2014
DOI: 10.1016/j.chroma.2014.03.018
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A method-of-moments formulation for describing hydrodynamic dispersion of analyte streams in free-flow zone electrophoresis

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Cited by 18 publications
(41 citation statements)
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“…2931 The miniaturization of FFZE separations to micrometer sized compartments has further enhanced their performance by reducing Joule heating effects, allowing the injection of narrow sample streams as well as minimizing hydrodynamic dispersion of the analyte zones. 3234 …”
mentioning
confidence: 99%
“…2931 The miniaturization of FFZE separations to micrometer sized compartments has further enhanced their performance by reducing Joule heating effects, allowing the injection of narrow sample streams as well as minimizing hydrodynamic dispersion of the analyte zones. 3234 …”
mentioning
confidence: 99%
“…The amount of heat released is related to the voltage, V, electric current, I, and the resistance of the respective media, R, in the following ways: Q  V 2 /R = I 2 R. In FFE, the heat is generated within the electrolyte, thus increasing the electrolyte temperature and possibly leading to boiling. Recently, Dutta estimated, through computation, the effects of Joule heating on the quality of separation [47]. In general, Joule heating and its consequences can easily destroy steady-state purification in FFE.…”
Section: Joule Heatingmentioning
confidence: 99%
“…[19] The same principles are routinely applied to simplify the mathematical description of solute profiles in catalytic beds [20], chromatography columns [21], and microchannels. [3] Second, the development of an analytic expression can be carefully checked for errors; third, the derived formula provides a theoretical framework for developing correlations in similar systems which do not admit an analytic form; fourth, the exact solution allows an asymptotic check on the precision and accuracy of computer simulations of analytically intractable models; and, finally, the methodology used to obtain this analytic solution can be adapted to extract information from tractable variations on this model. Electrophoresis This article is protected by copyright.…”
Section: Introductionmentioning
confidence: 99%
“…Soon after this, Aris [2] formalized a mathematical treatment of the model equation and extended its solution to include the axial diffusion term and to allow its application to conduits of constant but arbitrarily-shaped cross-section. In dimensionless form, the expression for dispersion in a tube is Variations on this formula [3,4] are frequently applied in the design [5,6] of separation columns or the analysis [7,8] of experimental data and, while they should Electrophoresis This article is protected by copyright. All rights reserved.…”
Section: Introductionmentioning
confidence: 99%