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1992
DOI: 10.1016/0021-9797(92)90424-k
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Diffusion of charged colloidal particles at low volume fraction: Theoretical model and light scattering experiments

Abstract: An appropriate mean force potential was utilized in Felderhof's Theory to derive simple analytical expressions for the concentration dependence of the collective and short time self diffusion coefficients, as well as for the sedimentation velocity of charged spherical particles. It is demonstrated theoretically that the osmotic viriat and the Oseen hydrodynamic terms play a dominant role. To check the theoretical model, the dependence of the collective diffusion coefficient on the volume fraction of latex part… Show more

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Cited by 86 publications
(107 citation statements)
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“…As it can be appreciated in Fig. 11, SPT does not provide evidence that the sample behaves differently from a suspension of hard-spheres for which it is expected that [72]. This example shows the high potential of DFM methods in crowded environments, where tracking becomes extremely difficult if not impossible.…”
Section: Dynamics Of Colloidal Systemsmentioning
confidence: 86%
“…As it can be appreciated in Fig. 11, SPT does not provide evidence that the sample behaves differently from a suspension of hard-spheres for which it is expected that [72]. This example shows the high potential of DFM methods in crowded environments, where tracking becomes extremely difficult if not impossible.…”
Section: Dynamics Of Colloidal Systemsmentioning
confidence: 86%
“…Even if this picture is regarded as being too simple [27,28], the general trend can be well reproduced. In order to account for this effect, we choose kR b 4 for our suspensions, as in this regime electroviscous effects are expected to vanish [29]. Up to this point, the colloidal particles were assumed to be rigid spheres without internal structure.…”
Section: Discussion Of the Resultsmentioning
confidence: 99%
“…and neglecting van der Waals attraction (Petsev and Denkov, 1992;Nagele, 1996). Adopting a mean force repulsive potential, Petsev and Denkov (1992) derived a simple analytical formula for the sedimentation coefficient.…”
Section: Potential Function Including Only Double-layer Repulsionmentioning
confidence: 99%
“…Adopting a mean force repulsive potential, Petsev and Denkov (1992) derived a simple analytical formula for the sedimentation coefficient. We can easily find that the sedimentation coefficient derived from their formula (Petsev and Denkov, 1992, Eq.…”
Section: Potential Function Including Only Double-layer Repulsionmentioning
confidence: 99%