多维β-二项回归模型:患者报告结果的联合分析

IF 1.2 4区 数学 Q2 STATISTICS & PROBABILITY
J. Najera-Zuloaga, Dae-Jin Lee, C. Esteban, I. Arostegui
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引用次数: 0

摘要

患者报告结果(PROs)通常被用作临床研究的主要结果。PROs通常是在有序尺度上测量的,它们往往具有超出二项式分布的过度可变性,这种特性被称为过度分散。以前曾在这种情况下提出过β-二项式分布,以适应PROs,β-二项回归(BBR)是建模目的的一个很好的替代方案,包括在纵向框架中扩展到混合效应模型。许多PROs具有不同的健康维度,这些维度在受试者中通常是相关的。然而,在临床分析中,维度是单独分析的。在这项工作中,我们提出了一个多维BBR模型,该模型在联合分析中包含了包括多个PROs在内的多维结果。通过模拟研究和呼吸系统疾病患者的真实数据应用,对该提案进行了评估,并与独立分析进行了比较。结果表明,多维方法在参数显著性和解释方面具有优势。此外,本文中提出的方法在作者开发的PROreg R包中实现。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Multidimensional beta-binomial regression model: A joint analysis of patient-reported outcomes
Patient-reported outcomes (PROs) are often used as primary outcomes in clinical research studies. PROs are usually measured in ordinal scales and they tend to have excess variability beyond the binomial distribution, a property called overdispersion. Beta-binomial distribution has been previously proposed in this context in order to fit PROs, and beta-binomial regression (BBR) as a good alternative for modelling purposes, including the extension to mixed-effects models in a longitudinal framework. Many PROs have various health dimensions, which are commonly correlated within subjects. However, in clinical analysis, dimensions are separately analysed. In this work, we propose a multidimensional BBR model that incorporates a multidimensional outcome including several PROs in a joint analysis. The proposal has been evaluated and compared to the independent analysis through a simulation study and a real data application with patients with respiratory disease. Results show the advantages that a multidimensional approach offers in terms of parameter significance and interpretation. Additionally, the methods proposed in this work are implemented in the PROreg R-package developed by the authors.
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来源期刊
Statistical Modelling
Statistical Modelling 数学-统计学与概率论
CiteScore
2.20
自引率
0.00%
发文量
16
审稿时长
>12 weeks
期刊介绍: The primary aim of the journal is to publish original and high-quality articles that recognize statistical modelling as the general framework for the application of statistical ideas. Submissions must reflect important developments, extensions, and applications in statistical modelling. The journal also encourages submissions that describe scientifically interesting, complex or novel statistical modelling aspects from a wide diversity of disciplines, and submissions that embrace the diversity of applied statistical modelling.
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