ELECTRO-OSMOTIC SLIP OF THE SECOND KIND AND INSTABILITY IN CONCENTRATION POLARIZATION AT ELECTRODIALYSIS MEMBRANES

By I. Rubinstein, B. Zaltzman. 2001

134 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Control and Systems Engineering

View Paper: https://www.semanticscholar.org/paper/c44de76a66faf2864a8f56b9e2030d7c1bc0b189

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In Biomedical Engineering

1. Martin Z. Bazant
2. T. Squires
3. M. Kilic
4. A. Ajdari
5. Ehud Yariv
6. Brian D. Storey
7. George M. Whitesides
8. Stephen R. Quake

In Control and Systems Engineering

1. Ehud Yariv
2. Martin Z. Bazant

Citations in the corpus

• Electro-osmotic slip and electroconvective instability (2007, background): “An accurate analysis of non-equilibrium electro-osmotic slip at a flat permselective membrane for V > O(| ln ε|)), was carried out in Rubinstein & Zaltzman (2001), resulting in the expression us = − 18V 2 ∂ ∂x ln ∂c ∂y ∣∣∣∣ y=0 .”
• AN ASYMPTOTIC DERIVATION OF THE THIN-DEBYE-LAYER LIMIT FOR ELECTROKINETIC PHENOMENA (2009, background): “Later derivations (Keh and Anderson, 1985; Prieve et al., 1984; Rubinstein and Zaltzman, 2001) are not limited to weak fields.”
• Induced-charge electrokinetic phenomena (2003, background): “The assumption of uniform bulk salt concentration allows us to neglect tangential osmotic pressure gradients, which modify the slip formula with a term for diffusio-osmotic flow (Rubinstein and Zaltzman, 2001; Zaltzman and Rubinstein, 2007).”
• Towards an understanding of induced-charge electrokinetics at large applied voltages in concentrated solutions. (2009, background): “[123,177], and this corrects a missing factor of 4 in Eq.”