2022
DOI: 10.1021/acsami.2c11467
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Ion Current Rectification and Long-Range Interference in Conical Silicon Micropores

Abstract: Fluidic devices exhibiting ion current rectification (ICR), or ionic diodes, are of broad interest for applications including desalination, energy harvesting, and sensing, among others. For such applications a large conductance is desirable, which can be achieved by simultaneously using thin membranes and wide pores. In this paper we demonstrate ICR in micrometer sized conical channels in a thin silicon membrane with pore diameters comparable to the membrane thickness but both much larger than the electrolyte … Show more

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Cited by 7 publications
(11 citation statements)
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“…On the far side of the reservoir connected to the base we impose an electric potential V (t), while the far side of the other reservoir is grounded, which leads to an electric potential profile Ψ(x, r,t), an electro-osmotic fluid flow with velocity field u(x, r,t) and ionic fluxes j ± (x, r,t) with j + − j − the charge flux. A relatively low surface potential ψ 0 ensures a weak electro-osmotic flow Q(V ), which in turn allows us to tune the channel conductance over a wider voltage range [20,44,73]. We have Q(V )/V = −πR t R b εψ 0 /(ηL) ≈ 22.7 µm 3 s −1 V −1 for our standard parameter set [20].…”
mentioning
confidence: 95%
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“…On the far side of the reservoir connected to the base we impose an electric potential V (t), while the far side of the other reservoir is grounded, which leads to an electric potential profile Ψ(x, r,t), an electro-osmotic fluid flow with velocity field u(x, r,t) and ionic fluxes j ± (x, r,t) with j + − j − the charge flux. A relatively low surface potential ψ 0 ensures a weak electro-osmotic flow Q(V ), which in turn allows us to tune the channel conductance over a wider voltage range [20,44,73]. We have Q(V )/V = −πR t R b εψ 0 /(ηL) ≈ 22.7 µm 3 s −1 V −1 for our standard parameter set [20].…”
mentioning
confidence: 95%
“…[20] the stationary state version of the PNPS equations ( 1)-( 4) is solved for a static potential V , which gives rise to the stationary charge current I = g ∞ (V )V , where the static conductance g ∞ (V ) = g 0 L 0 ρ s (x)dx/(2ρ b L) depends on the Ohmic cone conductance g 0 = (πR t R b /L)(2ρ b e 2 D/k B T ) and the radially averaged salt concentration ρ s (x) = 2 R(x) 0 rρ s (x, r)dr/R(x) 2 , with ρ s = ρ + + ρ − , so g ∞ (V ) is determined by the laterally averaged salt concentration. For small potentials e|V |/k B T |w|(R b /R t ), with w = eDη/(k B T εψ 0 ) −9.5 the ratio of ionic to electro-osmotic mobility [73], the pore concentration equals the bulk concentration ρ s (x) = 2ρ b , yielding g ∞ (V ) = g 0 and the resulting current follows Ohm's law I = g 0 V . For large static potential drops the cone exhibits diodic behaviour [20] due to concentration polarisation, the dimensionless channel conductance in steady state being…”
mentioning
confidence: 99%
“…Previous work showed that the geometric asymmetry improves the ICR ratio due to the enhanced difference in the EDL distribution . Actually, both the geometric asymmetry and charge polarization synergistically enhance the rectification performance . However, our simulation results demonstrate that at the nanoscale, the rectification performance of symmetric bipolar Janus GO channels is significantly outperformed over asymmetric ones.…”
Section: Resultsmentioning
confidence: 60%
“…10 Actually, both the geometric asymmetry and charge polarization synergistically enhance the rectification performance. 11 However, our simulation results demonstrate that at the nanoscale, the rectification performance of symmetric bipolar Janus GO channels is significantly outperformed over asymmetric ones. This improvement stems from the fact that the symmetric structure perfectly enlarges the differences in ion transport under opposite electric fields.…”
Section: ■ Results and Discussionmentioning
confidence: 80%
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