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Deionization shocks in microstructures

Author(s)
Mani, Ali; Bazant, Martin Z.
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Abstract
Salt transport in bulk electrolytes is limited by diffusion and advection, but in microstructures with charged surfaces (e.g., microfluidic devices, porous media, soils, or biological tissues) surface conduction and electro-osmotic flow also contribute to ionic fluxes. For small applied voltages, these effects lead to well known linear electrokinetic phenomena. In this paper, we predict some surprising nonlinear dynamics that can result from the competition between bulk and interfacial transport at higher voltages. When counterions are selectively removed by a membrane or electrode, a “deionization shock” can propagate through the microstructure, leaving in its wake an ultrapure solution, nearly devoid of coions and colloidal impurities. We elucidate the basic physics of deionization shocks and develop a mathematical theory of their existence, structure, and stability, allowing for slow variations in surface charge or channel geometry. Via asymptotic approximations and similarity solutions, we show that deionization shocks accelerate and sharpen in narrowing channels, while they decelerate and weaken, and sometimes disappear, in widening channels. These phenomena may find applications in separations (deionization, decontamination, biological assays) and energy storage (batteries, supercapacitors) involving electrolytes in microstructures.
Date issued
2011-12
URI
http://hdl.handle.net/1721.1/69569
Department
Massachusetts Institute of Technology. Department of Chemical Engineering; Massachusetts Institute of Technology. Department of Mathematics
Journal
Physical Review E
Publisher
American Physical Society (APS)
Citation
Mani, Ali, and Martin Z. Bazant. “Deionization Shocks in Microstructures.” Physical Review E 84.6 (2011): n. pag. Web. 2 Mar. 2012. Mani, Ali, and Martin Z. Bazant. “Deionization Shocks in Microstructures.” Physical Review E 84.6 (2011): n. pag. Web. 2 Mar. 2012. © 2011 American Physical Society
Version: Final published version
ISSN
1539-3755
1550-2376

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