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Semiparametric inference for a two-stage outcome-dependent sampling design with interval-censored failure time data

机译:具有阶段检查失效时间数据的两阶段结果相关抽样设计的半参数推断

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We propose a two-stage outcome-dependent sampling design and inference procedure for studies that concern interval-censored failure time outcomes. This design enhances the study efficiency by allowing the selection probabilities of the second-stage sample, for which the expensive exposure variable is ascertained, to depend on the first-stage observed interval-censored failure time outcomes. In particular, the second-stage sample is enriched by selectively including subjects who are known or observed to experience the failure at an early or late time. We develop a sieve semiparametric maximum pseudo likelihood procedure that makes use of all available data from the proposed two-stage design. The resulting regression parameter estimator is shown to be consistent and asymptotically normal, and a consistent estimator for its asymptotic variance is derived. Simulation results demonstrate that the proposed design and inference procedure performs well in practical situations and is more efficient than the existing designs and methods. An application to a phase 3 HIV vaccine trial is provided.
机译:对于涉及间隔检查的失效时间结果的研究,我们提出了一个取决于结果的两阶段抽样设计和推断程序。通过允许确定第二阶段样本的选择概率(确定了昂贵的暴露变量),该设计取决于第一阶段观察到的间隔检查的失效时间结果,从而提高了研究效率。特别地,通过选择性地包括已知或观察到在早期或晚期经历失败的受试者来丰富第二阶段的样品。我们开发了一个筛半参数最大伪似然程序,该程序利用了来自建议的两阶段设计的所有可用数据。所得的回归参数估计量显示为一致且渐近正态,并导出其渐近方差的一致估计量。仿真结果表明,所提出的设计和推理程序在实际情况下表现良好,并且比现有的设计和方法更有效。提供了3期HIV疫苗试验的申请。

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