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Rate constants charge transfer reactions

It is apparent (Fig. 1.21) that at potentials removed from the equilibrium potential see equation 1.30) the rate of charge transfer of (a) silver cations from the metal to the solution (anodic reaction), (b) silver aquo cations from the solution to the metal (cathodic reaction) and (c) electrons through the metallic circuit from anode to cathode, are equal, so that any one may be used to evaluate the rates of the others. The rate is most conveniently determined from the rate of transfer of electrons in the metallic circuit (the current 1) by means of an ammeter, and if / is maintained constant it can eilso be used to eveduate the extent. A more precise method of determining the quantity of charge transferred is the coulometer, in which the extent of a single well-defined reaction is determined accurately, e.g. by the quantity of metal electrodeposited, by the volume of gas evolved, etc. The reaction Ag (aq.) -t- e = Ag is utilised in the silver coulometer, and provides one of the most accurate methods of determining the extent of charge transfer. [Pg.80]

The rate constants of these reactions are difficult to measure since the charge transfer is usually completed within a short distance of the reaction zone. Soundy and Williams (34) have nevertheless been able to obtain preliminary values for the rate constants, selected values of which appear in Table V. Although the order of magnitude of these... [Pg.315]

The rate of the electrode process—similar to other chemical reactions— depends on the rate constant characterizing the proportionality of the rate to the concentrations of the reacting substances. As the charge transfer reaction is a heterogeneous process, these constants for first-order processes are mostly expressed in units of centimetres per second. [Pg.266]

The charge transfer reaction (5.2.39) is characterized by the formal electrode potential the conditional rate constant of the electrode reaction kf and the charge transfer coefficient aly while the reaction (5.2.40) is characterized by the analogous quantities E2y kf and a2. If the rate constants of the electrode reactions, which are functions of the potential, are denoted as in Eqs (5.2.39) and (5.2.40) and the concentrations of substances Au A2 and A3 are cly c2 and c3, respectively, then... [Pg.274]

Very few references are available on the determination of the rate constant for each step of electron charge transfer in the reaction M2+ + 2e -> M(s), i.e., M2+ + e -> M+, M+ + c" -> M(s). Earlier studies are mostly related to two-electron charge transfer reactions either at M2+/Hg(dme), M2+/metal amalgam, or redox couple/Pt interfaces. Even in these studies, the kinetic parameters have been determined assuming that one of the two steps of the reaction is much slower and is in overall control of the rate of reaction in both... [Pg.193]

This reaction is found to be stable in sodium acetate and acetic acid buffer (pH 4.65), and so it has only been studied in this medium. The faradaic rectification theory becomes highly complicated when extended to three-electron charge transfer reactions due to the formation of the two intermediate species Al(II) and A1(I). In order to determine the three rate constants and the two unknown concentration terms, C°Rl and C°Ru, corresponding to the two intermediate species formed, it becomes necessary to carry out the experiment at five different concentrations of aluminum ion, each below 2.00 mM. [Pg.203]

The interpretation becomes complicated if several reactions take place simultaneously. Since the measured current gives only the sum of the rate of all charge-transfer reactions, the elucidation of the reaction mechanism and the measurement of several rate constants becomes an art. A number of tricks can be used, such as complicated potential or current programs, auxiliary electrodes, etc., which work for special cases. [Pg.173]

Strong interactions are observed between the reacting solute and the medium in charge transfer reactions in polar solvents in such a case, the solvent effects cannot be reduced to a simple modification of the adiabatic potential controlling the reactions, since the solvent nuclear motions may become decisive in the vicinity of the saddle point of the free energy surface (FES) controlling the reaction. Also, an explicit treatment of the medium coordinates may be required to evaluate the rate constant preexponential factor. [Pg.340]

As suggested before, the role of the interphasial double layer is insignificant in many transport processes that are involved with the supply of components from the bulk of the medium towards the biosurface. The thickness of the electric double layer is so small compared with that of the diffusion layer 8 that the very local deformation of the concentration profiles does not really alter the flux. Hence, in most analyses of diffusive mass transport one does not find any electric double layer terms. For the kinetics of the interphasial processes, this is completely different. Rate constants for chemical reactions or permeation steps are usually heavily dependent on the local conditions. Like in electrochemical processes, two elements are of great importance the local electric field which affects rates of transfer of charged species (the actual potential comes into play in the case of redox reactions), and the local activities... [Pg.121]

Thus, the study [45] of the kinetics of the charge recombination in the reaction centres of photosystem 1 of subchloroplasts over wide time and temperature intervals has shown an essential difference in the kinetics of the tunneling decay of P700+ at high and low temperatures. The quantitative description of the electron transfer kinetics has proved possible in terms of the assumption of a difference in charge recombination rate constants for different reaction centres. Such a difference may be due, for example, to a non-coincidence, for different reaction centres, of electron tunneling distances or to different conformational states of these centres. [Pg.289]

Selected Cross Section and/or Rate Constants for Charge-transfer Reactions of He+ and He at Thermal Energies... [Pg.181]

Pulsed radiolysis has been used to study the primary process of TBP, TOPO (292), and TODGA (182) degradation. This approach allowed an experimental proof of the charge-transfer reaction from the alkane cation to the extractant, already previously proposed by various authors (90), to be obtained. Recent studies with a series of aliphatic alcohols have demonstrated the interest of pulse radiolysis to measure the rate constants for radical production and recombination (314). [Pg.493]

In agreement with Eq. (1.189), the reversibility degree exhibited by the current-potential response will be determined not only by the value of the rate constants but also by the ratio Rt = k°/mi (with k° being the heterogeneous rate constant for the charge transfer reaction). Thus, for high values of/ Eq. (1.189) becomes... [Pg.56]

In Sect. 3.2, non-reversible charge transfer reactions will be studied, with emphasis on their most characteristic aspects, such as the dependence of the halfwave potential on the heterogeneous charge transfer rate constant and the time of the application of the potential, as well as the size and geometric characteristics of the working electrode. [Pg.134]


See other pages where Rate constants charge transfer reactions is mentioned: [Pg.822]    [Pg.887]    [Pg.236]    [Pg.193]    [Pg.126]    [Pg.217]    [Pg.182]    [Pg.391]    [Pg.80]    [Pg.179]    [Pg.199]    [Pg.199]    [Pg.215]    [Pg.229]    [Pg.248]    [Pg.81]    [Pg.184]    [Pg.252]    [Pg.340]    [Pg.154]    [Pg.118]    [Pg.11]    [Pg.73]    [Pg.226]    [Pg.308]    [Pg.58]    [Pg.106]    [Pg.471]    [Pg.17]    [Pg.407]    [Pg.530]    [Pg.253]    [Pg.57]    [Pg.216]    [Pg.792]    [Pg.350]   
See also in sourсe #XX -- [ Pg.262 , Pg.263 , Pg.264 , Pg.265 , Pg.266 , Pg.267 , Pg.268 , Pg.269 , Pg.270 ]




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Charge Transfer Reactions

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Charge transfer rate constant

Charge-transfer rate

Charging rate

Reaction rate constant

Transfer rate

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