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首页> 外文期刊>Clinical trials: journal of the Society for Clinical Trials >Sample size calculation for stepped-wedge cluster-randomized trials with more than two levels of clustering
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Sample size calculation for stepped-wedge cluster-randomized trials with more than two levels of clustering

机译:阶梯式楔形群集的样本量计算 - 随机试验,具有超过两种聚类的群集

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Background/Aims: Power and sample size calculation formulas for stepped-wedge trials with two levels (subjects within clusters) are available. However, stepped-wedge trials with more than two levels are possible. An example is the CHANGE trial which randomizes nursing homes (level 4) consisting of nursing home wards (level 3) in which nurses (level 2) are observed with respect to their hand hygiene compliance during hand hygiene opportunities (level 1) in the care of patients. We provide power and sample size methods for such trials and illustrate these in the setting of the CHANGE trial. Methods: We extend the original sample size methodology derived for stepped-wedge trials based on a random intercepts model, to accommodate more than two levels of clustering. We derive expressions that can be used to determine power and sample size for p levels of clustering in terms of the variances at each level or, alternatively, in terms of intracluster correlation coefficients. We consider different scenarios, depending on whether the same units in a particular level are repeatedly measured as a cohort sample or whether different units are measured cross-sectionally. Results: A simple variance inflation factor is obtained that can be used to calculate power and sample size for continuous and by approximation for binary and rate outcomes. It is the product of (1) variance inflation due to the multilevel structure and (2) variance inflation due to the stepped-wedge manner of assigning interventions over time. Standard and non-standard designs (i.e. so-called "hybrid designs" and designs with more, less, or no data collection when the clusters are all in the control or are all in the intervention condition) are covered. Conclusions: The formulas derived enable power and sample size calculations for multilevel stepped-wedge trials. For the two-, three-, and four-level case of the standard stepped wedge, we provide programs to facilitate these calculations.
机译:背景/目的:具有两个级别的阶梯式楔形试验的功率和样本量计算公式(集群内的受试者)。但是,具有两个以上级别的阶梯式楔形试验是可能的。一个例子是改变试验,其随机化由护理家庭病房(级别3)组成的护理家庭(第3级),其中在护理手中卫生机会(1)款手中的手工卫生符合规定患者。我们为这种试验提供电力和示例大小方法,并在变更试验的设置中说明这些方法。方法:我们基于随机拦截模型扩展了用于阶梯式楔形试验的原始样本大小方法,以适应两个以上的聚类级别。我们推出的表达式,可用于确定在每个级别的差异方面的P级别聚类的功率和样本大小,或者在跨晶板的相关系数方面。我们认为不同的场景,这取决于特定级别中的相同单元是否被重复测量为群组样本,或者是否横向测量不同的单位。结果:获得了简单的差异膨胀因子,其可用于计算连续的功率和样本大小,并通过近似为二进制和速率结果。它是(1)差异由于多级结构而导致的乘积和(2)方差膨胀,由于阶梯式楔形方式随时间分配干预措施。覆盖了标准和非标准设计(即,所谓的“混合设计”和更少,较少,且无数据收集的设计,或者在控制中均纳入或全部在干预条件中)。结论:用于多级步进楔试验的式衍生能量和样本量计算。对于标准阶梯楔的两级,三级和四级案例,我们提供了方便方案,以方便这些计算。

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