Stability and electrochemical impedance of mechanisms with a single adsorbed species

[1]  M. Eiswirth,et al.  Mechanistic classification of electrochemical oscillators — an operational experimental strategy , 1999 .

[2]  P. Driessche,et al.  Impedance of multistep mechanisms: equivalent circuits at equilibrium , 1999 .

[3]  B. Conway,et al.  Comparative evaluation of surface structure specificity of kinetics of UPD and OPD of H at single-crystal Pt electrodes 1 Presented at the Surface Electrochemistry Conference, Alicante, Spain, September 1997. 1 , 1998 .

[4]  H. Baltruschat,et al.  The rate of anion and hydrogen adsorption on Pt(111) and Rh(111) , 1998 .

[5]  D. Harrington Electrochemical impedance of multistep mechanisms: a general theory , 1998 .

[6]  D. Harrington Electrochemical impedance of multistep mechanisms: mechanisms with static species , 1998 .

[7]  A. Sadkowski Large signal (global) analysis of non-linear response of electrocatalytic reaction. I. Multiple steady states , 1998 .

[8]  B. Conway,et al.  Specificity of the kinetics of H2 evolution to the structure of single-crystal Pt surfaces, and the relation between opd and upd H , 1998 .

[9]  Shenhao Chen,et al.  An Investigation of Faradaic Admittance for Electrode Processes Involving n State Variables Besides Electrode Potential , 1998 .

[10]  B. Conway,et al.  Evaluation of the effect of two-dimensional geometry of pt single-crystal faces on the kinetics of upd of h using impedance spectroscopy , 1996 .

[11]  Leslaw K. Bieniasz,et al.  A Reaction Compiler for Electrochemical Kinetics , 1996, Comput. Chem..

[12]  L. Bieniasz Automatic derivation of the governing equations that describe a transient electrochemical experiment, given a reaction mechanism of arbitrary complexity. Part 2. Governing equations in one-dimensional geometry , 1996 .

[13]  L. Bieniasz Automatic derivation of the governing equations that describe a transient electrochemical experiment, given a reaction mechanism of arbitrary complexity. Part 1. Problem parameters and initial conditions , 1996 .

[14]  J. Diard,et al.  Bifurcation analysis for the Volmer-Heyrovsky mechanism , 1996 .

[15]  M. Feinberg The existence and uniqueness of steady states for a class of chemical reaction networks , 1995 .

[16]  Martin Feinberg,et al.  Multiple steady states for chemical reaction networks of deficiency one , 1995 .

[17]  M. Koper,et al.  Instabilities and oscillations in simple models of electrocatalytic surface reactions , 1994 .

[18]  J. Diard,et al.  Comment on “AC Impedance of Faradaic Reactions Involving Electrosorbed Intermediates: Examination of Conditions Leading to Pseudoinductive Behavior Represented in Three‐Dimensional Impedance Spectroscopy Diagrams” [J. Electrochem. Soc., 138, 2897] , 1993 .

[19]  J. Diard,et al.  Calculation, simulation and interpretation of electrochemical impedancesPart 3. Conditions for observation of low frequency inductive diagrams for a two-step electron transfer reaction with an adsorbed intermediate species , 1992 .

[20]  Lijun Bai,et al.  AC impedance of faradaic reactions involving electrosorbed intermediates : examination of conditions leading to pseudoinductive behavior represented in three-dimensional impedance spectroscopy diagrams , 1991 .

[21]  J. Diard,et al.  Etude de l'activation du degagement d'hydrogene sur electrode d'oxyde de nickel par spectroscopie d'impedance , 1990 .

[22]  C. Cao,et al.  On the impedance plane displays for irreversible electrode reactions based on the stability conditions of the steady-state—I. One state variable besides electrode potential , 1990 .

[23]  J. Diard,et al.  Calculation, simulation and interpretation of electrochemical impedance: Part II. Interpretation of Volmer-Heyrovsky impedance diagrams , 1988 .

[24]  B. Conway,et al.  Behavior of overpotential—deposited species in Faradaic reactions—II. ac Impedance measurements on H2 evolution kinetics at activated and unactivated Pt cathodes , 1987 .

[25]  E. Beretta,et al.  The tree graphs theory for enzymatic reactions. , 1976, Journal of theoretical biology.

[26]  F. Horn,et al.  Stability and complex balancing in mass-action systems with three short complexes , 1973, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.

[27]  R. D. Levie,et al.  On the electrocemical oscillator , 1970 .

[28]  E. Mccafferty An Eigenvalue Analysis of Coupled Differential Equations in Regard to Corrosion Inhibition , 2000 .

[29]  J. Diard,et al.  Discussion of first-order inductive impedance for the Volmer-Heyrovsky mechanism , 1995 .

[30]  Péter Érdi,et al.  Mathematical models of chemical reactions , 1989 .

[31]  M. Feinberg Chemical reaction network structure and the stability of complex isothermal reactors—II. Multiple steady states for networks of deficiency one , 1988 .

[32]  M. Feinberg Chemical reaction network structure and the stability of complex isothermal reactors—I. The deficiency zero and deficiency one theorems , 1987 .

[33]  E. Beretta,et al.  Some results about nonlinear chemical systems represented by trees and cycles , 1979 .

[34]  Gabor C. Temes,et al.  Introduction to Circuit Synthesis and Design , 1977 .

[35]  J. C. Lestrade,et al.  Faradaic impedances and intermediates in electrochemical reactions , 1973 .