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Compound Intervened Poisson Distribution
Biometrical Journal, 1998Summary: The nature and characteristics of Intervened Poisson Distribution (IPD) has been well discussed by \textit{R. Shanmugam} [Biometrics 41, 1025-1029 (1985; Zbl 0615.62020)]. In this paper, Compound Intervened Poisson Distribution (CIPD) is introduced and its properties are studied.
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Mathematics and Computers in Simulation, 2008
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Annals of the Institute of Statistical Mathematics, 1966
In this paper, thePascal-Beta and thePascal-Gamma distributions have been derived by compounding the Pascal distribution with the Beta distribution and the Gamma distribution. These two compound distributions include Pascal-Uniform, Geometric-Beta, Geometric-Uniform, Pascal-Exponential, Geometric-Gamma and Geometric-Exponential as special cases.
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In this paper, thePascal-Beta and thePascal-Gamma distributions have been derived by compounding the Pascal distribution with the Beta distribution and the Gamma distribution. These two compound distributions include Pascal-Uniform, Geometric-Beta, Geometric-Uniform, Pascal-Exponential, Geometric-Gamma and Geometric-Exponential as special cases.
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An Estimate of the Compounding Distribution of a Compound Poisson Distribution
Theory of Probability & Its Applications, 1963The distribution of a random variable X is called a compound Poisson distribution if ${\bf P}\{ X = n\} = \int_0^\infty {\frac{{\lambda ^n }} {{n1}}} \varepsilon ^{ - \lambda } dG(\lambda ),$. where $n = 0,1,2, \cdots $ and $G(\lambda )$ is a distribution function (weight function) such that $G( + 0) = 0$.
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Compound Poisson Distributions
Journal of the Operational Research Society, 1966(1966). Compound Poisson Distributions. Journal of the Operational Research Society: Vol. 17, No. 1, pp. 73-75.
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Compound weighted Poisson distributions
Metrika, 2012zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Minkova, Leda D., Balakrishnan, N.
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Bivariate compound poisson distributions
Communications in Statistics - Theory and Methods, 1987This paper discusses four alternative methods of forming bivariate distributions with compound Poisson marginals. Basic properties of each bivariate version are given. A new bivariate negative binomial distribution, and four bivariate versions of the Sichel distribution, are defined and their properties given.
Gillian Z. Stein, June M. Juritz
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Compound Mixed Poisson Distributions
2009The topic of the present chapter is recursions for compound mixed Poisson distributions, in particular mixed Poisson distributions. As a simple motivating example, we consider a Gamma mixing distribution. Special attention is given to finite mixtures. We mainly concentrate on the Willmot class of continuous mixing distributions where the derivative of ...
Bjørn Sundt, Raluca Vernic
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Dealkylation and distribution of tin compounds
Toxicology and Applied Pharmacology, 1981By using the gas chromatographic methods (Y. Arakawa et al., 1981, J. Chromatogr.), the present study was undertaken to determine whether the extent of the conversion of tetraalkyltins into trialkyltins in rabbits might be related to the length of their alkyl chain, and whether the signs of toxicity of tetra- and trialkyltins in rabbits might be ...
Y, Arakawa, O, Wada, T H, Yu
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Simulation Methods for Compound Distributions
Social Science Research Network, 2022Ang Li, Jiandong Ren
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