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带有治愈部分的结肠癌复发和死亡的多状态模型。

Multi-state models for colon cancer recurrence and death with a cured fraction.

机构信息

Department of Biostatistics, University of Michigan, Ann Arbor, MI, U.S.A.

出版信息

Stat Med. 2014 May 10;33(10):1750-66. doi: 10.1002/sim.6056. Epub 2013 Dec 5.

Abstract

In cancer clinical trials, patients often experience a recurrence of disease prior to the outcome of interest, overall survival. Additionally, for many cancers, there is a cured fraction of the population who will never experience a recurrence. There is often interest in how different covariates affect the probability of being cured of disease and the time to recurrence, time to death, and time to death after recurrence. We propose a multi-state Markov model with an incorporated cured fraction to jointly model recurrence and death in colon cancer. A Bayesian estimation strategy is used to obtain parameter estimates. The model can be used to assess how individual covariates affect the probability of being cured and each of the transition rates. Checks for the adequacy of the model fit and for the functional forms of covariates are explored. The methods are applied to data from 12 randomized trials in colon cancer, where we show common effects of specific covariates across the trials.

摘要

在癌症临床试验中,患者经常在关注的结局(总生存期)之前出现疾病复发。此外,对于许多癌症来说,人群中存在一定比例的治愈患者,他们永远不会经历复发。人们通常对不同协变量如何影响疾病治愈的可能性以及复发、死亡、复发后死亡的时间产生兴趣。我们提出了一个具有包含治愈部分的多状态马尔可夫模型,以联合建模结肠癌的复发和死亡。使用贝叶斯估计策略来获得参数估计。该模型可用于评估个体协变量如何影响治愈的可能性以及每个转移率。还探讨了对模型拟合和协变量函数形式的充分性检查。该方法应用于来自 12 项结肠癌随机试验的数据,从中我们展示了特定协变量在试验中的常见效应。

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