On the estimation of the diffuse double layer of carbon nanotubes using classical theory: Curvature effects on the Gouy-Chapman limit

The Poisson-Boltzmann equation is solved numerically in cylindrical space to examine the effects of curvature upon the properties of the diffuse double layer at a charged nanotube in electrolytic solution. Simulations reveal increased double layer capacitance, especially for cylinders with radius le...

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Main Authors: Henstridge, M, Dickinson, E, Compton, R
Format: Journal article
Language:English
Published: 2010
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author Henstridge, M
Dickinson, E
Compton, R
author_facet Henstridge, M
Dickinson, E
Compton, R
author_sort Henstridge, M
collection OXFORD
description The Poisson-Boltzmann equation is solved numerically in cylindrical space to examine the effects of curvature upon the properties of the diffuse double layer at a charged nanotube in electrolytic solution. Simulations reveal increased double layer capacitance, especially for cylinders with radius less than 20 nm. The potential drop from the nanotube surface to the maximum tunnelling distance is therefore expected to be greater than for larger cylinders, providing a possibly enhanced electrochemical driving force for electron transfer and a possible partial cause for altered electrode kinetics at carbon nanotube modified electrodes. This effect is also predicted for cylinders of radius larger than 20 nm in solutions of low supporting electrolyte concentration. However, the effects on the observed electrode kinetics are predicted to be small. © 2009 Elsevier B.V. All rights reserved.
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spelling oxford-uuid:c77e348e-ab19-4680-85bf-5da503f9505e2022-03-27T06:45:24ZOn the estimation of the diffuse double layer of carbon nanotubes using classical theory: Curvature effects on the Gouy-Chapman limitJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:c77e348e-ab19-4680-85bf-5da503f9505eEnglishSymplectic Elements at Oxford2010Henstridge, MDickinson, ECompton, RThe Poisson-Boltzmann equation is solved numerically in cylindrical space to examine the effects of curvature upon the properties of the diffuse double layer at a charged nanotube in electrolytic solution. Simulations reveal increased double layer capacitance, especially for cylinders with radius less than 20 nm. The potential drop from the nanotube surface to the maximum tunnelling distance is therefore expected to be greater than for larger cylinders, providing a possibly enhanced electrochemical driving force for electron transfer and a possible partial cause for altered electrode kinetics at carbon nanotube modified electrodes. This effect is also predicted for cylinders of radius larger than 20 nm in solutions of low supporting electrolyte concentration. However, the effects on the observed electrode kinetics are predicted to be small. © 2009 Elsevier B.V. All rights reserved.
spellingShingle Henstridge, M
Dickinson, E
Compton, R
On the estimation of the diffuse double layer of carbon nanotubes using classical theory: Curvature effects on the Gouy-Chapman limit
title On the estimation of the diffuse double layer of carbon nanotubes using classical theory: Curvature effects on the Gouy-Chapman limit
title_full On the estimation of the diffuse double layer of carbon nanotubes using classical theory: Curvature effects on the Gouy-Chapman limit
title_fullStr On the estimation of the diffuse double layer of carbon nanotubes using classical theory: Curvature effects on the Gouy-Chapman limit
title_full_unstemmed On the estimation of the diffuse double layer of carbon nanotubes using classical theory: Curvature effects on the Gouy-Chapman limit
title_short On the estimation of the diffuse double layer of carbon nanotubes using classical theory: Curvature effects on the Gouy-Chapman limit
title_sort on the estimation of the diffuse double layer of carbon nanotubes using classical theory curvature effects on the gouy chapman limit
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AT comptonr ontheestimationofthediffusedoublelayerofcarbonnanotubesusingclassicaltheorycurvatureeffectsonthegouychapmanlimit