Joint Modeling of Geometric Features of Longitudinal Process and Discrete Survival Time Measured on Nested Timescales: An Application to Fecundity Studies.

IF 0.4 Q4 MATHEMATICAL & COMPUTATIONAL BIOLOGY Statistics in Biosciences Pub Date : 2024-04-01 Epub Date: 2023-08-11 DOI:10.1007/s12561-023-09381-x
Abhisek Saha, Ling Ma, Animikh Biswas, Rajeshwari Sundaram
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Abstract

In biomedical studies, longitudinal processes are collected till time-to-event, sometimes on nested timescales (example, days within months). Most of the literature in joint modeling of longitudinal and time-to-event data has focused on modeling the mean or dispersion of the longitudinal process with the hazard for time-to-event. However, based on the motivating studies, it may be of interest to investigate how the cycle-level geometric features (such as the curvature, location and height of a peak), of a cyclical longitudinal process is associated with the time-to-event being studied. We propose a shared parameter joint model for a cyclical longitudinal process and a discrete survival time, measured on nested timescales, where the cycle-varying geometric feature is modeled through a linear mixed effects model and a proportional hazards model for the discrete survival time. The proposed approach allows for prediction of survival probabilities for future subjects based on their available longitudinal measurements. Our proposed model and approach is illustrated through simulation and analysis of Stress and Time-to-Pregnancy, a component of Oxford Conception Study. A joint modeling approach was used to assess whether the cycle-specific geometric features of the lutenizing hormone measurements, such as its peak or its curvature, are associated with time-to-pregnancy (TTP).

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纵向过程几何特征和嵌套时间尺度上的离散生存时间联合建模:在繁殖力研究中的应用
在生物医学研究中,纵向过程被收集到时间到事件,有时是在嵌套的时间尺度上(例如,几个月内的几天)。大多数关于纵向和时间到事件数据联合建模的文献都集中在纵向过程的平均值或离散度与时间到事件风险的建模上。然而,在激励研究的基础上,研究周期性纵向过程的周期级几何特征(如曲率、峰值的位置和高度)如何与所研究的事件时间相关联可能是有意义的。我们提出了一个循环纵向过程和离散生存时间的共享参数联合模型,在嵌套时间尺度上测量,其中循环变化的几何特征通过线性混合效应模型和离散生存时间的比例风险模型来建模。所提出的方法可以根据他们现有的纵向测量来预测未来受试者的生存概率。我们提出的模型和方法是通过模拟和分析压力和怀孕时间,牛津概念研究的一个组成部分来说明的。采用联合建模方法评估促黄体激素测量的周期特异性几何特征(如峰值或曲率)是否与妊娠时间(TTP)相关。
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来源期刊
Statistics in Biosciences
Statistics in Biosciences MATHEMATICAL & COMPUTATIONAL BIOLOGY-
CiteScore
2.00
自引率
0.00%
发文量
28
期刊介绍: Statistics in Biosciences (SIBS) is published three times a year in print and electronic form. It aims at development and application of statistical methods and their interface with other quantitative methods, such as computational and mathematical methods, in biological and life science, health science, and biopharmaceutical and biotechnological science. SIBS publishes scientific papers and review articles in four sections, with the first two sections as the primary sections. Original Articles publish novel statistical and quantitative methods in biosciences. The Bioscience Case Studies and Practice Articles publish papers that advance statistical practice in biosciences, such as case studies, innovative applications of existing methods that further understanding of subject-matter science, evaluation of existing methods and data sources. Review Articles publish papers that review an area of statistical and quantitative methodology, software, and data sources in biosciences. Commentaries provide perspectives of research topics or policy issues that are of current quantitative interest in biosciences, reactions to an article published in the journal, and scholarly essays. Substantive science is essential in motivating and demonstrating the methodological development and use for an article to be acceptable. Articles published in SIBS share the goal of promoting evidence-based real world practice and policy making through effective and timely interaction and communication of statisticians and quantitative researchers with subject-matter scientists in biosciences.
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