们研究了这些特定设计的相对效率。更一般地说,我们研究了当具有实施期的阶梯式楔形设计具有三个或更多序列时,改良设计的相对效率。我们还考虑了不同的相关结构。

方法

我们将具有实施期的三阶至九阶序列的阶梯式楔形设计与各种对应的设计进行比较。三阶设计与二阶改良设计以及具有基线和实施期的平行组设计进行比较,通过协方差分析进行分析。具有实施期的四阶或更多序列的阶梯式楔形设计与去除所有或部分“中间”序列的改良设计进行比较。效率基于线性混合效应模型。

结果

在所研究的环境中,改良设计比具有实施期的三阶阶梯式楔形设计更有效。具有基线和实施期的平行组设计,使用协方差分析进行分析,通常比三阶设计更有效。对于具有实施期的更多序列的阶梯式楔形设计,通常有相应的改良设计可以提高效率。但是,仅使用第一和最后一个序列可能具有相对高效或低效的潜力。相对效率受同一群组中结果之间的统计相关性强度的影响;例如,对于较小的群组自相关值,改良设计的相对效率往往更高。

结论

如果正在考虑未来的群组随机试验使用具有实施期的三阶阶梯式楔形设计,那么如果仅关注效率,则应考虑仅使用第一和最后一个序列的相应改良设计。但是,具有基线和实施期以及协方差分析的平行组设计可以是一种实用且高效的替代方案。对于具有实施期和更多序列的阶梯式楔形设计,应考虑去除“中间”序列的改良版本。由于设计效率的潜在敏感性,应仔细考虑统计相关性。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/02b2/11493850/b0965ebaa62b/nihms-1978456-f0001.jpg

文献检索

告别复杂PubMed语法,用中文像聊天一样搜索,搜遍4000万医学文献。AI智能推荐,让科研检索更轻松。

立即免费搜索

文件翻译

保留排版,准确专业,支持PDF/Word/PPT等文件格式,支持 12+语言互译。

免费翻译文档

深度研究

AI帮你快速写综述,25分钟生成高质量综述,智能提取关键信息,辅助科研写作。

立即免费体验