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Journal of the American Statistical Association Volume 70, 1975 - Issue 352
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Theory and Method

On Bivariate Power Series Distributions Associated with Lagrange Expansion

Gopi C. Jain Department of Mathematics, Otago University, Dunedin, New Zealand
&
Naunihal Singh Department of Mathematics, Monash University, Clayton, Australia
Pages 951-954 | Received 01 Feb 1974, Published online: 05 Apr 2012

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Read on this site (6)

Gregory A. Tripsiannis, Andreas N. Philippou & Afroditi A. Papathanasiou. (2003) Multivariate Generalized Distributions of Order k . Communications in Statistics - Theory and Methods 32:9, pages 1725-1735.
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Kanwar Sen & Ritu Jain. (1997) A multivariate generalized polya-eggenberger probability model - first passage approach. Communications in Statistics - Theory and Methods 26:4, pages 871-884.
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P.C. Consul. (1994) Some bivariate families of lagrangian probability distributions. Communications in Statistics - Theory and Methods 23:10, pages 2895-2906.
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Mohamed M Shoukri. (1982) On a generalization foe the double poisson distribution. Communications in Statistics - Theory and Methods 11:2, pages 151-164.
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G.C. Jain & M.S.H. Khan. (1979) On an exponential family. Series Statistics 10:1, pages 153-168.
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R. P. Gupta & G. C. Jain. (1977) A bivariate borel—tanner distribution and its approximation. Journal of Statistical Computation and Simulation 6:2, pages 129-135.
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Articles from other publishers (4)

Felix Famoye & P. C. Consul. (1995) Bivariate generalized Poisson distribution with some applications. Metrika 42:1, pages 127-138.
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M. M. Shoukri. (1982) On the generalization and estimation for the double poisson distribution. Trabajos de Estadistica Y de Investigacion Operativa 33:2, pages 97-109.
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M. M. Shoukri & P. C. Consul. (2007) Bivariate Modified Power Series Distribution Some Properties, Estimation and Applications. Biometrical Journal 24:8, pages 787-799.
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M. M. Shoukri. (2007) Minimum Variance Unbiased Estimation in a Bivariate Modified Power Series Distribution. Biometrical Journal 24:1, pages 97-101.
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