Theory of electrophoretic separations. Part I: Formulation of a mathematical model
- 1 February 1986
- journal article
- research article
- Published by Wiley in AIChE Journal
- Vol. 32 (2) , 207-214
- https://doi.org/10.1002/aic.690320206
Abstract
A general model is developed for the electrophoresis of soluble materials. The model describes the evolution of concentration fields for a set of compounds which undergo transport by flow, diffusion, and migration in an electric field and simultaneously participate in rapid dissociation‐association reactions. Modes of electrophoresis requiring special treatment can now be studied in a unified context. As an example of its utility, the model is used analytically to study a process known as isotachophoresis. In Part II two electrophoretic separation processes are simulated numerically, demonstrating the model's versatility.Keywords
This publication has 21 references indexed in Scilit:
- Electrophoresis: Mathematical Modeling and Computer SimulationScience, 1983
- Determination of ligand-binding constants by isoelectric focusingBiophysical Chemistry, 1980
- Isoelectric focusing of interacting systemsBiophysical Chemistry, 1979
- Isoelectric focusing of a dimerizing solute in rapid chemical equilibrium: Comparison of simulation proceduresBiophysical Chemistry, 1978
- Isoelectric focusing of interacting systemsBiophysical Chemistry, 1977
- Displacement electrophoresisAnalytica Chimica Acta, 1967
- Isoelectric Fractionation, Analysis, and Characterization of Ampholytes in Natural pH Gradients. I. The Differential Equation of Solute Concentrations at a Steady State and its Solution for Simple Cases.Acta Chemica Scandinavica, 1961
- Moving Boundary Systems Formed by Weak Electrolytes. Theory of Simple Systems Formed by Weak Acids and BasesJournal of the American Chemical Society, 1950
- A Theory of Moving Boundary Systems Formed by Strong Electrolytes1Journal of the American Chemical Society, 1945
- Ueber Concentrations‐Verschiebungen durch Electrolyse im Inneren von Lösungen und LösungsgemischenAnnalen der Physik, 1897