2004
DOI: 10.1063/1.1823911
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Electrokinetic instabilities in thin microchannels

Abstract: An important class of electrokinetic, microfluidic devices aims to pump and control electrolyte working liquids that have spatial gradients in conductivity. These high-gradient flows can become unstable under the application of a sufficiently strong electric field. In many of these designs, flow channels are thin in the direction orthogonal to the main flow and the conductivity gradient. Viscous stresses due to the presence of these walls introduce a stabilizing force that plays a major role in determining the… Show more

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Cited by 52 publications
(73 citation statements)
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“…Next, we explore the effects of the length scales h, w and δ on the maximum conductivity gradient by analysing the quasi-one-dimensional spanwise diffusion of the centre stream in the domain bounded by y = ±w. In the stable nearly-parallel flow, we approximate the initial three-dimensional conductivity distribution of the centre stream (at the throat) as a one-dimensional diffuse top-hat distribution in the spanwise Storey et al (2005). Two-dimensional calculation, Ra e,c function of conductivity ratio varied from 10 to 1.5, from Lin et al (2004).…”
Section: Local Electric Rayleigh Number Scalingmentioning
confidence: 99%
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“…Next, we explore the effects of the length scales h, w and δ on the maximum conductivity gradient by analysing the quasi-one-dimensional spanwise diffusion of the centre stream in the domain bounded by y = ±w. In the stable nearly-parallel flow, we approximate the initial three-dimensional conductivity distribution of the centre stream (at the throat) as a one-dimensional diffuse top-hat distribution in the spanwise Storey et al (2005). Two-dimensional calculation, Ra e,c function of conductivity ratio varied from 10 to 1.5, from Lin et al (2004).…”
Section: Local Electric Rayleigh Number Scalingmentioning
confidence: 99%
“…¶ Three-dimensional calculation conductivity ratio of 10 from Lin et al (2004). Storey et al (2005), b also used by Oddy & Santiago (2005).…”
Section: Local Electric Rayleigh Number Scalingmentioning
confidence: 99%
See 1 more Smart Citation
“…Electrokinetic flows become unstable when the advection of the conductivity fields by electroviscous advection dominates the dissipative effects of viscosity and molecular diffusion. Full details of these models are provided in [32][33][34].…”
Section: Theorymentioning
confidence: 99%
“…Since the first reported observation of EKI in an electrokinetic microfluidic system by Oddy et al [30], many researchers have attempted to develop accurate models for predicting the onset of instability and its flow features, including its coherent wave structures and associated mixing rate. Santiago and co-workers [31][32][33][34] have employed experimental, analytical, and numerical techniques to investigate electrokinetic instabilities at the interface of two liquid streams in a microfluidic channel subjected to an electrical field perpendicular to the conductivity gradient. The results of these studies provide a fundamental insight into electrokinetic instabilities and identify the key factors and conditions governing its onset.…”
Section: Introductionmentioning
confidence: 99%