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On the interfacial capacitance of an electrolyte at a metallic electrode around zero surface charge
Authors:Lutful Bari Bhuiyan  Stanis?aw Lamperski
Institution:1. Laboratory of Theoretical Physics, Department of Physics , University of Puerto Rico , San Juan , Puerto Rico 00931-3343 beena@beena.uprrp.edu;3. Department of Physical Chemistry, Faculty of Chemistry , Adam Mickiewicz University in Poznań , Umultowska 89b, 61-614 Poznań
Abstract:The behaviour of the capacitance of a planar double layer containing a restricted primitive model electrolyte (equi-sized rigid ions moving in a continuum dielectric) at and around zero surface charge is examined for a polarizable electrode with particular emphasis on a metallic surface. Capacitance results are reported for symmetric valency (1:1) salts encompassing a range of concentrations and temperatures covering both electrolyte solution and ionic liquid regimes. Although the modified Poisson–Boltzmann theory is principally employed, at higher concentrations the theoretical calculations have been supplemented by Monte Carlo simulations. Capacitance anomaly, that is, increase of capacitance with temperature at low temperatures, is seen to occur when the electrode is an insulator with a low dielectric constant or when it is unpolarized. No capacitance anomaly is, however, seen for a metallic electrode with an infinite dielectric constant and in this situation the capacitance increases (a) dramatically at low temperatures (strong coupling) at a given concentration, and (b) as concentration increases at a given temperature. These capacitance trends are consistent with earlier works in the presence or absence of surface polarization and, in particular, the results for a conducting electrode at ionic liquid concentrations are consistent with that recently reported by Loth et al. Phys. Rev. E, 82, 056102 (2010)]. Overall the theoretical predictions are qualitative to semi-quantitative with the simulations.
Keywords:electric double layer  capacitance  Monte Carlo simulation  modified Poisson–Boltzmann
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