基于分位数回归探讨复发发作长度的异质性。

IF 1.7 4区 数学 Q3 BIOLOGY
Biometrics Pub Date : 2025-07-03 DOI:10.1093/biomtc/ujaf122
Yi Liu, Guillermo E Umpierrez, Limin Peng
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引用次数: 0

摘要

在慢性病研究中,当感兴趣的事件反复发生且每次发生持续一段随机时间时,经常出现复发性发作数据。了解复发期长度的异质性有助于指导动态和定制的疾病管理。然而,对为此目的量身定制的方法的关注相对较少。现有的方法要么不能直接解释情节长度,要么涉及限制性或不切实际的分布假设,例如个体情节长度的可交换性。在这项工作中,我们提出了一种建模策略,通过采用分位数回归和合理地结合时间相关协变量来克服这些限制。将反复发作的事件作为聚类数据,我们开发了一种估计程序,可以适当地处理特殊的并发症,包括依赖审查,依赖截断和信息聚类大小。我们的估计过程计算简单,得到的估计量具有理想的渐近性质。我们的数值研究表明,所提出的方法优于现有方法的幼稚适应。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Exploring the heterogeneity in recurrent episode lengths based on quantile regression.

Recurrent episode data frequently arise in chronic disease studies when an event of interest occurs repeatedly and each occurrence lasts for a random period of time. Understanding the heterogeneity in recurrent episode lengths can help guide dynamic and customized disease management. However, there has been relative sparse attention to methods tailored to this end. Existing approaches either do not confer direct interpretation on episode lengths or involve restrictive or unrealistic distributional assumptions, such as exchangeability of within-individual episode lengths. In this work, we propose a modeling strategy that overcomes these limitations through adopting quantile regression and sensibly incorporating time-dependent covariates. Treating recurrent episodes as clustered data, we develop an estimation procedure that properly handles the special complications, including dependent censoring, dependent truncation, and informative cluster size. Our estimation procedure is computationally simple and yields estimators with desirable asymptotic properties. Our numerical studies demonstrate the advantages of the proposed method over naive adaptations of existing approaches.

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来源期刊
Biometrics
Biometrics 生物-生物学
CiteScore
2.70
自引率
5.30%
发文量
178
审稿时长
4-8 weeks
期刊介绍: The International Biometric Society is an international society promoting the development and application of statistical and mathematical theory and methods in the biosciences, including agriculture, biomedical science and public health, ecology, environmental sciences, forestry, and allied disciplines. The Society welcomes as members statisticians, mathematicians, biological scientists, and others devoted to interdisciplinary efforts in advancing the collection and interpretation of information in the biosciences. The Society sponsors the biennial International Biometric Conference, held in sites throughout the world; through its National Groups and Regions, it also Society sponsors regional and local meetings.
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