A new model for over-dispersed count data: Poisson quasi-Lindley regression model
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Publication:2179005
DOI10.1007/S40096-019-0293-5zbMath1452.62185OpenAlexW2957024489WikidataQ127528828 ScholiaQ127528828MaRDI QIDQ2179005
Publication date: 12 May 2020
Published in: Mathematical Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s40096-019-0293-5
count datamaximum likelihoodPoisson regressionmethod of momentsover-dispersionnegative-binomial regression
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Uses Software
Cites Work
- A hyper-Poisson regression model for overdispersed and underdispersed count data
- A generalized Waring regression model for count data
- Generalized Poisson–Lindley Distribution
- A new count model generated from mixed Poisson transmuted exponential family with an application to health care data
- A modified Conway–Maxwell–Poisson type binomial distribution and its applications
- A new discrete distribution: properties and applications in medical care
- Generalized Poisson–Lindley linear model for count data
- Modelling claim number using a new mixture model: negative binomial gamma distribution
- A Useful Distribution for Fitting Discrete Data: Revival of the Conway–Maxwell–Poisson Distribution
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