1987
DOI: 10.1021/j100303a043
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Surface conductance and other properties of latex particles measured by electrorotation

Abstract: The dielectric properties of monodisperse latex particles with mean diameters in the range 5-10 wm have been studied by single-particle rotation. The surface conductance is readily deduced from the medium conductivity dependence of the rotation peak seen in the 30-1 000-kHz range. This peak satisfies the equations describing the surface-conductance-modified Maxwell-Wagner dispersion for these particles, with respect to both the optimum field frequency and the speed of rotation. The observed surface conductivit… Show more

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Cited by 200 publications
(180 citation statements)
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“…It has been shown that the dielectric properties of small particles undergoing interfacial relaxation are dominated by surface conductance [28,29]. O'Konski [30] gave an expression for the surface conductance of ellipsoids of different eccentricity, and stated that for a prolate ellipsoid or rod, the axial conductivity is given by r p = 2K s /b, where b is the transverse axis (9 nm for TMV).…”
Section: Interfacial Polarisationmentioning
confidence: 99%
“…It has been shown that the dielectric properties of small particles undergoing interfacial relaxation are dominated by surface conductance [28,29]. O'Konski [30] gave an expression for the surface conductance of ellipsoids of different eccentricity, and stated that for a prolate ellipsoid or rod, the axial conductivity is given by r p = 2K s /b, where b is the transverse axis (9 nm for TMV).…”
Section: Interfacial Polarisationmentioning
confidence: 99%
“…Recent data concerning the dielectrophoretic properties of latex particles shows that the polarisation of the particles is dominated by surface conductance [26][27][28]. O'Konski's theory of constant surface conductance can explain the AC electrokinetic behaviour of micrometre-sized latex particles [28].…”
Section: Introductionmentioning
confidence: 99%
“…O'Konski's theory of constant surface conductance can explain the AC electrokinetic behaviour of micrometre-sized latex particles [28]. However, it does not adequately model the behaviour of submicrometre latex particles [26,27].…”
Section: Introductionmentioning
confidence: 99%
“…The dielectrophoretic force is governed by the real part of this expression and for latex particles is dominated by conductivity effects. The conductivity of a colloidal particle consists of two components [14,15] a bulk and surface component given by σ p = σ s + 2Ks a , where σ s is the bulk conductivity of the particle of radius a, which can be assumed to be approximately zero for latex spheres. The surface conductance, K s , arises from the movement of ions in the electrical double layer and is directly proportional to the surface charge density.…”
mentioning
confidence: 99%