THE GENERALIZED BIVARIATE POISSON DISTRIBUTION ACCORDING TO BERKHOUT AND PLUG

In this article, we will construct a new bivariate Poisson distribution through the bivariate law of probabilities of causes highlighted by Bidounga et al. in [\ref{BP52}]. This law generalise the bivariate Poisson distribution according to Berkhout and Plug [\ref{BP50}].And finally we simulated the data.

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Publication Details

Journal
Journal of Computer Science and Applied Mathematics
Published
2024-10-14
DOI
https://doi.org/10.37418/jcsam.6.2.1
Primary Topic
Statistical Distribution Estimation and Applications
Type
article
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article

THE GENERALIZED BIVARIATE POISSON DISTRIBUTION ACCORDING TO BERKHOUT AND PLUG

Rufin Bidounga, Dominique Mizère, P. C. Batsindila Nganga, Réolie Foxie Mizélé Kitoti et al.
Journal of Computer Science and Applied Mathematics
Statistical Distribution Estimation and Applications
article

THE GENERALIZED BIVARIATE POISSON DISTRIBUTION ACCORDING TO BERKHOUT AND PLUG

Rufin Bidounga, Dominique Mizère, P. C. Batsindila Nganga, Réolie Foxie Mizélé Kitoti, E. Nguessolta
article en

Abstract

In this article, we will construct a new bivariate Poisson distribution through the bivariate law of probabilities of causes highlighted by Bidounga et al. in [\ref{BP52}]. This law generalise the bivariate Poisson distribution according to Berkhout and Plug [\ref{BP50}].And finally we simulated the data.

Journal of Computer Science and Applied MathematicsVol. 6(2)
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Statistical Distribution Estimation and Applications
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THE GENERALIZED BIVARIATE POISSON DISTRIBUTION ACCORDING TO BERKHOUT AND PLUG — Rufin Bidounga, Dominique Mizère, et al. · Journal of Computer Science and Applied Mathematics (2024) | TGRS Research Map | TGRS