BAYESIAN MULTIVARIATE POISSON REGRESSION
By Efthymios G. Tsionas. 2001
56 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/668cd7cc1f3a1b3a7a13b17cc0d52c69574d0369
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In Artificial Intelligence
- Lluís Bermúdez
- Jianming Ma
- Kara M. Kockelman
- Dimitris Karlis
- D. Lord
- Emiliano A. Valdez
- Peng Shi
- Eun Sug Park
In Statistics and Probability
- Lluís Bermúdez
- Jianming Ma
- Kara M. Kockelman
- Dimitris Karlis
- D. Lord
- Emiliano A. Valdez
- Peng Shi
- Eun Sug Park
Citations in the corpus
- Bayesian Multivariate Poisson Regression for Models of Injury Count, by Severity (2006, methodology): “For ease of implementation, the following assumption is made for the trivariate Poisson distribution, as employed by Tsionas (2001) for his models of forest damage:”
- Multivariate Poisson-Lognormal Models for Jointly Modeling Crash Frequency by Severity (2007, methodology): “Ma and Kockelman (16) adapted a multivariate Poisson (MVP) regression approach developed by Tsionas (17 ) to assess the effects of various covariates on multivariate crash counts by severity.”
- Multivariate Negative Binomial Models for Insurance Claim Counts (2014, methodology): “Such limitation could be addressed through multi-factor models with examples that include the multivariate Poissonlog-normal model (Aitchison and Ho (1989)) and the latent Poisson-normal model (van Ophem (1999)).”
- Modelling Dependence in a Ratemaking Procedure with Multivariate Poisson Regression Models (2010, methodology): “The first one, which we call the “common covariance model”, has been defined in Tsionas (2001) and the second one, the “full covariance model”, in Karlis and Meligkotsidou (2005).”
- Bayesian multivariate Poisson models for insurance ratemaking (2011, unknown): “The first one, which we call the “common covariance model”, has been defined in Tsionas (2001) and the second one, the “full covariance model”, in Karlis and Meligkotsidou (2005).”