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Charge transfer current

Temperature effect There are several ways to account for the observed maximum in Ar. at constant gas composition and imposed current i (Fig. 12). Although the behavior shown in the figure is quite reproducible, further experimental work is required to examine the effect of gas phase composition and i on the temperature dependence of Ar.. One possible explanation for the observed maximum can be obtained by closer examination of equation (7). The charge transfer current i can be written as +... [Pg.203]

It is assumed that for pure charge transfer current limitation, the equilibrium between M(s) and M(ad) is fast and potential independent. Under these conditions the relevant equations are... [Pg.49]

The dependence of the charge transfer overpotential rjet on the charge transfer current density jct can be described in semilogarithmic form... [Pg.663]

Tafel plot — Figure 1. Calculated charge transfer current density j as a function of - overpotential r assuming a transfer coefficient a = 0.5 and an exchange current density jo = 0.1 A cm2, and, in simplified... [Pg.664]

Fig. 9 gives an example of how to determine the charge transfer current density. The plotted lines were evaluated according to the least squares method. The data were taken from the stationary potentiostatic current-potential curves at five different rotating electrode disk speeds. [Pg.199]

Figure 12.32 Deconvolution of the currents at a semiconductor electrode for step-function illumination, showing the charging current ich, the recombination current tree and the charge-transfer current (ct- Note that t et depends on the density of photogenerated carriers at the interface, which is detected by LMMR, i.e. the microwave signal follows the curve. Figure 12.32 Deconvolution of the currents at a semiconductor electrode for step-function illumination, showing the charging current ich, the recombination current tree and the charge-transfer current (ct- Note that t et depends on the density of photogenerated carriers at the interface, which is detected by LMMR, i.e. the microwave signal follows the curve.
If the kinetics of the charge transfer at each electrode is known, or, in other words, if the relation I rj) is known for each electrode, it is possible, using Equation (3.19), to predict the current-voltage characteristics of an electrochemical cell. One of the goals of electrochemistry is to describe the charge transfer current... [Pg.39]

As described above, if this electrochemical reaction is driven out of equilibrium with the thermodynamic force ry, a current / will flow. One of the great successes of electrochemistry is its ability to provide a quantitative description of the charge transfer current characteristics. Max Volmer (1885—1965) and John Alfred Valentine Butler (1899—1977) proposed the following relation, which is known today as the Butler—Volmer equation, between the over potential 7j and the current density j (Fig. 3.4) ... [Pg.40]

Figure 3.4 Charge transfer current characteristics according to the model of Butler and Volmer. Figure 3.4 Charge transfer current characteristics according to the model of Butler and Volmer.
Thus, the true charge-transfer current can be calculated from the ordinate at the origin in the plot between the reciprocal of the measured current density, j"1, as a function of w. The slope (B 1) is the reciprocal value of the Levich constant, 0.620nFCJoj, because it is the only portion that strictly depends on the co value [107], where D, is the coefficient of diffusion of they-particle. With the currents corrected from the mass transport effects, we can depict the Tafel lines, from which the values of j0 and a can be calculated. [Pg.67]

The solution of these equations gives the potential distribution in the electrodes and in the electrolyte. The reaction terms couple the electrolyte and electrode potentials through the reaction kinetics, which are described by Arrhenius expressions for both forward and backward reactions at one electrode surface for a one-electron charge transfer reaction. These terms become a Butler-Volmer expression by introducing the contribution of the electric potential difference at the electrode surface to the activation energy. This results in the following expression for the local charge transfer current density in the electrode [142] ... [Pg.395]

The charge transfer current density is related to the reaction term through Faraday s law ... [Pg.395]

In Equations 7.17a and 7.18a, charged transfer current densities 4 and are given on the basis of Butler-Volmer charge transfer kinetics described in Chapter 5 as follows ... [Pg.286]

Equation (2.128) represents the so-called galvanostatic transient of the overvoltage. One sees that an extrapolation of the transient overvoltage r (t) to t 0 performed for different constant currents should yield direct information on the relation between charge transfer current and overvoltage. [Pg.70]

There is, however, a principal difficulty in the analysis of overvoltage transients at a constant current. This is indicated in Figure 2.37, where the real transient exhibits an initial delay in the increase of t due to the current needed for the charging of the capacity of the electrode. This part of the current, is lost for the charge transfer current and causes... [Pg.71]

The variations of AN are consequences of the charge transfer current and will be proportional to ijt with a phase shift. [Pg.74]

Linear sweep voltammetry (LSV) in combination with a rotating disk electrode (RDE) is a widely used technique to study electrode kinetics. Different methods exist to extract the values of the process parameters from polarization curves. The Koutecky-Levich graphical method is frequently used to determine the mass transfer parameters (Diard et al., 1996) the slope of a plot of the inverse of the limiting current versus the inverse of the square root of the rotation speed of the rotating disk electrode is proportional to the diffusion coefficient. If more than one diffusing species is present, this method provides the mean diffusion coefficient of all species. The charge transfer current density is determined from the inverse of the intercept. In practical situations, however, the experimental observation of a limiting current... [Pg.21]

Dyeing equilibrium is usually discussed in terms of the chemical potential. The chemical potential is defined as the change in fi ee energy of a system that occurs when the composition of a phase changes by a unit molar amount of substance, all other variables such as the temperature, pressure and the amounts of other components remaining constant. The chemical potential of a system is a property related to certain parameters such as temperature or voltage. These determine the direction and rate of heat transfer, or the direction and size of charge transfer (current), respectively. ... [Pg.40]


See other pages where Charge transfer current is mentioned: [Pg.268]    [Pg.273]    [Pg.558]    [Pg.465]    [Pg.496]    [Pg.168]    [Pg.198]    [Pg.40]    [Pg.3]    [Pg.3]    [Pg.468]    [Pg.100]    [Pg.264]    [Pg.287]    [Pg.74]    [Pg.22]    [Pg.270]    [Pg.601]   
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