Mass transport in oscillatory electroosmotic viscoelectric flow in a hydrophobic microchannel with steric effect

Abstract We conduct a numerical study of viscoelectric and steric effects on an oscillatory electroosmotic flow (OEOF) and their impact on the mass transport of a passive solute through a hydrophobic microchannel. In many applications of electroosmosis, zeta potentials as high as 100–200 mV can be f...

Full description

Saved in:
Bibliographic Details
Published inFluid dynamics research Vol. 55; no. 1; pp. 15502 - 15522
Main Authors Baños, R, Arcos, J, Bautista, O, Méndez, F
Format Journal Article
LanguageEnglish
Published IOP Publishing 01.02.2023
Subjects
Online AccessGet full text

Cover

Loading…
More Information
Summary:Abstract We conduct a numerical study of viscoelectric and steric effects on an oscillatory electroosmotic flow (OEOF) and their impact on the mass transport of a passive solute through a hydrophobic microchannel. In many applications of electroosmosis, zeta potentials as high as 100–200 mV can be found; in such a situation, the Debye–Hückel approximation is no longer valid, and the steric effect must be considered because the crowding of finite-sized ions close to the microchannel walls. In addition to the previous effect, the local viscosity can be increased due to the viscoelectric effect for strong electric potentials induced in the electric double layer. Earlier works have studied the mass transfer caused by an OEOF; however, the combined effects’ influence has not been considered. This research suggests that under an appropriate combination of the viscoelectric and steric effects, together with the microchannel hydrophobicity, the mass transport can be controlled and notably enhanced compared with the case where such effects are disregarded. An interesting behavior occurs for relatively high values of the steric factor ν , where there is a linear dependence between the mass transport Q ˜ and the viscoelectric factor f ˜ ; in contrast, for low values of ν , the relationship Q ˜ − f ˜ is non-linear.
Bibliography:FDR-102174.R2
ISSN:0169-5983
1873-7005
DOI:10.1088/1873-7005/acb170