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在长度有偏抽样下,作为限制时间函数的受限平均生存时间的推断。

Inference for restricted mean survival time as a function of restriction time under length-biased sampling.

机构信息

School of Statistics, University of International Business and Economics, Beijing, China.

Center of Statistical Research, Southwestern University of Finance and Economics, Chengdu, China.

出版信息

Stat Methods Med Res. 2024 Sep;33(9):1610-1623. doi: 10.1177/09622802241267812. Epub 2024 Aug 7.

Abstract

The restricted mean survival time (RMST) is often of direct interest in clinical studies involving censored survival outcomes. It describes the area under the survival curve from time zero to a specified time point. When data are subject to length-biased sampling, as is frequently encountered in observational cohort studies, existing methods cannot estimate the RMST for various restriction times through a single model. In this article, we model the RMST as a continuous function of the restriction time under the setting of length-biased sampling. Two approaches based on estimating equations are proposed to estimate the time-varying effects of covariates. Finally, we establish the asymptotic properties for the proposed estimators. Simulation studies are performed to demonstrate the finite sample performance. Two real-data examples are analyzed by our procedures.

摘要

受限平均生存时间(RMST)在涉及删失生存结局的临床研究中通常具有直接的研究意义。它描述了从时间零点到特定时间点的生存曲线下面积。当数据受到长度有偏抽样的影响时,正如在观察性队列研究中经常遇到的那样,现有方法无法通过单个模型来估计各种限制时间的 RMST。在本文中,我们在长度有偏抽样的设置下将 RMST 建模为限制时间的连续函数。提出了两种基于估计方程的方法来估计协变量的时变效应。最后,我们建立了所提出估计量的渐近性质。通过模拟研究来评估有限样本性能。通过我们的程序对两个真实数据示例进行了分析。

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