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Communications in Statistics - Theory and Methods Volume 35, 2006 - Issue 5
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DISTRIBUTION THEORY

On the Characterization of a Bivariate Geometric Distribution

Sunil K. Dhar Department of Mathematical Sciences and CAMS, New Jersey Institute of Technology, Newark, New Jersey, USACorrespondence[email protected]
&
Srinivasan Balaji Department of Statistics, George Washington University, Washington, D.C., USA
Pages 759-765 | Received 02 Oct 2003, Accepted 21 Oct 2005, Published online: 15 Feb 2007

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Ricardo Puziol de Oliveira, Josmar Mazucheli & Jorge Alberto Achcar. (2021) A generalization of Basu-Dhar’s bivariate geometric distribution to the trivariate case. Communications in Statistics - Simulation and Computation 50:12, pages 4388-4412.
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J. A. Achcar, N. Davarzani & R. M. Souza. (2016) Basu–Dhar bivariate geometric distribution in the presence of covariates and censored data: a Bayesian approach. Journal of Applied Statistics 43:9, pages 1636-1648.
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Articles from other publishers (3)

Nasir Abbas. (2023) On Classical and Bayesian Reliability of Systems Using Bivariate Generalized Geometric Distribution. Journal of Statistical Theory and Applications.
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. 2018. Reliability Modelling and Analysis in Discrete Time. Reliability Modelling and Analysis in Discrete Time 461 479 .
N. Unnikrishnan Nair, P.G. Sankaran & N. Balakrishnan. 2018. Reliability Modelling and Analysis in Discrete Time. Reliability Modelling and Analysis in Discrete Time 387 428 .

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