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A note on poisson distribution
Proceedings of the Indian Academy of Sciences - Section A, 1943Not ...
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Generalized poisson distributions
Annals of the Institute of Statistical Mathematics, 1957Poisson distributions evidently can be treated in a unified manner by dealing with the G.P. which contains a characteristic parameterq. The properties of the PEBL, long recognized as significant in a variety of statistical applications like telephone trunking, queueing, etc., may be deduced by passage to the limitq = 1.
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Two inequalities for poisson distributions
Scandinavian Actuarial Journal, 1963Abstract In this paper we are going to use the following terminology: the distribution function F 1(x) dominates the distribution function F 2(x) if F 1{x)⩾F 2(x) for all x.
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On the generalized Poisson and linear function Poisson distribution
2013Questo saggio tratta della distribuzione di Poisson generalizzata e della distribuzione della funzione lineare di Poisson. Si dimostra che ciascuna distribuzione può offrire informazioni sull'altra e che non è necessaria un'analisi separata, come fanno Jain (Biometrical Journal, 1975) e Consul (Technometrics, 1973). Nel saggio vengono date le relazioni
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A New Approach to the Poisson Distribution: Degenerate Poisson Distribution
2020The main purpose of this paper is to introduce and investigate degenerate Poisson distribution which is a new extension of the Poisson distribution including the degenerate exponential function. We then provide several properties of the degenerate Poisson distribution such as the first and the second raw moments and difference operator property ...
Duran, Uğur, Açıkgöz, Mehmet
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1999
The Poisson distribution is a discontinuous distribution which was described by the French mathematician Simeon Denis Poisson (1781-2013;1840) in a book published in 1837. The Poisson distribution is a particular case of the binomial distribution (chapter 17) where the probability p becomes smaller and smaller (p → 0) while the exponent k becomes ...
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The Poisson distribution is a discontinuous distribution which was described by the French mathematician Simeon Denis Poisson (1781-2013;1840) in a book published in 1837. The Poisson distribution is a particular case of the binomial distribution (chapter 17) where the probability p becomes smaller and smaller (p → 0) while the exponent k becomes ...
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1963
The reader of modern statistical literature will, in many areas of science, frequently come across a random variable that is said to have a "Poisson distribution"; or the random variable may be described as one that obeys the "Poisson Law". Before commencing a study of the properties and structure of the Poisson distribution, it will be interesting and
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The reader of modern statistical literature will, in many areas of science, frequently come across a random variable that is said to have a "Poisson distribution"; or the random variable may be described as one that obeys the "Poisson Law". Before commencing a study of the properties and structure of the Poisson distribution, it will be interesting and
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Topology Optimized Architectures with Programmable Poisson's Ratio over Large Deformations
Advanced Materials, 2015Jennifer Lewis +2 more
exaly