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D-optimality of unequal versus equal cluster sizes for mixed effects linear regression analysis of randomized trials with clusters in one treatment arm

机译:在一个治疗组中对具有簇的随机试验进行混合效应线性回归分析时,不等与相等簇大小的D-最优性

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摘要

The efficiency loss due to varying cluster sizes in trials where treatments induce clustering of observations in one of the two treatment arms is examined. Such designs may arise when comparing group therapy to a condition with only medication or a condition not involving any kind of treatment. For maximum likelihood estimation in a mixed effects linear regression, asymptotic relative efficiencies (RE) of unequal versus equal cluster sizes in terms of the D-criterion and D-s-criteria are derived. A Monte Carlo simulation for small sample sizes shows these asymptotic REs to be very accurate for the D-s-criterion of the fixed effects and rather accurate for the D-criterion. Taylor approximations of the asymptotic REs turn out to be accurate and can be used to predict the efficiency loss when planning a trial. The RE usually will be more than 0.94 and, when planning sample sizes, multiplying both the number of clusters in one arm and the number of persons in the other arm by 1/RE is the most cost-efficient way of regaining the efficiency loss.
机译:在试验中,治疗导致两个观察组之一中的观察结果成簇,因此研究了由于簇大小变化而导致的效率损失。将团体治疗与仅药物治疗或不涉及任何治疗的疾病进行比较时,可能会出现此类设计。为了在混合效应线性回归中进行最大似然估计,得出了在D准则和D-s准则方面不相等与相等聚类大小的渐近相对效率(RE)。对于小样本量的蒙特卡洛模拟显示,这些渐近RE对于固定效应的D-s标准非常准确,而对于D标准则非常准确。渐近RE的泰勒近似值证明是准确的,可用于计划试验时预测效率损失。 RE通常会大于0.94,并且在计划样本量时,将一个分支中的聚类数量和另一个分支中的人数都乘以1 / RE是挽回效率损失的最具成本效益的方式。

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