The analysis of incontinence episodes and other count data in patients with overactive bladder by Poisson and negative binomial regression

被引:11
|
作者
Martina, R. [1 ]
Kay, R. [2 ]
van Maanen, R. [3 ]
Ridder, A. [3 ]
机构
[1] Univ Leicester, Dept Hlth Sci, Leicester, Leics, England
[2] RK Stat Ltd, Bakewell, England
[3] Astellas Pharma Europe BV, Leiden, Netherlands
关键词
Poisson regression; negative binomial regression; overdispersion; zero-inflation models; count data; ANTIMUSCARINIC AGENT SOLIFENACIN; URINARY-INCONTINENCE; CONTROLLED TRIAL; EFFICACY; TOLERABILITY; MORTALITY; PHASE-3;
D O I
10.1002/pst.1664
中图分类号
R9 [药学];
学科分类号
1007 ;
摘要
Clinical studies in overactive bladder have traditionally used analysis of covariance or nonparametric methods to analyse the number of incontinence episodes and other count data. It is known that if the underlying distributional assumptions of a particular parametric method do not hold, an alternative parametric method may be more efficient than a nonparametric one, which makes no assumptions regarding the underlying distribution of the data. Therefore, there are advantages in using methods based on the Poisson distribution or extensions of that method, which incorporate specific features that provide a modelling framework for count data. One challenge with count data is overdispersion, but methods are available that can account for this through the introduction of random effect terms in the modelling, and it is this modelling framework that leads to the negative binomial distribution. These models can also provide clinicians with a clearer and more appropriate interpretation of treatment effects in terms of rate ratios. In this paper, the previously used parametric and non-parametric approaches are contrasted with those based on Poisson regression and various extensions in trials evaluating solifenacin and mirabegron in patients with overactive bladder. In these applications, negative binomial models are seen to fit the data well. Copyright (c) 2014 John Wiley & Sons, Ltd.
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页码:151 / 160
页数:10
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