2019
DOI: 10.1016/j.jcis.2019.06.023
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Impact of network heterogeneity on electrokinetic transport in porous media

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Cited by 35 publications
(40 citation statements)
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References 62 publications
(158 reference statements)
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“…In fact, there are surely electro‐convective vortices at the pore scale, 13,14,28 as well as regions of strong salt depletion and double layer overlap, leading to violation of the assumptions of linear electrokinetic response 16 and local electroneutrality 29 . The distribution of pore size in the porous media may lead to eddy dispersion, even for linear electrokinetics, 30 and electrokinetic dispersion in a porous network has been shown to strongly enhance over‐limiting current and deionization, both experimentally 7 and theoretically 31 . Such effects would presumably need to be captured in future models.…”
Section: Comparison With Experimental Datamentioning
confidence: 99%
“…In fact, there are surely electro‐convective vortices at the pore scale, 13,14,28 as well as regions of strong salt depletion and double layer overlap, leading to violation of the assumptions of linear electrokinetic response 16 and local electroneutrality 29 . The distribution of pore size in the porous media may lead to eddy dispersion, even for linear electrokinetics, 30 and electrokinetic dispersion in a porous network has been shown to strongly enhance over‐limiting current and deionization, both experimentally 7 and theoretically 31 . Such effects would presumably need to be captured in future models.…”
Section: Comparison With Experimental Datamentioning
confidence: 99%
“…More importantly, we find that the structure of flow field can be described in terms of the "electro-osmotic coupling coefficient," a nondimensional parameter measuring the relative strength of electro-osmotic velocity to total mean velocity and which is tunable experimentally. Finally, recent work on coupled nonlinear electrokinetics in random pore network also demonstrate similar vortical flow structures and their interactions with deionization shock waves [61]. In this article, we neglect nonlinear effects and instead provide a clear physical explanation for the formation of vortical structures.…”
Section: Introductionmentioning
confidence: 85%
“…This is contradictory to our present observation [13] and it may come due to the complex geometry of cellulose and interaction of particles with it. In the random (or natural) pore network, various convective flow such as recirculation can be included in the analysis [20][21][22][23]. Thus, one need further investigations for the exact fundamentals in paper-based device.…”
Section: Experimental Demonstration Of Spontaneous Separationmentioning
confidence: 99%