Results 221 to 230 of about 96,366 (253)

Cumulants of multinomial and negative multinomial distributions

Statistics and Probability Letters, 2014
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Christopher S Withers, Saralees Nadarajah   +1 more
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Tables of the best possible unbalsed estimates for functions of parameters of multinomial and negative multinomial distributions

Journal of Mathematical Sciences, 1996
Tables of unbiased estimators with minimal variances for functions of the parameters of multinomial and negative multinomial distributions are collected. Bibliography: 10 titles.
M. S. Nikulin, V.G. Voinov
exaly   +4 more sources

Characterizations of negative multinomial distributions based on conditional distributions

Metrika, 2006
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Yining Wang
exaly   +4 more sources

Symbolic Cholesky decomposition of the variance—covariance matrix of the negative multinomial distribution

Statistics and Probability Letters, 1992
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Masahiko Sagae, Kunio Tanabe
exaly   +4 more sources

A characterization of multinomial and negative multinomial distributions

Scandinavian Actuarial Journal, 1974
Abstract The intent of this paper is to show that the independent random vectors x and y have multinomial (negative mUltinomial) distributions with the same parameter vector o, and the other parameters being respectively m and n if and only if the conditional distribution of x given x + y is multivariate hypergeometric (multivariate inverse ...
K. G. Janardan
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Domain of existence of the Laplace transform of negative multinomial distributions and simulations

Statistics & Probability Letters, 2022
A probability distribution \( \sum_{\boldsymbol{\alpha} \in \mathbb{N}^n} p_{\boldsymbol{\alpha}}\delta_{\boldsymbol{\alpha}}\) on the set of nonnegative integers \(\mathbb{N}^n\) is said to be a negative multinomial distribution if there exists an affine polynomial \(P(z_1,\dots , z_n)\) and \(\lambda >0\) such that \[ \sum_{\boldsymbol{\alpha} \in ...
Philippe Bernardoff
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Bayesian analysis of finite mixtures of multinomial and negative-multinomial distributions

Computational Statistics & Data Analysis, 2006
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M.J. Rufo, Carlos J. Pérez, J. Martı́n   +2 more
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Log-Linear Modeling with the Negative Multinomial Distribution

Biometrics, 1997
We develop a negative multinomial sampling plan in which observed cell counts are positively correlated. We show that maximum likelihood estimates of cell means are the same as those found under independent Poisson sampling. There is no maximum likelihood estimate for the shape parameter in general.
Lance A. Waller, Daniel Zelterman
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The modes of a negative multinomial distribution

Statistics & Probability Letters, 2005
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Françoise Le Gall
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