2017
DOI: 10.1039/c6sm02393b
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Electrokinetic flows in liquid crystal thin films with fixed anchoring

Abstract: We study ionic and mass transport in a liquid crystalline fluid film in its nematic phase under an applied electrostatic field. Both analytic and numerical solutions are given for some prototypical configurations of interest in electrokinetics: Thin films with spatially nonuniform nematic director that are either periodic or comprise a set of isolated disclinations. We present a quantitative description of the mechanisms inducing spatial charge separation in the nematic, and of the structure and magnitude of t… Show more

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Cited by 10 publications
(14 citation statements)
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“…In order to examine the correlation between the velocity and material properties, to gain a further insight into the charge distribution and flow field induced by the applied field, and to test the effect of surface anchoring on director deformation, we have developed a computational model of the transport equations [34]. We consider a 2D…”
Section: Correlation Of Velocity Reversals and Materials Properties: Nmentioning
confidence: 99%
“…In order to examine the correlation between the velocity and material properties, to gain a further insight into the charge distribution and flow field induced by the applied field, and to test the effect of surface anchoring on director deformation, we have developed a computational model of the transport equations [34]. We consider a 2D…”
Section: Correlation Of Velocity Reversals and Materials Properties: Nmentioning
confidence: 99%
“…We scale spatial variables with particle radius R and time by the inverse frequency of the applied field ω −1 . The scale of the charge density is [30] 0 ⊥ E 0 /R, while the total ionic concentration is scaled by its average c 0 . The scale of the flow velocity is [30] 0 ⊥ E 2 0 R/α 4 , and the pressure scale is 0 ⊥ E 2 0 .…”
Section: Model and Configurations Of Interestmentioning
confidence: 99%
“…The scale of the charge density is [30] 0 ⊥ E 0 /R, while the total ionic concentration is scaled by its average c 0 . The scale of the flow velocity is [30] 0 ⊥ E 2 0 R/α 4 , and the pressure scale is 0 ⊥ E 2 0 . The resulting set of dimensionless equations reads,…”
Section: Model and Configurations Of Interestmentioning
confidence: 99%
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“…We scale spatial variables by system size L, and the total ionic concentration C = c 1 + c 2 by its average c 0 . The scale of the charge density is 18 ε 0 ε ⊥ E x /L, while the scale of the flow velocity and pressure are 18…”
Section: Variable Orientation Electric Field As the Analog Of Active mentioning
confidence: 99%