Results 11 to 20 of about 4,831,865 (201)
Smoothed Dirichlet Distribution
When the cells are ordinal in the multinomial distribution, i.e., when cells have a natural ordering, guaranteeing that the borrowing information among neighboring cells makes sense conceptually.
Lahiru Wickramasinghe +2 more
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In this paper, a method of assessing and improving the reliability of power distribution systems based on Monte Carlo simulation and a novel risk priority index is proposed. The initialization of the assessment process is carried out by using Multinomial
Yuttana Dechgummarn +2 more
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Modelling count data using the logratio-normal-multinomial distribution [PDF]
The logratio-normal-multinomial distribution is a count data model resulting from compounding a multinomial distribution for the counts with a multivariate logratio-normal distribution for the multinomial event probabilities. However, the logratio-normal-
Comas-Cufí, Marc +3 more
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Bayesian inference for Poisson and multinomial log-linear models [PDF]
Categorical data frequently arise in applications in the social sciences. In such applications,the class of log-linear models, based on either a Poisson or (product) multinomial response distribution, is a flexible model class for inference and ...
Forster, Jonathan J.
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Asymptotic Distribution of Certain Types of Entropy under the Multinomial Law
We obtain expressions for the asymptotic distributions of the Rényi and Tsallis of order q entropies and Fisher information when computed on the maximum likelihood estimator of probabilities from multinomial random samples.
Andrea A. Rey +5 more
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Multinomial Probability Distribution and Quantum Deformed Algebras [PDF]
An examination is conducted on the multinomial coefficients derived from generalized quantum deformed algebras, and on their recurrence relations. The R(p, q)-deformed multinomial probability distribution and the negative R(p, q)-deformed multinomial ...
Melong, Fridolin; https://orcid.org/
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Compound Power Series Distribution with Negative Multinomial Summands
The paper considers a multivariate distribution whose coordinates are compounds. The number of the summands is itself also a multivariate compound with one and the same univariate Power series distributed number of summands and negative multinomially ...
Pavlina Jordanova +2 more
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On Bernoulli Sums and Bernstein Polynomials [PDF]
In the paper we discuss a technology based on Bernstein polynomials of asymptotic analysis of a class of binomial sums that arise in information theory.
Jacek Cichoń, Zbigniew Gołębiewski
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A Novel Blind Signal Detector Based on the Entropy of the Power Spectrum Subband Energy Ratio
In this paper, we present a novel blind signal detector based on the entropy of the power spectrum subband energy ratio (PSER), the detection performance of which is significantly better than that of the classical energy detector. This detector is a full
Han Li, Yanzhu Hu, Song Wang
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General Formulas for the Central and Non-Central Moments of the Multinomial Distribution
We present the first general formulas for the central and non-central moments of the multinomial distribution, using a combinatorial argument and the factorial moments previously obtained in Mosimann (1962).
Frédéric Ouimet
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