Voltammetry of multi-electron electrode processes of organic species
► Analysis of complex voltammetric response. ► The failings of the Randles–Ševčík equations. ► The influence of homogeneous processes on voltammetry. Classically the analysis of the voltammetric response of multi-electron transfer processes is achieved through the use of the Randles–Ševčík equations...
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| Published in | Journal of electroanalytical chemistry (Lausanne, Switzerland) Vol. 669; pp. 73 - 81 |
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| Main Authors | , |
| Format | Journal Article |
| Language | English |
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Elsevier B.V
15.03.2012
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| Abstract | ► Analysis of complex voltammetric response. ► The failings of the Randles–Ševčík equations. ► The influence of homogeneous processes on voltammetry.
Classically the analysis of the voltammetric response of multi-electron transfer processes is achieved through the use of the Randles–Ševčík equations based on analytical theory. In such it is assumed that the after the ‘rate determining step’ all electron transfers are highly driven. Conversely, it is commonly found experimentally that the formal potentials for different electrochemical steps (1,2,3… ) are found to be at comparable potentials (i.e. Ef,1θ∼Ef,2θ∼Ef,3θ); this leads to significant deviations from the Randles–Ševčík analysis. This article highlights various ‘simple’ electrochemical mechanisms (EE, EC, EEC) and discusses how the voltammetric peak height resulting from linear sweep voltammetry is expected to vary with scan rate and other parameters, with the aim of providing a general theoretical basis upon which analysis of complex voltammetric systems may be approached and understood. |
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| AbstractList | Classically the analysis of the voltammetric response of multi-electron transfer processes is achieved through the use of the Randles–Ševčík equations based on analytical theory. In such it is assumed that the after the ‘rate determining step’ all electron transfers are highly driven. Conversely, it is commonly found experimentally that the formal potentials for different electrochemical steps (1,2,3… ) are found to be at comparable potentials (i.e. Ef,₁ ᶿ∼Ef,₂ ᶿ∼Ef,₃ ᶿ); this leads to significant deviations from the Randles–Ševčík analysis. This article highlights various ‘simple’ electrochemical mechanisms (EE, EC, EEC) and discusses how the voltammetric peak height resulting from linear sweep voltammetry is expected to vary with scan rate and other parameters, with the aim of providing a general theoretical basis upon which analysis of complex voltammetric systems may be approached and understood. ► Analysis of complex voltammetric response. ► The failings of the Randles–Ševčík equations. ► The influence of homogeneous processes on voltammetry. Classically the analysis of the voltammetric response of multi-electron transfer processes is achieved through the use of the Randles–Ševčík equations based on analytical theory. In such it is assumed that the after the ‘rate determining step’ all electron transfers are highly driven. Conversely, it is commonly found experimentally that the formal potentials for different electrochemical steps (1,2,3… ) are found to be at comparable potentials (i.e. Ef,1θ∼Ef,2θ∼Ef,3θ); this leads to significant deviations from the Randles–Ševčík analysis. This article highlights various ‘simple’ electrochemical mechanisms (EE, EC, EEC) and discusses how the voltammetric peak height resulting from linear sweep voltammetry is expected to vary with scan rate and other parameters, with the aim of providing a general theoretical basis upon which analysis of complex voltammetric systems may be approached and understood. |
| Author | Compton, Richard G. Batchelor-McAuley, Christopher |
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| Snippet | ► Analysis of complex voltammetric response. ► The failings of the Randles–Ševčík equations. ► The influence of homogeneous processes on voltammetry.... Classically the analysis of the voltammetric response of multi-electron transfer processes is achieved through the use of the Randles–Ševčík equations based on... |
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| SubjectTerms | Butler–Volmer equation electrochemistry electrodes equations Guanine Mechanistic voltammetry Multi-electron process Quinones Randles–Ševčík |
| Title | Voltammetry of multi-electron electrode processes of organic species |
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