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SEMIPARAMETRIC BIVARIATE QUANTILE-QUANTILE REGRESSION FOR ANALYZING SEMI-COMPETING RISKS DATA

机译:半参数二元量化-四边形回归分析半竞争风险数据

摘要

In this paper, we consider estimation of the effect of a randomized treatment on time to disease progression and death, possibly adjusting for high-dimensional baseline prognostic factors. We assume that patients may or may not have a specific type of disease progression prior to death and those who have this endpoint are followed for their survival information. Progression and survival may also be censored due to loss to follow-up or study termination. We posit a semi-parametric bivariate quantile-quantile regression failure time model and show how to construct estimators of the regression parameters. The causal interpretation of the parameters depends on non-identifiable assumptions. We discuss two assumptions: the first applies to situations where it is reasonable to view disease progression as well defined after death and the second applies to situations where such a view is unreasonable. We conduct a simulation study and analyze data from a randomized trial for the treatment of brain cancer.
机译:在本文中,我们考虑估计随机治疗对疾病进展和死亡的时间的影响,并可能针对高维基线预后因素进行调整。我们假设患者在死亡之前可能患有或未患有特定类型的疾病进展,并且追踪具有此终点的患者的生存信息。进度和生存率也可能由于随访或研究终止而受到审查。我们提出一个半参数双变量分位数-分位数回归失败时间模型,并展示如何构建回归参数的估计量。参数的因果解释取决于不可识别的假设。我们讨论了两个假设:第一个假设适用于合理地看待死亡后已明确定义的疾病进展的情况,第二个假设适用于这样的假设不合理的情况。我们进行了一项模拟研究,并分析了一项用于治疗脑癌的随机试验数据。

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