Results 161 to 170 of about 170,115 (204)

Poisson Numbers and Poisson Distributions in Subset Surprisology

Annals of Combinatorics, 2005
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Dress, Andreas W. M., Lokot, T., Pustyl'nikov, L. D., Schubert, W.   +3 more
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Testing for the Poisson–Tweedie distribution

Mathematics and Computers in Simulation, 2019
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María-Dolores Jiménez-Gamero, M. V. Alba Fernández   +1 more
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From the binomial to the poisson distribution

Nutrition, 1997
“Probability is the reflection of man’s ignorance” as the saying goes, but all too often it is an honest reflection of the available information when dealing with the uncertainties of the future. For example, when having to choose which operation would be safest on a particular patient, surely we would choose the one that has the best chance of success.
BELLOCCO, RINO, Pagano, M.
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On the multivariate poisson distribution

Scandinavian Actuarial Journal, 1954
Abstract 1. The Bivariate Poisson. Let E denote a certain event, Ē its non-occurrence and EF the simultaneous occurrence of E and F.
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Poisson Distribution

, 2012
The random variable X taking values 0,1,2,…,x,… with probabilities pλ(x) = e−λλx/x!, where λ∈R0+ is called a Poisson variable, and its distribution a Poisson distribution, with parameter λ. The Poisson distribution with parameter λ can be obtained as the
Hallin, M., Piegorsch, W., El Shaarawi, A.   +2 more
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A note on poisson distribution

Proceedings of the Indian Academy of Sciences - Section A, 1943
Not ...
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Generalized poisson distributions

Annals of the Institute of Statistical Mathematics, 1957
Poisson 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, 1963
Abstract 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

2013
Questo 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

2020
The 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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