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Charge-transfer processes, influencing

Presumably the most important kinetie parameter used in the deseription of the kineties of an eleetrode is the exchange current density or the almost equivalent rate constant. It indicates the speed of the heterogeneous process of charging or discharging species at the phase boundary, i.e. the charge transfer process. Its value is influenced by numerous factors of the investigated system. For both applied and fundamental aspects of electrochemical research a list of reported values should be helpful. It concludes this volume. [Pg.401]

Phospholipid monolayers at liquid-liquid interfaces influence the charge transfer processes in two ways. On the one hand, the phospholipids constitute a barrier that blocks the process by impeding the transferring species to reach the interface [1,15,48]. On the other hand, the phospholipids modify the electrical potential difference governing the process [60]. While the first influence invariably leads to a decreased rate, the second one might result in either a decreased or an increased rate of charge transfer. The net effect of the phospholipids on the charge transfer process depends on the state of the monolayer, and therefore studies with simultaneous electrochemical and surface pressure control are preferable [10,41,45]. [Pg.551]

Sluyters and coworkers [38] have studied the catalytic influence of adsorbed iodide ions on the electroreduction of Zn(II) on the mercury electrode. It was found that the charge-transfer process proceeds through two consecutive one-electron transfer steps. Logarithms of the rate constant of both steps are linearly dependent on the amount of adsorbed iodides (Fig. 2). The experimental data were compared with the existing theoretical anion-binding model used to describe the observed results. [Pg.730]

The mixed-valence iron oxides provide an experimental test-bed for studying the evolution of charge-transfer processes from the localized-electron to the itinerant-electron regimes. Moreover, it is possible to monitor the influence of the charge transfer on the interatomic magnetic coupling since the iron ions in oxides carry localized magnetic moments. [Pg.4]

The shallow and deep levels play the important role in the sensitization process. Detailed research in this field has shown the presence of four local electron centers in the energetic spectrum of the sensitized PVC in the range 0.6-3.3 eV [63,64]. The density of localized states was of the order 1018 1019 cm-3. These can play essential role in spectral and chemical sensitization due to their influence on photogeneration, recombination and charge transfer processes. [Pg.23]

In n-hexane, a similar band with a maximum at around 384 nm was observed with a comparably fast risetime, so that one can conclude that the photoinduced charge-transfer process in this fluorinated derivative is a quasi-barrierless process in both polar and non-polar solvents. Preliminary DFT calculations indicate that in vacuum DMABN-F4 is nonplanar in the ground state in contrast to DMABN [7]. The fact that the observed CT state absorption spectrum is blue-shifted compared to that of DMABN and of the benzonitrile anion radical (Fig. 3) might be an indication that the equilibrium geometry of the CT state of DMABN-F4 is different from that of the TICT state of DMABN or might be due to the influence of the four fluorine atoms. [Pg.325]

The factors that influence cross sections for charge-transfer reactions have not yet been completely assessed. Several theoretical models have been developed.176179 For asymmetric charge-transfer processes of the type... [Pg.120]

The analysis of the kinetics of the charge transfer is presented in Sect. 1.7 for the Butler-Volmer and Marcus-Hush formalisms, and in the latter, the extension to the Marcus-Hush-Chidsey model and a discussion on the adiabatic character of the charge transfer process are also included. The presence of mass transport and its influence on the current-potential response are discussed in Sect. 1.8. [Pg.2]

The changes in the potential profile of the interfacial region because specific adsorption do indeed affect the electrode kinetics of charge transfer processes, particularly when these have an inner sphere character [13, 26] (see Fig. 1.12). When this influence leads to an improvement of the current response of these processes, the global effect is called electrocatalysis. ... [Pg.26]

It is also worth pointing out that a similar result to that shown in Fig. 3.3 is obtained if we analyze the effect of the time in the response of a quasi-reversible charge transfer process, i.e., for a given value of the rate constant k°, a decrease of the time leads to a decrease of the dimensionless rate constant Kplane and therefore to a higher irreversible character of the process. This fact can be used to ascertain at a glance if a particular electrode process behaves in a reversible or non-reversible way, since in the first case no influence of time on the normalized current is observed (see Eq. (2.36)). [Pg.145]

This mixed influence can be observed from the expression of (Eqs. 3.68 and 3.69). In order to analyze the influence of the electrode size, Fig. 3.10a shows the current-potential curves obtained for a charge transfer process with different values of the dimensionless rate constant K°phe for a fixed/ 0 = 10-4 cm s 1 in NPV with a time pulse t = 0.1 s (i.e., for different values of the electrode radius ranging from 100 to 1 pm). As a limiting case useful for comparison, the current-potential... [Pg.157]

References [40,41] report the chronoamperometric analysis of the response of an EE mechanism with non-reversible charge transfer processes including the consideration of a fast comproportionation step [40], indicating that strong differences in the diffusion coefficients of the different species are needed to cause a clear influence of the comproportionation process in the electrochemical response. [Pg.184]

The influence of the chemical kinetics is analyzed in Fig. 4.31 where ADDPV curves are plotted for different values of the dimensionless rate constant %2(= (k + ki)zi). For comparison, the curve corresponding to a simple, reversible charge transfer process (Er) of species C + B for the CE mechanism and of species A for the EC one has also been plotted (dashed line in Fig. 4.31a, b). As can be observed, the behavior of ADDPV curves with is very different depending on the reaction scheme. For the CE mechanism with K = (1 /Kepeak current increases and the peak potential shifts toward more negative values as the kinetics is faster, that is, as xi increases. For very fast chemical reactions, the ADDPV signal is equivalent to that of a reversible E mechanism (Er) with... [Pg.309]

Fig. 4.32 Influence of the inverse of the equilibrium constant K 1 / Ka[ on the ADDPV curves for a CE mechanism [filled circle, Eq. (4.252)] and an EC mechanism [open circle, Eq. (4.253)]. Xi = 100. The curve corresponding to a reversible charge transfer process (f. r) is also plotted for comparison [gray line, Eq. (4.106)]. A/i = 50mV, ty 1 s, T[ /t2 = 20. Taken from [78] with permission... Fig. 4.32 Influence of the inverse of the equilibrium constant K 1 / Ka[ on the ADDPV curves for a CE mechanism [filled circle, Eq. (4.252)] and an EC mechanism [open circle, Eq. (4.253)]. Xi = 100. The curve corresponding to a reversible charge transfer process (f. r) is also plotted for comparison [gray line, Eq. (4.106)]. A/i = 50mV, ty 1 s, T[ /t2 = 20. Taken from [78] with permission...
A detailed numerical analysis of the influence of the reversibility of the charge transfer process on the peak parameters for planar electrodes was reported in [35],... [Pg.351]

The influence of the reversibility of the surface charge transfer process (k°t) on the dimensionless current-time curves is shown in Fig. 6.19, with 0 p = Ip/ Q /t), corresponding to the application of a staircase of 14 potential pulses with a pulse amplitude A = 25mV, t = Is in all the cases and Ei - Ef = 250 mV. From these curves, it can be seen that all the currents decrease with time in the way ... [Pg.423]

A semi-quantitative description of the core level spectrum and the charge-transfer process can be obtained from a simple two-level MOLCAO-model based on the sudden approximation 155 157,160). Here, we follow the formulation of Larsson157) and consider the influence of a core hole on a single electron in an MO formed by linear combination of AO s Ul and uM centred on the ligands (L) and the central metal ion (M). In the ground state, before ionization, the electron is in a bonding orbital... [Pg.99]

Figure 4 shows that contrarily to what it has been proposed for metal overlayers, the CO (2n) backdonation contribution does not permit to explain the experimental, and also calculated, linear relationship between the interaction energy and the Pd core level shift, pointing out to a different chemical interpretation of the phenomenon in alloys, at least PdCu alloys, and overlayers. Finally, the CSOV and projection analyses permit to explain the C-0 stretch insensitivity to alloy composition. Since charge-transfer processes and Pauli repulsion do not vary significantly with copper content, only the correlation contribution is expected to influence this observable, but... [Pg.162]

The presence of other cathodic and anodic peaks points to electrochemical activity on other oxygen species existing on the carbon surface (see Table 4). Additionally, they may be overlapped by a significant capacitive current [153]. However, it should be remembered that the real chemical structure of an oxidized carbon surface [101] depends on the hydrolysis of lactone-, ester- or ether-like anhydrous systems and the ionization of some functionalities at extreme pH values (acidic or basic environments) [91]. These phenomena influence the surface density of species that can take part in charge-transfer processes, which explains the observed differences in height of reduction peak in different environments (see Fig. 18). These relationships can account for the reactions, e.g. [7,14,148],... [Pg.171]

One major complication that distinguishes electrocatalytic reactions from catalytic reactions at metal-gas or metal-vacuum interfaces is the influence of the solvent. Modeling the role of the solvent in electrode reactions essentially started with the pioneering work of Marcus [68]. Originally these theories were formulated to describe relatively simple electron-transfer reactions, but more recently also ion-transfer reactions and bond-breaking reactions have been incorporated [69-71]. Moreover, extensive molecular dynamics simulations have been carried out to obtain a more molecular picture of the role of the solvent in charge-transfer processes, either in solution or at metal-solution interfaces. [Pg.43]


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