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Comparison of Adaptive Treatment Strategies Based on Longitudinal Outcomes in Sequential Multiple Assignment Randomized Trials

机译:顺序多重分配随机试验中基于纵向结果的适应性治疗策略比较

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摘要

In sequential multiple assignment randomized trials, longitudinal outcomes may be the most important outcomes of interest since this type of trials are usually conducted in areas of chronic diseases or conditions. We propose to use a weighted generalized estimating equation (GEE) approach to analyzing data from such type of trials for comparing two adaptive treatment strategies based on generalized linear models. Although the randomization probabilities are known, we consider estimated weights in which the randomization probabilities are replaced by their empirical estimates, and prove that the resulting weighted GEE estimator is more efficient than the estimators with true weights. The variance of the weighted GEE estimator is estimated by an empirical sandwich estimator. The time variable in the model can be linear, piece-wise linear, or more complicated forms. This provides more flexibility which is important because in the adaptive treatment setting the treatment changes over time and hence a single linear trend over the whole period of study may not be practical. Simulation results show that the weighted GEE estimators of regression coefficients are consistent regardless of the specification of the correlation structure of the longitudinal outcomes. The weighted GEE method is then applied in analyzing data from the Clinical Antipsychotic Trials of Intervention Effectiveness (CATIE).
机译:在顺序多次分配随机试验中,纵向结果可能是最重要的关注结果,因为这种类型的试验通常在慢性疾病或状况下进行。我们建议使用加权广义估计方程(GEE)方法分析此类试验的数据,以比较基于广义线性模型的两种自适应治疗策略。尽管随机概率是已知的,但我们考虑了将随机概率替换为其经验估计的估计权重,并证明了所得加权GEE估计量比具有真实权重的估计量更有效。加权GEE估计量的方差由经验三明治估计量估计。模型中的时间变量可以是线性,分段线性或更复杂的形式。这提供了更大的灵活性,这很重要,因为在适应性治疗设置中,治疗会随时间而变化,因此在整个研究期间,单一线性趋势可能不切实际。仿真结果表明,不管纵向结果的相关结构如何,回归系数的加权GEE估计量都是一致的。然后将加权GEE方法应用于分析来自临床抗精神病药物干预效果试验(CATIE)的数据。

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