Literature DB >> 25638002

Differential capacitance of the electric double layer: the interplay between ion finite size and dielectric decrement.

Yasuya Nakayama1, David Andelman2.   

Abstract

We study the electric double layer by combining the effects of ion finite size and dielectric decrement. At high surface potential, both mechanisms can cause saturation of the counter-ion concentration near a charged surface. The modified Grahame equation and differential capacitance are derived analytically for a general expression of a permittivity ε(n) that depends on the local ion concentration, n, and under the assumption that the co-ions are fully depleted from the surface. The concentration at counter-ion saturation is found for any ε(n), and a criterion predicting which of the two mechanisms (steric vs. dielectric decrement) is the dominant one is obtained. At low salinity, the differential capacitance as function of surface potential has two peaks (so-called camel-shape). Each of these two peaks is connected to a saturation of counter-ion concentration caused either by dielectric decrement or by their finite size. Because these effects depend mainly on the counter-ion concentration at the surface proximity, for opposite surface-potential polarity either the cations or anions play the role of counter-ions, resulting in an asymmetric camel-shape. At high salinity, we obtain and analyze the crossover in the differential capacitance from a double-peak shape to a uni-modal one. Finally, several nonlinear models of the permittivity decrement are considered, and we predict that the concentration at dielectrophoretic saturation shifts to higher concentration than those obtained by the linear decrement model.

Entities:  

Year:  2015        PMID: 25638002     DOI: 10.1063/1.4906319

Source DB:  PubMed          Journal:  J Chem Phys        ISSN: 0021-9606            Impact factor:   3.488


  7 in total

1.  Modeling the camel-to-bell shape transition of the differential capacitance using mean-field theory and Monte Carlo simulations.

Authors:  Guilherme V Bossa; Daniel L Z Caetano; Sidney J de Carvalho; Klemen Bohinc; Sylvio May
Journal:  Eur Phys J E Soft Matter       Date:  2018-09-27       Impact factor: 1.890

2.  Diffuse double-layer structure in mixed electrolytes considering ions as dielectric spheres.

Authors:  J J López-García; J Horno; C Grosse
Journal:  Eur Phys J E Soft Matter       Date:  2018-09-10       Impact factor: 1.890

3.  Evaluating continuum solvation models for the electrode-electrolyte interface: Challenges and strategies for improvement.

Authors:  Ravishankar Sundararaman; Kathleen Schwarz
Journal:  J Chem Phys       Date:  2017-02-28       Impact factor: 3.488

Review 4.  Implicit Solvation Methods for Catalysis at Electrified Interfaces.

Authors:  Stefan Ringe; Nicolas G Hörmann; Harald Oberhofer; Karsten Reuter
Journal:  Chem Rev       Date:  2021-12-20       Impact factor: 72.087

5.  Control of Selective Ion Transfer across Liquid-Liquid Interfaces: A Rectifying Heterojunction Based on Immiscible Electrolytes.

Authors:  Guillermo Iván Guerrero-García; Francisco J Solis; Kalyan Raidongia; Andrew Robert Koltonow; Jiaxing Huang; Mónica Olvera de la Cruz
Journal:  ACS Cent Sci       Date:  2016-11-02       Impact factor: 14.553

6.  Review and Modification of Entropy Modeling for Steric Effects in the Poisson-Boltzmann Equation.

Authors:  Tzyy-Leng Horng
Journal:  Entropy (Basel)       Date:  2020-06-08       Impact factor: 2.524

7.  On the importance of the electric double layer structure in aqueous electrocatalysis.

Authors:  Seung-Jae Shin; Dong Hyun Kim; Geunsu Bae; Stefan Ringe; Hansol Choi; Hyung-Kyu Lim; Chang Hyuck Choi; Hyungjun Kim
Journal:  Nat Commun       Date:  2022-01-10       Impact factor: 17.694

  7 in total

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