Feature screening via concordance indices for left-truncated and right-censored survival data

IF 0.8 4区 数学 Q3 STATISTICS & PROBABILITY Journal of Statistical Planning and Inference Pub Date : 2024-02-10 DOI:10.1016/j.jspi.2024.106153
Li-Pang Chen
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Abstract

Ultrahigh-dimensional data analysis has been a popular topic in decades. In the framework of ultrahigh-dimensional setting, feature screening methods are key techniques to retain informative covariates and screen out non-informative ones when the dimension of covariates is extremely larger than the sample size. In the presence of incomplete data caused by censoring, several valid methods have also been developed to deal with ultrahigh-dimensional covariates for time-to-event data. However, little approach is available to handle feature screening for survival data subject to biased sample, which is usually induced by left-truncation. In this paper, we extend the C-index estimation proposed by Hartman et al. (2023) to develop a valid feature screening procedure to deal with left-truncated and right-censored survival data subject to ultrahigh-dimensional covariates. The sure screening property is also rigorously established to justify the proposed method. Numerical results also verify the validity of the proposed procedure.

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通过左截断和右截断生存数据的一致性指数进行特征筛选
几十年来,超高维数据分析一直是一个热门话题。在超高维设置的框架下,当协变量的维度比样本量大得多时,特征筛选方法是保留有信息量的协变量并筛选出无信息量的协变量的关键技术。在普查导致数据不完整的情况下,也开发出了几种有效的方法来处理时间到事件数据的超高维协变量。然而,目前还没有什么方法可以处理生存数据的特征筛选问题,因为生存数据的样本存在偏差,而偏差通常是由左截断引起的。在本文中,我们扩展了 Hartman 等人(2023 年)提出的 C 指数估计方法,开发出一种有效的特征筛选程序,用于处理左截断和右删失的超高维协变量生存数据。此外,还严格建立了确定的筛选属性,以证明所提出的方法是正确的。数值结果也验证了所提方法的有效性。
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来源期刊
Journal of Statistical Planning and Inference
Journal of Statistical Planning and Inference 数学-统计学与概率论
CiteScore
2.10
自引率
11.10%
发文量
78
审稿时长
3-6 weeks
期刊介绍: The Journal of Statistical Planning and Inference offers itself as a multifaceted and all-inclusive bridge between classical aspects of statistics and probability, and the emerging interdisciplinary aspects that have a potential of revolutionizing the subject. While we maintain our traditional strength in statistical inference, design, classical probability, and large sample methods, we also have a far more inclusive and broadened scope to keep up with the new problems that confront us as statisticians, mathematicians, and scientists. We publish high quality articles in all branches of statistics, probability, discrete mathematics, machine learning, and bioinformatics. We also especially welcome well written and up to date review articles on fundamental themes of statistics, probability, machine learning, and general biostatistics. Thoughtful letters to the editors, interesting problems in need of a solution, and short notes carrying an element of elegance or beauty are equally welcome.
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