临床试验设计的敏感性分析:选择方案和总结操作特征

L. Han, A. Arfè, L. Trippa
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摘要

使用基于模拟的敏感性分析是评估和比较未来临床试验候选设计的基础。在这种情况下,敏感性分析对于评估重要设计工作特性(OCs)相对于各种未知参数(UPs)的依赖性特别有用。OCs的典型例子包括检测治疗效果的可能性和平均研究持续时间,这取决于临床研究开始后才知道的UPs,例如主要结果的分布和患者概况。敏感性分析的两个关键组成部分是(i)选择一组合理的模拟场景$\{\boldsymbol{\theta}_1,…,\boldsymbol{\theta}_K\}$和(ii)感兴趣的OCs列表。我们提出了一种新的方法来选择一组场景纳入设计敏感性分析。我们的方法平衡了对几种情况下计算的oc的简单性和可解释性的需求,以及通过模拟忠实地总结oc在所有可能的UPs值中如何变化的需求。我们的建议还支持在最终的敏感性分析报告中选择若干模拟情景。为了实现这些目标,我们最小化了一个损失函数$\mathcal{L}(\boldsymbol{\theta}_1,…,\boldsymbol{\theta}_K)$,它正式化了一组特定的$K$敏感性场景$\{\boldsymbol{\theta}_1,…,\boldsymbol{\theta}_K\}$足以概括试验设计的oc如何在所有可能的UPs值上变化。然后,我们使用优化技术来选择最佳的模拟场景集来举例说明试验设计的OCs。
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Sensitivity Analyses of Clinical Trial Designs: Selecting Scenarios and Summarizing Operating Characteristics
The use of simulation-based sensitivity analyses is fundamental to evaluate and compare candidate designs for future clinical trials. In this context, sensitivity analyses are especially useful to assess the dependence of important design operating characteristics (OCs) with respect to various unknown parameters (UPs). Typical examples of OCs include the likelihood of detecting treatment effects and the average study duration, which depend on UPs that are not known until after the onset of the clinical study, such as the distributions of the primary outcomes and patient profiles. Two crucial components of sensitivity analyses are (i) the choice of a set of plausible simulation scenarios $\{\boldsymbol{\theta}_1,...,\boldsymbol{\theta}_K\}$ and (ii) the list of OCs of interest. We propose a new approach to choose the set of scenarios for inclusion in design sensitivity analyses. Our approach balances the need for simplicity and interpretability of OCs computed across several scenarios with the need to faithfully summarize -- through simulations -- how the OCs vary across all plausible values of the UPs. Our proposal also supports the selection of the number of simulation scenarios to be included in the final sensitivity analysis report. To achieve these goals, we minimize a loss function $\mathcal{L}(\boldsymbol{\theta}_1,...,\boldsymbol{\theta}_K)$ that formalizes whether a specific set of $K$ sensitivity scenarios $\{\boldsymbol{\theta}_1,...,\boldsymbol{\theta}_K\}$ is adequate to summarize how the OCs of the trial design vary across all plausible values of the UPs. Then, we use optimization techniques to select the best set of simulation scenarios to exemplify the OCs of the trial design.
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