for the dynamic mobility of spherical particles which is ap-A theory for the dynamic electrophoretic mobility m of spherical plicable for all ka (k is the Debye-Hu ยจckel parameter and colloidal particles in concentrated suspensions in an oscillating a is the particle radius) at zero particle permitt
Electrophoretic Mobility of Spherical Colloidal Particles in Concentrated Suspensions
โ Scribed by Hiroyuki Ohshima
- Publisher
- Elsevier Science
- Year
- 1997
- Tongue
- English
- Weight
- 185 KB
- Volume
- 188
- Category
- Article
- ISSN
- 0021-9797
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โฆ Synopsis
for a swarm of spherical particles applicable for low z poten-A general mobility expression is derived for a swarm of identical tials and all ka values, showing that as ka decreases and/ spherical colloidal particles in concentrated suspensions on the or the particle volume fraction increases (the porosity debasis of S. Kuwabara's cell model [ J. Phys. Soc. Japan 14, 527 creases), the mobility rapidly decreases because of overlap-(1959)]. This expression, which is a function of ka ( k ร Debyeping of the electrical double layers around the particles. Hu ยจckel parameter and a ร particle radius) and the particle vol-Kozak and Davis (13) extended the theory of Levine and ume fraction (or the porosity), tends to a mobility expression Neale (12) to the case of an array of circular cylinders. derived by S. Levine and G. H. Neale [J. Colloid Interface Sci. 47, Kozak and Davis (14, 15) also developed a more general 520 (1974)] for low z potentials and to that derived by M. W. theory for electrokinetics of concentrated suspensions and Kozak and E. J. Davis [J. Colloid Interface Sci. 129, 166 (1989)]
for the case of nonoverlapping double layers. A simple approxi-porous media that is applicable to all z potential values but mate mobility expression is derived with relative errors less than ignores double-layer overlap.
4%. แญง 1997 Academic Press
Levine and Neale's mobility formula (12), which is appli-Key Words: electrophoretic mobility; spherical particle; concencable for all ka values (with low z potentials), involves trated suspension.
tedious numerical integration and thus it is not always convenient for practical calculation of mobility values. Recently we proposed an approximation method to derive simple ana-
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