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Constant electrochemical potential

As shown in equation 12, the chemistry of this developer s oxidation and decomposition has been found to be less simple than first envisioned. One oxidation product, tetramethyl succinic acid (18), is not found under normal circumstances. Instead, the products are the a-hydroxyacid (20) and the a-ketoacid (22). When silver bromide is the oxidant, only the two-electron oxidation and hydrolysis occur to give (20). When silver chloride is the oxidant, a four-electron oxidation can occur to give (22). In model experiments the hydroxyacid was not converted to the keto acid. Therefore, it seemed that the two-electron intermediate triketone hydrate (19) in the presence of a stronger oxidant would reduce more silver, possibly involving a species such as (21) as a likely reactive intermediate. This mechanism was verified experimentally, using a controlled, constant electrochemical potential. At potentials like that of silver chloride, four electrons were used at lower potentials only two were used (104). [Pg.509]

Now eUWR is still fixed by the Nemst Eq. 7.16 but w are variables. They can change due to the spillover of ions which can now establish a constant electrochemical potential not only in the solid electrolyte but on the gas exposed electrode surfaces as well. They will change in such a way as to minimize the excess electrostatic energy of the system... [Pg.350]

The difference in chemical potential of (A) between the source and sink side of the PEVD system causes a gradient of the chemical potential of (A) across the solid electrolyte (E) between (I) and (II). In order to have a constant electrochemical potential of (A+) inside (E) to prevent ionic current under equilibrium, an internal electric field is built up inside solid electrolyte (E). This is justified since electronic conductivity in (E) is negligible. The internal electric field causes an electric potential difference between (I) and (II). The value of the internal electric field is the EME of the cell, and can be calculated from the change in chemical potential of (A) across the solid electrolyte (E) according to Nernsf s equation. It can be measured by a high impedance electrometer in the external electric circuit. According to the Stockholm convention, EME... [Pg.110]

Irreversible phenomena pertaining to chemical processes may be handled by the same techniques as previously employed. At uniform temperatures and constant electrochemical potentials Eq. (6.1.27) becomes 0 = Y coyAr 0, which then leads to a set of reaction velocities (fluxes) coy that respond to the corresponding driving forces Ay, the chemical affinities introduced in Section 6.1. In what follows we closely adhere to the treatment provided by Haase. ... [Pg.389]

Montalti M, Credl A, Prod L, Gandolfi MT (2006), Handbook of photochemistry, 3rd edn. CRC Press, Boca Raton. An essential reference book containing data tables for a wide range of compounds, and a variety of reference materials including quantum yields, lifetimes, quenching rate constants, electrochemical potentials and solvent properties as well as information on standard procedures used in chemical actinometry, determination of emission and excitation spectra correction factors, and quantum yield measurements and also information on equipment such as lamps and filters. [Pg.525]

In extended systems, however, the many-body states are characterized by a constant electrochemical potential (and an indefinite number of electrons). There are two independent reasons for this (i) in an XPS experiment the sample is grounded so that electrons can flow into it and compensate the ejected ones, and (ii) the Coulomb forces in metallic systems move any excess charge to the surface. The second reason (which follows from Poisson s equation) couples with the first to insure charge neutrality of the sample. Since our final states are by construction translationally invariant (the 4f number in every cell is the same), this implies in turn that every WS cell in the final state must be electrically neutral. In particular, a photoionized cell having one fewer core electron must contain an additional valence, or conduction, electron. [Pg.326]

According to Fig. 7-41 a Galvani potential difference results between the sample and the probe, which in the equilibrium (constant electrochemical potentials) is given by... [Pg.344]

The standard-state electrochemical potential, E°, provides an alternative way of expressing the equilibrium constant for a redox reaction. Since a reaction at equilibrium has a AG of zero, the electrochemical potential, E, also must be zero. Substituting into equation 6.24 and rearranging shows that... [Pg.147]

In a redox reaction, one of the reactants is oxidized while another reactant is reduced. Equilibrium constants are rarely used when characterizing redox reactions. Instead, we use the electrochemical potential, positive values of which indicate a favorable reaction. The Nernst equation relates this potential to the concentrations of reactants and products. [Pg.176]

Tafel slope (Napieran loop) transfer coefficient diffusion layer thickness dielectric constant, relative electric field constant = 8.85 x 10 F cm overvoltage, polarization ohmic voltage drop, resistance polarization specific conductance, conductivity electrochemical potential of material X,... [Pg.591]

The general thermodynamic treatment of binary systems which involve the incorporation of an electroactive species into a solid alloy electrode under the assumption of complete equilibrium was presented by Weppner and Huggins [19-21], Under these conditions the Gibbs Phase Rule specifies that the electrochemical potential varies with composition in the single-phase regions of a binary phase diagram, and is composition-independent in two-phase regions if the temperature and total pressure are kept constant. [Pg.363]

The proportionality constant between the current and the electrochemical potential gradient is controlled by the partial electrical conductivity [Pg.546]

The occurrence of such a mechanism is also subordinated to the value of kinetic constant k (high values of k strongly favour an ECE process, the reduction rate of R or Ar being in most cases faster than any other chemical reaction). Electrochemical potential values... [Pg.1004]

As shown in Fig. 33, the decreasing mechanism of this fluctuation is summarized as follows At a place on the electrode surface where metal dissolution happens to occur, the surface concentration of the metal ions simultaneously increases. Then the dissolved part continues to grow. Consequently, as the concentration gradient of the diffusion layer takes a negative value, the electrochemical potential component contributed by the concentration gradient increases. Here it should be noted that the electrochemical potential is composed of two components one comes from the concentration gradient and the other from the surface concentration. Then from the reaction equilibrium at the electrode surface, the electrochemical potential must be kept constant, so that the surface concentration component acts to compensate for the increment of the concen-... [Pg.270]

Stationary microwave electrochemical measurements can be performed like stationary photoelectrochemical measurements simultaneously with the dynamic plot of photocurrents as a function of the voltage. The reflected photoinduced microwave power is recorded. A simultaneous plot of both photocurrents and microwave conductivity makes sense because the technique allows, as we will see, the determination of interfacial rate constants, flatband potential measurements, and the determination of a variety of interfacial and solid-state parameters. The accuracy increases when the photocurrent and the microwave conductivity are simultaneously determined for the same system. As in ordinary photoelectrochemistry, many parameters (light intensity, concentration of redox systems, temperature, the rotation speed of an electrode, or the pretreatment of an electrode) may be changed to obtain additional information. [Pg.447]

At a constant temperature T and pressnre p, the condition of ion transfer equilib-rinm (32.3) is given by the equality of the electrochemical potentials in both phases. This condition yields the Nemst equation for the equilibrium Galvani potential dilference. [Pg.609]

The photoelectrolysis of H2O can be performed in cells being very similar to those applied for the production of electricity. They differ only insofar as no additional redox couple is used in a photoelectrolysis cell. The energy scheme of corresponding systems, semiconductor/liquid/Pt, is illustrated in Fig. 9, the upper scheme for an n-type, the lower for a p-type electrode. In the case of an n-type electrode the hole created by light excitation must react with H2O resulting in 02-formation whereas at the counter electrode H2 is produced. The electrolyte can be described by two redox potentials, E°(H20/H2) and E (H20/02) which differ by 1.23 eV. At equilibrium (left side of Fig. 9) the electrochemical potential (Fermi level) is constant in the whole system and it occurs in the electrolyte somewhere between the two standard energies E°(H20/H2) and E°(H20/02). The exact position depends on the relative concentrations of H2 and O2. Illuminating the n-type electrode the electrons are driven toward the bulk of the semiconductor and reach the counter electrode via the external circuit at which they are consumed for Hj-evolution whereas the holes are dir tly... [Pg.97]

Regarding the electrode/electrolyte interface, it is important to distinguish between two types of electrochemical systems thermodynamically closed (and in equilibrium) and open systems. While the former can be understood by knowing the equilibrium atomic structure of the interface and the electrochemical potentials of all components, open systems require more information, since the electrochemical potentials within the interface are not necessarily constant. Variations could be caused by electrocatalytic reactions locally changing the concentration of the various species. In this chapter, we will focus on the former situation, i.e., interfaces in equilibrium with a bulk electrode and a multicomponent bulk electrolyte, which are both influenced by temperature and pressures/activities, and constrained by a finite voltage between electrode and electrolyte. [Pg.129]

The drop in the electrochemical potential across the boundary layer is assumed to be linear, and the diffusion coefficient D taken as constant. Following the work of... [Pg.186]

The first controversial point in this mechanism is the nature of the reaction planes where the precursor formation and the ET reaction take place. Samec assumed that the ET step occurs across an ion-free layer composed of oriented solvent molecules [1]. By contrast, Girault and Schiffrin considered a mixed solvent region where electrochemical potentials are dependent on the position of the reactants at the interface [60]. From a general perspective, the phenomenological ET rate constant can be expressed in terms of... [Pg.196]

At constant pressure and temperature, after the building up of the interface, thermodynamic equilibrium is obtained when the electrochemical potentials for each component distributed between the two phases are equal ... [Pg.732]

At the contact of two electronic conductors (metals or semiconductors— see Fig. 3.3), equilibrium is attained when the Fermi levels (and thus the electrochemical potentials of the electrons) are identical in both phases. The chemical potentials of electrons in metals and semiconductors are constant, as the number of electrons is practically constant (the charge of the phase is the result of a negligible excess of electrons or holes, which is incomparably smaller than the total number of electrons present in the phase). The values of chemical potentials of electrons in various substances are of course different and thus the Galvani potential differences between various metals and semiconductors in contact are non-zero, which follows from Eq. (3.1.6). According to Eq. (3.1.2) the electrochemical potential of an electron in... [Pg.160]


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