Results 221 to 230 of about 144,564 (262)

Convolution of Binomial and Negative Binomial Variables

Communications in Statistics - Theory and Methods, 2015
This paper considers a distribution formed by convolution of binomial and negative binomial variables. The distribution has the flexibility to adapt to the model under, equi, and over dispersion. Some properties of the proposed distribution are discussed, including characterization.
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On Stabilizing the Binomial and Negative Binomial Variances

Journal of the American Statistical Association, 1961
Abstract Transformations for the stabilization of variance of the binomial and negative binomial distributions are considered. In each case a new transformation is suggested. These transformations are two-term inverse sine and inverse-hyperbolic sine transformations involving six adjustable constants, thus generalizing previous work of Anscombe [1] and
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Compound Negative Binomial-Binomial Risk Model

2014 Sixth International Conference on Measuring Technology and Mechatronics Automation, 2014
A class of compound negative binomial-binomial risk model is investigated in this work. Based on this model, the adjusting coefficients are discussed by using the martingale analysis method. Then, the expression of the final bankruptcy probability and the Lundberg inequality are derived of insurance company under the condition that the initial reserve ...
Lv Jing, Xie Shan, Liu Zhifeng
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Truncated Binomial and Negative Binomial Distributions

Journal of the American Statistical Association, 1955
(1955). Truncated Binomial and Negative Binomial Distributions. Journal of the American Statistical Association: Vol. 50, No. 271, pp. 877-883.
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Fitting the Negative Binomial Distribution

Biometrics, 1986
This note is a reaction to recent papers in this journal by Willson, Folks, and Young (1984) and Bowman (1984). For the biometrical analysis of certain kinds of observations, such as insect counts, accident counts, or cave entrance counts, when only nonnegative integers are observable, it is expedient to restrict attention to those random variables ...
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The Negative Binomial Distribution

The Statistician, 1985
This note sketches a biological context for the negative binomial distribu- tion, gives some of the many equivalent mathematical notations that have been used for the negative binomial probabilities, and discusses the use of the computer program MLP (the Maximum Likelihood Program) for fitting negative binomial distributions to data.
G. J. S. Ross, D. A. Preece
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Generalized Negative Binomial Distributions

Journal of Statistical Physics, 2000
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Phase properties of binomial and negative binomial states

Quantum Optics: Journal of the European Optical Society Part B, 1994
Phase properties of binomial and negative binomial states are studied within the Pegg-Barnett hermitian phase formalism.
T Gantsog, A Joshi, R Tanas
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A bayesian choice between poisson, binomial and negative binomial models

Test, 2006
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dauxois, Jean-Yves, Druilhet, Pierre, Pommeret, Denys   +2 more
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Approximating the Negative Binomial

Technometrics, 1966
This paper presents the results of a numerical investigation of six approximations to the cumulative negative binomial distribution.
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