2009
DOI: 10.1140/epje/i2008-10433-1
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Electrostatic and electrokinetic contributions to the elastic moduli of a driven membrane

Abstract: Abstract. We discuss the electrostatic contribution to the elastic moduli of a cell or artificial membrane placed in an electrolyte and driven by a DC electric field. The field drives ion currents across the membrane, through specific channels, pumps or natural pores. In steady state, charges accumulate in the Debye layers close to the membrane, modifying the membrane elastic moduli. We first study a model of a membrane of zero thickness, later generalizing this treatment to allow for a finite thickness and fi… Show more

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Cited by 62 publications
(91 citation statements)
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References 48 publications
(182 reference statements)
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“…We conclude that, within error bars, the bending rigidity is not affected by the applied electric potential for the salt concentration we use in the simulations. Theory [3,10] predict a contribution much lower than k B T in accordance with our observation. Finally a note on the observed thickness.…”
Section: B With Applied Electrical Potentialsupporting
confidence: 91%
“…We conclude that, within error bars, the bending rigidity is not affected by the applied electric potential for the salt concentration we use in the simulations. Theory [3,10] predict a contribution much lower than k B T in accordance with our observation. Finally a note on the observed thickness.…”
Section: B With Applied Electrical Potentialsupporting
confidence: 91%
“…Biological interfaces are however more complex, due to their strong and local dependence on the surrounding pH, and the conformational flexibility of the molecules. Correlated ionic networks are however likely to play key roles in charge transfer 12,38 and membrane shaping 58 , and both experiments and simulations are already underway to examine these possibilities.…”
Section: Discussionmentioning
confidence: 99%
“…In recent years, the same Stern boundary condition has also been used extensively in other dynamical situations with time-dependent normal currents, such as capacitive charging of blocking electrodes [24,41,54], fluctuations of ion-conducting biological membranes [57,58], induced-charge electro-osmotic flows [38], and electrofluidic gating [59]. In all of these situations, the dimensionless parameter δ controls the voltage drop across the Stern layer relative to that of the diffuse layer and has two important limiting cases [52]: (i) In the GC limit δ → 0, the Stern layer is negligible, and the diffuse layer carries all of the DL voltage, as in Gouy's model of the DL.…”
Section: B Diffuse Charge In the Dlsmentioning
confidence: 99%