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General Formulas for the Central and Non-Central Moments of the Multinomial Distribution [PDF]
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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This paper proposes an expression of the value of an annuity with payments of 1 unit each when the interest rate is random. In order to attain this objective, we proceed on the assumption that the non-central moments of the capitalization factor are ...
Salvador Cruz Rambaud +2 more
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A novel Eulerian model based on central moments to simulate age and reactivity continua interacting with mixing processes [PDF]
In geoscientific models, simulating the properties associated with particles in a continuum can serve many scientific purposes, and this has commonly been addressed using Lagrangian models.
J. Rooze, H. Jung, H. Radtke
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Moments of the Negative Multinomial Distribution
The negative multinomial distribution appears in many areas of applications such as polarimetric image processing and the analysis of longitudinal count data.
Frédéric Ouimet
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New Developments on the Non-Central Chi-Squared and Beta Distributions
New formulas for the moments about zero of the Non-central Chi-Squared and the Non-central Beta distributions are achieved by means of novel approaches.
Carlo Orsi
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Energy dependence of intermittency for charged hadrons in Au+Au collisions at RHIC
Density fluctuations near the QCD critical point can be probed via an intermittency analysis in relativistic heavy-ion collisions. We report the first measurement of intermittency in Au+Au collisions at sNN = 7.7-200 GeV measured by the STAR experiment ...
M.I. Abdulhamid +382 more
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Local density fluctuations near the QCD critical point can be probed by intermittency analysis of scaled factorial moments in relativistic heavy-ion collisions.
Jin Wu
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Estimation of statistical moments of performance functions using efficient importance measure
This paper introduces an efficient methodology for evaluating the first four central moments of performance functions in structural reliability assessment. The procedure of the proposed method is divided into three major steps.
Dong-Zhu Hu, Zhao-Hui Lu, Yan-Gang Zhao
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Tan-G class of trigonometric distributions and its applications
In this paper, we introduce a new general class of trigonometric distributions based on the tangent function, called the Tan-G class. A mathematical procedure of the Tan-G class is carried out, including expansions for the probability density function ...
Luciano Souza +5 more
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Matrix moments of the diffusion tensor distribution and matrix-variate Gamma approximation
Diffusion MRI allows for the non-invasive investigation of the microscopic architecture of biological tissues in vivo. While being sensitive to microstructural tissue changes, diffusion MRI yields poor specificity regarding the cause of these changes ...
Alexis Reymbaut
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