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Semiparametric analysis of transformation models with dependently left-truncated and right-censored data

机译:具有相关左截断和右删截数据的转换模型的半参数分析

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摘要

In transplant studies, the patients must survive long enough to receive a transplant, which induces left-truncation. The assumption of independence between failure and truncation times may not hold since a longer transplant waiting time can be associated with a worse survivorship. To take dependence into consideration, we utilize a semiparametric transformation model, where the truncation time is both a truncated variable and a predictor of the time to failure. Using the inverse-probabilityweighted (IPW) approach, we propose an IPW estimator of the marginal distribution of waiting time. Simulation studies are conducted to investigate finite sample performance of the proposed estimator. We also apply our methods to bone marrow and heart transplant data.
机译:在移植研究中,患者必须存活足够长的时间才能进行移植,这会导致左截短。失败和截断时间之间的独立性的假设可能不成立,因为更长的移植等待时间可能会导致生存率降低。为了考虑依赖性,我们使用半参数转换模型,其中截断时间既是截断变量又是失效时间的预测变量。使用逆概率加权(IPW)方法,我们提出了等待时间边际分布的IPW估计器。进行仿真研究以研究拟议估计量的有限样本性能。我们还将我们的方法应用于骨髓和心脏移植数据。

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