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AI 根据所提供的论文材料归类:摘要属于混合样本检测与生存回归,未直接涉及给定细分中的因果效应或其他对应问题。

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关注这篇论文的作者
Shuwei Li
Tao Hu
Lianming Wang
Joshua M Tebbs

混合样本检测的现状数据回归分析

研究问题
当个体仅接受一次评估,且检测结果来自多个个体样本混合形成的池时,如何估计事件时间与协变量之间的比例风险关系?
方法与思路
作者以分段常数函数近似累积基准风险,构造筛极大似然估计,并通过数据增广推导计算高效的 EM 算法。
材料陈述的贡献
摘要称建立参数与非参数部分的渐近性质,模拟显示所提方法表现符合名义标准,并在部分比较中优于对应的个体检测估计方法。
阅读关注点
应核对样本池构造和检测误差设定、一次观察时间的机制,以及比例风险假设、筛空间选择和 EM 算法的收敛表现。
阅读边界
仅据所给 Crossref 摘要,未说明检测准确性、渐近条件或公平比较的资源约束;衣原体数据案例的具体估计结果未提供。

原文摘要

Summary Group testing is an effective way to reduce the time and cost associated with conducting large-scale screening for infectious diseases. Benefits are realized through testing pools formed by combining specimens, such as blood or urine, from different individuals. In some studies, individuals are assessed only once and a time-to-event endpoint is recorded, for example, the time until infection. Combining group testing with this type of endpoint results in group-tested current status data (Petito & Jewell, 2016). To analyse these complex data, we propose methods that estimate a proportional hazard regression model based on test outcomes from measuring the pools. A sieve maximum likelihood estimation approach is developed that approximates the cumulative baseline hazard function with a piecewise constant function. To identify the sieve estimator, a computationally efficient expectation-maximization algorithm is derived by using data augmentation. Asymptotic properties of both the parametric and nonparametric components of the sieve estimator are then established by applying modern empirical process theory. Numerical results from simulation studies show that our proposed method performs nominally and has advantages over the corresponding estimation method based on individual testing results. We illustrate our work by analysing a chlamydia dataset collected by the State Hygienic Laboratory at the University of Iowa.

笔记与分组
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