"The Fractal (BSf) Kinetics Equation and Its Approximations"
written by F. Brouers,
published by Journal of Modern Physics, Vol.5 No.16, 2014
has been cited by the following article(s):
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[19] Dynamics and Kinetics of Cupric Ion Removal from Wastewaters by Tunisian Solid Crude Olive-Oil Waste
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[21] Degree of time dependency of kinetic coefficient as a function of adsorbate concentration; new insights from adsorption of tetracycline onto monodispersed starch …
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[28] What can the use of well-defined statistical functions of pollutants sorption kinetics teach us? A case study of cyanide sorption onto LTA zeolite nanoparticles
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[29] Brouers-Sotolongo fractal kinetics versus fractional derivative kinetics: A new strategy to analyze the pollutants sorption kinetics in porous materials
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[30] Determination of an engineering model for exchange kinetics of strong acid cation resin for the ion exchange of sodium chloride & sodium bicarbonate solutions
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[31] Non linear modelisation of dyes removal from aqueous solution by using sorption onto Luffa cylindrica fibers
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[32] On the Use of Brouers-Sotolongo Kinetics Equation and Isotherm for the Removal Fluorine from Aqueous Solutions by Clay
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[33] Kinetics of catalytic peroxide oxidation of phenol over three-dimensional fractals
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[34] Kinetic modeling of antibiotic adsorption onto different nanomaterials using the Brouers-Sotolongo fractal equation.
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[35] Influence of alternating current on the adsorption of indigo carmine.
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[36] Adsorption of Model Dyes Onto Porous Materials: Effect of pH and Temperature on the Parameters of Brouers-Sotolongo Kinetic Fractal and Generalized Isotherm
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[37] Fractal kinetics versus fractional derivative kinetics
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[39] Dubinin isotherms versus the Brouers–Sotolongo family isotherms: A case study
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[40] Kinetic modeling of antibiotic adsorption onto different nanomaterials using the Brouers–Sotolongo fractal equation
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[41] Dubinin and the Brouers-Sotolongo family isotherms
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[42] Influence of alternating current on the adsorption of indigo carmine
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[43] The Burr 12 Distribution Family and the Maximum Entropy Principle: Power-Law Phenomena are not necessarily Nonextensive
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