2014
DOI: 10.1039/c4sm01351d
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Influence of polyelectrolyte shape on its sedimentation behavior: effect of relaxation electric field

Abstract: The sedimentation of an isolated, charged polyelectrolyte (PE) subjected to an applied field is modeled theoretically, taking into account the variation of its shape. In particular, the effects of double-layer relaxation, effective charge density, and strength of the induced relaxation electric field are examined. We show that the interaction of these effects yields complex and interesting sedimentation behaviors. For example, the behavior of the electric force acting on a loosely structured PE can be differen… Show more

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Cited by 5 publications
(4 citation statements)
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“…We consider the range of C below 5×106 so that Ref0.9. As pointed out by several authors ([16, 36] and the references therein), for tube centrifuges or ultracentrifuges, the g‐factor can create C up to 106. Results show that the dimensional sedimentation velocity increases linearly with Ref and the velocity at a fixed Ref enhances as the slip length is increased.…”
Section: Resultsmentioning
confidence: 94%
“…We consider the range of C below 5×106 so that Ref0.9. As pointed out by several authors ([16, 36] and the references therein), for tube centrifuges or ultracentrifuges, the g‐factor can create C up to 106. Results show that the dimensional sedimentation velocity increases linearly with Ref and the velocity at a fixed Ref enhances as the slip length is increased.…”
Section: Resultsmentioning
confidence: 94%
“…The external force is given as f ̃ ̲ = C g ̲ , where double-struckC ( C 0 ) is a multiplicative factor or g -factor, which controls the strength of the centrifugal force, and g̲ is the gravity vector. Large values of double-struckC (equal to 10 6 ) correspond to modern centrifugal devices. , Throughout the remainder of the paper, a tilde ( ∼ ) denotes a dimensional parameter, while the absence of one denotes the dimensionless counterpart of this parameter. The human blood plasma behaves as an incompressible, electrolytic, viscoelastic solution with constant density, ρ ̃ f , relaxation time, λ ̃ , and total, zero shear rate viscosity, η ̃ t .…”
Section: Problem Formulationmentioning
confidence: 99%
“…The external force is given as , where is a multiplicative factor or g -factor, which controls the strength of the centrifugal force, and g̲ is the gravity vector. Large values of (equal to 10 6 ) correspond to modern centrifugal devices. , Throughout the remainder of the paper, a tilde ( ∼ ) denotes a dimensional parameter, while the absence of one denotes the dimensionless counterpart of this parameter. The human blood plasma behaves as an incompressible, electrolytic, viscoelastic solution with constant density, ρ ̃ f , relaxation time, λ ̃ , and total, zero shear rate viscosity, η ̃ t .…”
Section: Problem Formulationmentioning
confidence: 99%
“…Based on a perturbation approach, Keh and Ding derived the dependence of the sedimentation velocity of a rigid sphere having a constant surface charge density in an aqueous, Newtonian salt solution on the thickness of double layer. Taking account of the effect of double-layer relaxation, Yeh et al modeled the settling of a deformable polyelectrolyte in an unbounded salt solution subject to an applied centrifugal field. The sedimentation behavior of the polyelectrolyte was explained by its effective charge density and the local electric field induced near it.…”
Section: Introductionmentioning
confidence: 99%