2002
DOI: 10.1006/jcis.2002.8324
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The Influence of Stern Layer Conductance on the Dielectrophoretic Behavior of Latex Nanospheres

Abstract: The influence of the Stern layer conductance on the dielectrophoretic behavior of sub-micrometer-sized latex spheres is examined. The dielectrophoretic response of the particles is measured and analyzed in terms of a model of surface conductance divided into discrete components related to the structure of the double layer. The effect of both co-and counterions in the bulk solution on the Stern layer conductance is demonstrated. C 2002 Elsevier Science (USA)

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Cited by 20 publications
(23 citation statements)
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“…Counterions are more mobile in the diffuse layer than in the Stern layer, and contribute separately to the overall magnitude of K s and thus to the DEP behavior of nanoparticles. [28][29][30][31] A comprehensive study of the ac and dc electrokinetic properties of latex nanoparticles, as a function of suspending medium conductivity and viscosity, has been reported by Ermolina and Morgan, 32 and a theoretical modeling of the DEP force that takes into account the influence of the electrical double layer has been presented by Zhou et al 33 Analysis of the normal and tangential ionic currents that occur around and at the surface of a particle, when its diameter approaches and becomes smaller than the width of its own electrical double layer, indicates that a capacitance effect contributes to the total polarizability of the particle, and exceeds the influence of the surface conductance K s . 34,35 Basuray and Chang 34 also showed that the DEP cross-over frequency for nanocolloids is inversely proportional to the RC time constant of the diffuse layer component of the electrical double layer.…”
Section: ͑15͒mentioning
confidence: 99%
“…Counterions are more mobile in the diffuse layer than in the Stern layer, and contribute separately to the overall magnitude of K s and thus to the DEP behavior of nanoparticles. [28][29][30][31] A comprehensive study of the ac and dc electrokinetic properties of latex nanoparticles, as a function of suspending medium conductivity and viscosity, has been reported by Ermolina and Morgan, 32 and a theoretical modeling of the DEP force that takes into account the influence of the electrical double layer has been presented by Zhou et al 33 Analysis of the normal and tangential ionic currents that occur around and at the surface of a particle, when its diameter approaches and becomes smaller than the width of its own electrical double layer, indicates that a capacitance effect contributes to the total polarizability of the particle, and exceeds the influence of the surface conductance K s . 34,35 Basuray and Chang 34 also showed that the DEP cross-over frequency for nanocolloids is inversely proportional to the RC time constant of the diffuse layer component of the electrical double layer.…”
Section: ͑15͒mentioning
confidence: 99%
“…Neglecting contributions from the diffusion layer, the total surface conductance of the particle can be modelled as the sum of the Stern layer and diffuse layer conductance [7]. Using this approach, it has been possible to fit dielectrophoretic cross-over data for nanometre-scale latex particles measured at different suspending medium conductivities [27,29,30].…”
Section: Introductionmentioning
confidence: 99%
“…The mobility of the ions that give rise to surface conductance behind the shear plane is unknown, but experiments have shown that it is close to that of the ions in the bulk [7,8,21,30,31]. Therefore, in order to investigate the role of the Stern layer in determining the DEP properties of particles, we also measured the dielectrophoretic cross-over data of latex particles in suspending media of different viscosities.…”
Section: Introductionmentioning
confidence: 99%
“…33 These surface layers have a distinct dielectric behavior which is important in dielectrophoresis. 3,34,35 These induced charges alter the net polarization of a dielectric object. This effect is not treated in this work but has to be considered in an application where a dielectric is surrounded by water.…”
Section: Polarization Forces In Dielectric Materialsmentioning
confidence: 99%