Power analysis for zero-inflated Poisson and negative binomial generalized linear models using Monte Carlo simulation

被引:0
|
作者
Dennis, Trent [1 ]
Rubin-McGregor, Jordan [2 ]
O'Connell, Michael J. [1 ]
机构
[1] Miami Univ, Dept Stat, 105 Tallawanda Rd, Oxford, OH 45056 USA
[2] Miami Univ, Dept Psychol, Oxford, OH USA
关键词
Power analysis; zero-inflated count models; generalized linear models; simulation; REGRESSION-MODELS; ALCOHOL-USE; COUNT DATA; DISCRIMINATION; RELIABILITY; DISORDER;
D O I
10.1080/00949655.2024.2440796
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
Many research fields involve count data with zero inflation. A commonly chosen model for analysing a relationship between predictors and a response variable in these scenarios is a zero-inflated generalized linear model (GLM). This model is a mixture of a count-based GLM and a zero-inflation component, with a mixing proportion that determines the amount of excess zeroes. As the use of zero-inflated count models is rising, it is important to be able to conduct a power analysis to properly design studies with such models. In this paper, we propose a flexible method for power analysis with zero-inflated count models using Monte Carlo simulation. We have created the R package ZIPowerAnalysis, which can be used to easily conduct a power analysis for any designed study that will incorporate a zero-inflated count GLM.
引用
收藏
页码:868 / 885
页数:18
相关论文
共 50 条
  • [31] Attribute Control Charts Using Generalized Zero-inflated Poisson Distribution
    Chen, Nan
    Zhou, Shiyu
    Chang, Tzyy-Shuh
    Huang, Howard
    QUALITY AND RELIABILITY ENGINEERING INTERNATIONAL, 2008, 24 (07) : 793 - 806
  • [32] Local influence measure of zero-inflated generalized Poisson mixture regression models
    Chen, Xue-Dong
    Fu, Ying-Zi
    Wang, Xue-Ren
    STATISTICS IN MEDICINE, 2013, 32 (08) : 1294 - 1312
  • [33] Assessing influence for pharmaceutical data in zero-inflated generalized Poisson mixed models
    Xie, Feng-Chang
    Wei, Bo-Cheng
    Lin, Jin-Guan
    STATISTICS IN MEDICINE, 2008, 27 (18) : 3656 - 3673
  • [34] Generalized Linear Models with Covariate Measurement Error and Zero-Inflated Surrogates
    Wang, Ching-Yun
    Tapsoba, Jean de Dieu
    Duggan, Catherine
    Mctiernan, Anne
    MATHEMATICS, 2024, 12 (02)
  • [35] The utility of the zero-inflated Poisson and zero-inflated negative binomial models: a case study of cross-sectional and longitudinal DMF data examining the effect of socio-economic status
    Lewsey, JD
    Thomson, WM
    COMMUNITY DENTISTRY AND ORAL EPIDEMIOLOGY, 2004, 32 (03) : 183 - 189
  • [36] Modeling citrus huanglongbing data using a zero-inflated negative binomial distribution
    de Almeida, Eudmar Paiva
    Janeiro, Vanderly
    Guedes, Terezinha Aparecida
    Mulati, Fabio
    Pedroza Carneiro, Jose Walter
    de Carvalho Nunes, William Mario
    ACTA SCIENTIARUM-AGRONOMY, 2016, 38 (03): : 299 - 306
  • [37] Incorporating spatial interactions in zero-inflated negative binomial models for freight trip generation
    Mounisai Siddartha Middela
    Gitakrishnan Ramadurai
    Transportation, 2021, 48 : 2335 - 2356
  • [38] An alternative bivariate zero-inflated negative binomial regression model using a copula
    So, Sunha
    Lee, Dong-Hee
    Jung, Byoung Cheol
    ECONOMICS LETTERS, 2011, 113 (02) : 183 - 185
  • [39] Incorporating spatial interactions in zero-inflated negative binomial models for freight trip generation
    Middela, Mounisai Siddartha
    Ramadurai, Gitakrishnan
    TRANSPORTATION, 2021, 48 (05) : 2335 - 2356
  • [40] Factors Influencing Adolescent Generalized Anxiety Disorder A Zero-Inflated Negative Binomial Regression Model
    Kang, Kyung Im
    Kang, Chan Mi
    JOURNAL OF PSYCHOSOCIAL NURSING AND MENTAL HEALTH SERVICES, 2024, 62 (06) : 46 - 55