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Probability and Density Functions

2021
This chapter deals with discussion of important probability density functions used in practice.
Chandrasekhar Putcha   +2 more
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Navier-stokes probability density function

European Journal of Mechanics - B/Fluids, 1998
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Minotti, F. O., Ferro Fontán, C.
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THE MARGINAL PROBABILITY DENSITY FUNCTIONS OF WISHART PROBABILITY DENSITY FUNCTION

Far East Journal of Theoretical Statistics, 2018
Summary: Here we directly evaluate an \(\begin{pmatrix}{m+1}\\{2}\end{pmatrix}\)-dimensional integral \[ \int_{\mathbf{S}_{m}>0}|\mathbf{S}_m|^{\frac{n-m}{2}-1}\exp(-\mathrm{tr}(\mathbf{S}_{\mathbf{m}}))\mathrm{d}\mathbf{S}_m \] as an integral representation of Wishart multivariate gamma function \(\Gamma_m\left(\frac{n-1}{2}\right)\), by deriving the ...
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Probability Density Functions

2019
Abstract This chapter builds on probability distributions. Its focus is on general concepts associated with probability density functions (pdf’s), which are distributions associated with continuous random variables. The continuous uniform and normal distributions are highlighted as examples of pdf’s.
Therese M. Donovan, Ruth M. Mickey
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Statistical Probability Density Functions

2003
Abstract Most structured finance analytical work will involve the selection of random numbers from given probability distributions. Consequently, the following is a brief overview of the distributions most likely to be encountered in a typical structured credit analysis.
Sylvain Raynes, Ann Rutledge
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An asymmetric probability density function

Physics of Fluids, 2023
A probability density or distribution function of turbulence has been thought to be symmetric due to the symmetry of the partial differential equations from the first principles. However, the experimental data have been shown otherwise by a so-called Taylor correlation function, and this is an unresolved issue.
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Probability density function fit

Il Nuovo Cimento B, 1993
A statistical method to test the level of agreement between random-variable measurements and a given theoretical probability density function is described.
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Sinepower probability density function

Journal of Hydrology, 1976
As interesting new probability density function has been formulated to fit random data bounded on both sides, and which has a single mode within its range of values. A numerical example illustrates its application.
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