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关注这篇论文的作者
D. Y. Lin
Q. Yao
Zhiliang Ying

删失生存数据随机提前终止的一般理论

研究问题
在长期生存研究的期中分析中,如何根据已有数据及对未来数据的设想计算条件功效,为提前终止或延长研究提供依据?
方法与思路
作者研究包含加权对数秩与比例风险模型得分统计量的一类过程,建立日历时间上的弱收敛,并推导终期条件分布和功效表达式。
材料陈述的贡献
摘要称,理论处理了错峰入组、潜在生存时间趋势及协变量相关问题;随机试验可使用简式,并有小样本模拟和结肠癌数据示例。
阅读关注点
应核对条件信息集和未来数据假设、删失与入组机制、权重函数的影响,以及条件功效如何接入具体停止规则。
阅读边界
仅据版本未注明的 OpenAlex 摘要;未给出完整正则条件和停止决策规则,条件功效计算的准确性不等于整体检验错误率已获控制。

原文摘要

Stochastic curtailment is a valuable tool in monitoring long-term medical studies. Under this approach, one calculates the conditional power, which is the probability of rejecting the null hypothesis at the scheduled end of the study given the existing data at the interim analysis, along with certain speculation about the future data. The conditional power may be used to aid the decision to terminate a study prematurely or to extend a study beyond its originally planned duration. This article provides a formal and systematic investigation into the use of stochastic curtailment in the context of censored survival data. To enhance generality, we introduce a broad class of statistics that includes two-sample weighted log-rank statistics, as well as the partial likelihood score statistic for testing treatment difference with covariate adjustment under the proportional hazards model. We establish the weak convergence under both the null hypothesis and contiguous alternatives for this class of statistics when calculated repeatedly over the calendar time (i.e., time of interim analysis). Further, we derive the conditional distributions of these statistics calculated at the end of the study given all the data collected up to the interim look or given the statistics calculated at the interim look, and provide analytic expressions for the corresponding conditional powers. These results enable us to address several subtle issues involved in the definition and implementation of conditional power for censored survival data, especially when there is staggered patient entry with a potential time trend in the survival distribution, when the Gehan-type weight function is used, or when treatment is not independent of covariates. For randomized clinical trials, we show that very simple formulas can be used to calculate the conditional powers of the unweighted log-rank test (with or without covariate adjustment) under both the null and alternative hypotheses. Simulation studies demonstrate that the conditional powers for survival studies can be accurately evaluated through the proposed formulas even when the sample size is small. An illustration with data taken from a colon cancer study is provided.

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