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Overpotential, equation

Two simplifications of the Buder-Vohner expression are often encountered. First, at low surface overpotentials equation 22 can be written as... [Pg.65]

This is the basic relationship of electrode kinetics including the concentration overpotential. Equations (5.4.40) and (5.4.41) are valid for both steady-state and time-dependent currents. [Pg.301]

The potential of the working electrode is ramped at a scan rate of v. The resultant trace of current against potential is termed a voltamnu ram. In linear-sweep voltammetry (LSV), the potential of the working electrode is ramped from an initial potential Ei to a final potential Ef (cf. Figure 6.2). Figure 6.12 shows a linear-sweep voltammogram for the reduction of a solution-phase analyte, depicted as a function of scan rate. Note that the jc-axis is drawn as a function of overpotential (equation (6.1)), and that the peak occurs just after = 0. [Pg.156]

Fig. 9.21 Simulink electrochemical model with R-C model capacitance behavior. The BV Fen block is the quasi-steady Butler-Volmer overpotential equation giving current through the Ret charge transfer resistor as a function of charge transfer overpotential, r). Fig. 9.21 Simulink electrochemical model with R-C model capacitance behavior. The BV Fen block is the quasi-steady Butler-Volmer overpotential equation giving current through the Ret charge transfer resistor as a function of charge transfer overpotential, r).
If Eq. 11 is inserted into the current-potential equation (Eq. 8), the so-called current-overpotential equation results (Eq. 12), where the overpotential q is defined as the potential relative to the equilibrium potential, q = E - eq. [Pg.502]

The current due to electrochemical reactions can be described by the current overpotential equation (Equation. 2.5 in Reference S For a single redox couple (such as Fe(II)/Fe(III)) this is ... [Pg.341]

The rate of reaction was too slow to produce measurable current (ij ) for arsenic and selenium species within the stability range of water at platinum. For those two elements an upper limit was estimated for the value of the rate constant by solving the current overpotential equation (Equation 3) for k with the assumption of a = 0.5 and ij = 4x10" amps cm . This value of ij was chosen empirically from examination of the data it represents the lowest current that could clearly be distinguished from background currents with the instruments used. The true value of k must therefore be equal to or less than the value that is calculated from the minimum limiting current. [Pg.342]

Allen and Hickling (34) suggested an alternative method allowing the use of data obtained at low overpotentials. Equation 3.4.11 can be rewritten as... [Pg.104]

To this point, we have discussed in detail only those systems for which appreciable activation overpotential is observed. Another very important limit is the case in which the electrode kinetics require a negligible driving force. As we noted above, that case corresponds to a very large exchange current, which in turn reflects a big standard rate constant Let us rewrite the current-overpotential equation (3.4.10) as follows ... [Pg.105]

Fig. 2. Tafel plot, where and are both chosen to be 0.5 the temperature is 298.15 K. A indicates the linear region (eq. 23) and B the Tafel (eq. 24). Two simplifications of the Buder-Vokner expression are often encountered. First, at low surface overpotentials equation 22 can be written as... Fig. 2. Tafel plot, where and are both chosen to be 0.5 the temperature is 298.15 K. A indicates the linear region (eq. 23) and B the Tafel (eq. 24). Two simplifications of the Buder-Vokner expression are often encountered. First, at low surface overpotentials equation 22 can be written as...
At large (negative) cathodic overpotentials. Equation 30 becomes... [Pg.52]

In order to obtain an analytic expression for dy/dt, the six factors on the right-hand side of Eq. (24) have to be evaluated. The three partial differentials are determined by the kinetics of the electrode reaction and can therefore be derived from the current-overpotential equation... [Pg.202]

In this case the current is described by the current-overpotential equation ... [Pg.239]

The parameter estimation procedure involved the anode exchange current density, considered in the expression of the anode activation overpotential (equation (18)). As already noticed, in literature there are some expressions which describe the anode exchange current (equations (19) and (20) according to these equations, this parameter should be significantly affected by the fuel utilization values, and the aim is to outline how the distribution of the local fuel utilization (that is, the distribution of fuel) inside the generator affects the activation of the reaction at the anode side in the various sectors. [Pg.107]

The analysis of electrode reactions composed of diffusion and electrode transfer kinetics is only possible after suitable models have been formulated. Here the scheme (1) is used. The reactions involving the two higher oxidation states are reversible. According to [11] the reaction involving the metallic phase is irreversible. The current intensity of the reaction obeys the current overpotential equation... [Pg.164]

Until the previous paragraph, the electron transfer and mass transport steps in the sequence (1.17)-(1.19) for the simple electrode reaction have been considered in isolation, although it was recognised that the rate of the former increases with overpotential, Equations (1.31)-(1.34), while the maximum rate of the mass transport step depends only on the bulk concentration of the electroactive species and the mass transport regime. Equation (1.44). [Pg.35]

When taking into consideration the overpotential ( T] = E-E g), which designates the hydrogen overpotential. Equations 3.21-3.24 may be rewritten as 3.27 ... [Pg.140]

The Heyrovsky reaction in Equations 3.7 and 3.8 is a pure charge-transfer reaction. The reaction rate in the cathodic reaction direction is proportional to the degree of surface coverage of atomic hydrogen 0), and the concentration of (acid solution) or H2O (alkaline solution). On the other hand, the anodic partial reaction is proportional to the concentration of molecular hydrogen h and the free surface (l -1 ). Based on the current-overpotential equation for the charge-transfer reaction, the Heyrovsky current density () expression can be written as Equations 3.37 and 3.38 for acid and alkaline solutions, respectively ... [Pg.142]


See other pages where Overpotential, equation is mentioned: [Pg.13]    [Pg.228]    [Pg.295]    [Pg.167]    [Pg.569]    [Pg.91]    [Pg.167]    [Pg.279]    [Pg.217]    [Pg.154]    [Pg.99]    [Pg.99]    [Pg.312]    [Pg.777]    [Pg.167]    [Pg.51]    [Pg.25]    [Pg.247]    [Pg.53]    [Pg.1451]    [Pg.2]    [Pg.16]    [Pg.228]   
See also in sourсe #XX -- [ Pg.157 ]




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