审查(临床试验)
估计员
统计
生存分析
贝叶斯定理
逻辑回归
生存功能
统计的
数学
估计
接收机工作特性
比例危险模型
期限(时间)
Kaplan-Meier估计量
计量经济学
计算机科学
贝叶斯概率
量子力学
物理
经济
管理
作者
Lloyd E. Chambless,Guoqing Diao
摘要
Abstract Sensitivity, specificity, and area under the ROC curve (AUC) are often used to measure the ability of survival models to predict future risk. Estimation of these parameters is complicated by the fact that these parameters are time‐dependent and by the fact that censoring affects their estimation just as it affects estimation of survival curves or coefficients of survival regression models. The authors present several estimators that overcome these complications. One approach is a recursive calculation over the ordered times of events, analogous to the Kaplan–Meier approach to survival function estimation. Another is to first apply Bayes' theorem to write the parameters of interest in terms of conditional survival functions that are then estimated by survival analysis methods. Simulation studies demonstrate that the proposed estimators perform well in practical situations, when compared with an estimator ( c ‐statistic, from logistic regression) that ignores time. An illustration with data from a cardiovascular follow‐up study is provided. Copyright © 2005 John Wiley & Sons, Ltd.
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