Transactional Interpretation and the Generalized Poisson Distribution. [PDF]
Makowski M, Piotrowski EW.
europepmc +1 more source
Developing Underdispersed Discrete Distributions: A New Approach to Poisson Generalization [PDF]
openThis thesis introduces a new family of discrete, mean-parametrized count distributions that can achieve arbitrarily low variance for a given mean.
PANIZZUTTI, GIORGIO
core
A new extension of Poisson distribution for asymmetric count data: theory, classical and Bayesian estimation with application to lifetime data. [PDF]
Alomair A, Ahsan-Ul-Haq M.
europepmc +1 more source
A Poisson distribution-based general model of cancer rates and a cancer risk-dependent theory of aging. [PDF]
Yu W, Gargett T, Du Z.
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"Patterns of Non-exponential Growth of Macroeconomic Models: Two-parameter Poisson-Dirichlet Models" [PDF]
This paper discusses non-exponential growth patterns of macroeconomic models. More specifically, the paper discusses asymptotic growth patterns of the numbers of clusters and of components of partition vectors, that is, the number of clusters of specific
Masanao Aoki
core
The Poisson distribution model fits UMI-based single-cell RNA-sequencing data. [PDF]
Pan Y +5 more
europepmc +1 more source
Some Results on the Free Poisson Distribution
Let K+(μi)={Qsiμi,si∈(m0μi,m+μi)}, i=1,2, be two CSK families generated by the nondegenerate probability measures μ1 and μ2 with support bounded from above.
Ayed. R. A. Alanzi +3 more
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Stochasticity among Victims of COVID-19 Pandemic
Ramalingam Shanmugam,1 Gerald Ledlow,2 Karan P Singh3 1School of Health Administration, Texas State University, San Marcos, TX, 78666, USA; 2Department of Healthcare Policy, Economics and Management, School of Community and Rural Health, The University ...
Shanmugam R, Ledlow G, Singh KP
doaj
Frequency distribution of the hereditary Alzheimer's disease-related genes seems to fit Poisson distribution, why? [PDF]
Ge S, Cai M, Pei G.
europepmc +1 more source
Mathematical Properties of the Binomial-Poisson Distribution
This study conducts a thorough analytical exploration of the Binomial-Poisson distribution, a compound probability model where the number of Binomial trials follows a Poisson distribution. Through application of the compound distribution methodology and
A. A. Ayenigba +3 more
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