Development of the theory for the interpretation of steady state limiting currents at a microelectrode: EC' processes: first and second order reactions
Development of the theory for the interpretation of steady state limiting currents at a microelectrode: EC' processes: first and second order reactions
Equations are developed to describe the radius dependence of the steady state limiting current at a microelectrode for the case where the electron transfer process is followed by a homogeneous chemical reaction regenerating the electroactive species. Following a brief discussion of systems where the coupled chemical reaction may be considered to be pseudo-first order, the theory is extended to the more general, second order case by seeking an asymptotic solution to the differential equation. This allows the study of fast chemical reactions and systems where the reactants are present in similar concentrations.
243-254
Denuault, G.
5c76e69f-e04e-4be5-83c5-e729887ffd4e
Fleischmann, M..
003381b1-484c-421b-a9b8-33393f620751
Pletcher, D.
f22ebe69-b859-4a89-80b0-9e190e6f8f30
Tutty, O.R.
1c3a81a7-7af9-4cbd-a887-5805447fad85
9 March 1990
Denuault, G.
5c76e69f-e04e-4be5-83c5-e729887ffd4e
Fleischmann, M..
003381b1-484c-421b-a9b8-33393f620751
Pletcher, D.
f22ebe69-b859-4a89-80b0-9e190e6f8f30
Tutty, O.R.
1c3a81a7-7af9-4cbd-a887-5805447fad85
Denuault, G., Fleischmann, M.., Pletcher, D. and Tutty, O.R.
(1990)
Development of the theory for the interpretation of steady state limiting currents at a microelectrode: EC' processes: first and second order reactions.
Journal of Electroanalytical Chemistry, 280 (2), .
(doi:10.1016/0022-0728(90)87001-Z).
Abstract
Equations are developed to describe the radius dependence of the steady state limiting current at a microelectrode for the case where the electron transfer process is followed by a homogeneous chemical reaction regenerating the electroactive species. Following a brief discussion of systems where the coupled chemical reaction may be considered to be pseudo-first order, the theory is extended to the more general, second order case by seeking an asymptotic solution to the differential equation. This allows the study of fast chemical reactions and systems where the reactants are present in similar concentrations.
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Published date: 9 March 1990
Additional Information:
CV966
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Local EPrints ID: 179283
URI: http://eprints.soton.ac.uk/id/eprint/179283
ISSN: 1572-6657
PURE UUID: 95199875-10db-4b9b-8d52-8e74986376bb
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Date deposited: 07 Apr 2011 08:48
Last modified: 15 Mar 2024 02:44
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Author:
M.. Fleischmann
Author:
O.R. Tutty
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