Open Journal of Statistics

Open Journal of Statistics

ISSN Print: 2161-718X
ISSN Online: 2161-7198
www.scirp.org/journal/ojs
E-mail: ojs@scirp.org
"The Burr XII Distribution Family and the Maximum Entropy Principle: Power-Law Phenomena Are Not Necessarily “Nonextensive”"
written by F. Brouers,
published by Open Journal of Statistics, Vol.5 No.7, 2015
has been cited by the following article(s):
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2020
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[3] Some physical features of the Burr-type-XII distribution
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[4] Role of Fe3O4 magnetite nanoparticles used to coat bentonite in zinc (II) ions sequestration
Environmental Nanotechnology, Monitoring & Management, 2018
[5] Systems of frequency distributions for water and environmental engineering
Physica A: Statistical Mechanics and its Applications, 2018
[6] From fractals to stochastics: Seeking theoretical consistency in analysis of geophysical data
Advances in Nonlinear Geosciences, 2018
[7] Brouers-Sotolongo fractal kinetics versus fractional derivative kinetics: A new strategy to analyze the pollutants sorption kinetics in porous materials
Journal of Hazardous Materials, 2018
[8] Non linear modelisation of dyes removal from aqueous solution by using sorption onto Luffa cylindrica fibers
2017
[9] On the Use of Brouers-Sotolongo Kinetics Equation and Isotherm for the Removal Fluorine from Aqueous Solutions by Clay
Recent Advances in Environmental Science from the Euro-Mediterranean and Surrounding Regions, 2017
[10] Fractal kinetics versus fractional derivative kinetics
2017
[11] Entropy-Based Parameter Estimation for the Four-Parameter Exponential Gamma Distribution
Entropy, 2017
[12] Kinetic modeling of antibiotic adsorption onto different nanomaterials using the Brouers-Sotolongo fractal equation.
Environmental Science and Pollution Research International, 2017
[13] Hurst-Kolmogorov dynamics in hydrometeorological processes and in the microscale of turbulence
2017
[14] Dubinin isotherms versus the Brouers–Sotolongo family isotherms: A case study
2016
[15] Kinetic modeling of antibiotic adsorption onto different nanomaterials using the Brouers–Sotolongo fractal equation
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