Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

Diffusion electrode with periodical

In confirmation, Figure 44 compares the cyclic voltammogram illustrated in Figure 43b with the voltammogram obtained through the use of a platinum electrode with periodical renewal of the diffusion layer. As seen, it confirms that the species undergoes consecutive oxidation processes. [Pg.117]

The oxidation of 2-phenyl-3-arylaminoindoles has been studied in CH3CN, DMF, and propylene carbonate at a platinum electrode with periodic renewal of the diffusion layer. The oxidation proceeds in two one-electron steps, the first leading to the formation of a radical-cation, which in the second step is oxidized at a more positive potential.424 The main concentration of charge and unpaired spin in the radical-cation are at the amino group. In the presence of base, 2-phenyl-3-arylaminoindoles undergo a two-electron oxidation to the corresponding imines. [Pg.335]

A confirmation of the number of electrons exchanged in the first five peaks comes from the voltammogram, recorded with a Pt electrode with periodical renewal of the diffusion layer, where the heights of the first five waves are in the ratio 1 1 1 3 2. Such coincidence is not verified for the part of the cvc following the fifth peak due to the ct mical instability of the complex at very negative potentials. This does not happen in CV due to the shorter time of the experiment. [Pg.225]

Voltammetry at Electrode with Periodical Renewal of the Diffusion Layer... [Pg.262]

Voltammetry at electrode with periodical renewal of the diffusion layer simply consists in recording different chronoamperometric curves at progressively varying the potential, and sampling the current at a constant time from the start of each single current decay curve. The sampling time should be not so short to include capacitive currents and short enough to lead to best sensitivity, simultaneously. The sampled cmrent values as a function of the potential variable constitute the measured quantities. [Pg.263]

The equation of the current/potential curve closely resembles that of the analogous, though not identical pattern, observed at an electrode with periodical renewal of the diffusion layer. For a reversible uncomplicated charge transfer the ciurent intensity is proportional to the concentration of the electroactive species at any potential values. Independently of the nature of the charge transfer, in correspondence to the limiting (plateau) value, it is given by the Levich equation, which furnishes the linear relationship of analytical significance between current intensity density and concentration in solution ... [Pg.265]

Figure 55 Cyclic (a) and hydrodynamic (or, with periodical renewal of the diffusion layer) (b) voltammograms recorded at a mercury electrode in a MeCN solution of [Ni32(CO)36(C)6]6. Scan rates (a) 0.2 V s-1 (b) 0.02 V s J... Figure 55 Cyclic (a) and hydrodynamic (or, with periodical renewal of the diffusion layer) (b) voltammograms recorded at a mercury electrode in a MeCN solution of [Ni32(CO)36(C)6]6. Scan rates (a) 0.2 V s-1 (b) 0.02 V s J...
For sufficiently large electrodes with a small vibration amplitude, aid < 1, a solution of the hydrodynamic problem is possible [58, 59]. As well as the periodic flow pattern, a steady secondary flow is induced as a consequence of the interaction of viscous and inertial effects in the boundary layer [13] as shown in Fig. 10.10. It is this flow which causes the enhancement of mass-transfer. The theory developed by Schlichting [13] and Jameson [58] applies when the time of oscillation, w l is small in comparison with the time taken for a species to diffuse across the hydrodynamic boundary layer (thickness SH= (v/a>)ln diffusion timescale 8h/D), i.e., when v/D t> 1. Re needs to be sufficiently high for the calculation to converge but sufficiently low such that the flow does not become turbulent. Experiment shows that, for large diameter wires (radius, r, — 1 cm), the condition is Re 2000. The solution Sh = 0.746Re1/2 Sc1/3(a/r)1/6, where Sh (the Sherwood number) = kmr/D and km is the mass-transfer coefficient,... [Pg.400]

The mean surface concentrations enforced by depend on many factors (a) the way in which is varied (b) whether or not there is periodic renewal of the diffusion layer (c) the applicable current-potential characteristic and (d) homogeneous or heterogeneous chemical complications associated with the overall electrode reaction. For example, one could vary sequential potentiostatic manner with periodic renewal of the diffusion layer, as in sampled-current voltammetry. This is the technique that is actually used in ac polarography, which features a DME and effectively constant during the lifetime of each drop. Alternatively one could use a stationary electrode and a fairly fast sweep without renewal of the diffusion layer. Both techniques have been developed and are considered below. The effects of different kinds of charge-transfer kinetics will also be examined here, but the effects of homogeneous complications are deferred to Chapter... [Pg.388]

To facilitate the rapid attainment of equilibrium, a liquid gas-diffusion electrode was developed whereby concentration polarization could be minimized. The ohmic polarization (the RI drop between the electrodes, which gives rise to an internal resistance) is also minimized when the anode-to-cathode separation is reduced. The apparatus of the hydrogen-oxygen fuel cell developed by Bacon with gas-diffusion electrodes is shown in Fig. 9.12. The operating temperature of 240" C is attained with an electrolyte concentration of about 80% KOH solution, which with the high pressures of about 600 psi for H2 and O2, allows high current densities to be drawn with relatively low polarization losses. Units such as these with power of 15 kW have been built and used successfully for long periods. [Pg.165]

It has been reported that the permittivity of a material decreases with decreasing film thickness. As a result, the capacitance increase is not as large as expected based on the inverse relation between C and t. The reason is the existence of dielectric dead layers at the dielectric s surface and interfaces, or interfacial layers between the dielectric and its neighboring materials, which in both cases are characterized by a much lower permittivity. As the dead layer is in series with the dielectric, the effective permittivity is reduced as well. In the case of MOS devices, a notorious interfacial reaction is the formation of silicates between the dielectric and silicon, hence the importance of the thermodynamic stability of the dielectric on Si. In the case of MIM (metal-insulator-metal) devices, alloy formation or in-diffusion of the electrode is a possibility, for example, in the case of Pt. However, also in case no secondary phases are formed, permittivity can be thickness dependent. Possible reasons include breaking of the lattice periodicity or the presence of ion vacancies at the interface, which disturb or inhibit the soft phonon mode and other intrinsic effects [6]. It was shown that electrodes with a shorter electronic screening length, for example, Pt or Au, lead to a smaller dead layer effect compared with, for instance, SrRuOs electrodes [13]. [Pg.772]

Fig. B8 Virtual control panel for temperature pulse voltammetry. The curves are composed of single current samples measured at the end of heating pulses. The three resulting temperature pulse voltammograms shown correspond to three different heating temperature values encountered during the current sampling period. Equimolar solution of 5 mM ferro- and fenicyanide in 0.1 M KCl. Pt wire electrode (diameter 25 pm). Temperature values (for curves with current in increasing order) 24 °C, 64 °C and 120 °C. Potential shift with temperature (—1.6 mV K ) as well as increase of diffusion coefficient with T is visible... Fig. B8 Virtual control panel for temperature pulse voltammetry. The curves are composed of single current samples measured at the end of heating pulses. The three resulting temperature pulse voltammograms shown correspond to three different heating temperature values encountered during the current sampling period. Equimolar solution of 5 mM ferro- and fenicyanide in 0.1 M KCl. Pt wire electrode (diameter 25 pm). Temperature values (for curves with current in increasing order) 24 °C, 64 °C and 120 °C. Potential shift with temperature (—1.6 mV K ) as well as increase of diffusion coefficient with T is visible...
The Cottrell s equation indicates that the current is at any time proportional to the bulk concentration of the electroactive species, which potentially makes chronoamperometry a technique suitable for quantitative determinations. Actually, it is not so often directly used to this purpose, due to low sensitivity at times not short enough and poor selectivity exhibited in many situatimis. However, it is at the basis of a not so often used, maybe underestimated technique, namely the voltammetry with periodical renewal of the diffusion layer. This technique very often furnishes comparable information in respect to the more sophisticated voltammetry making use of the rotating disk electrode, requiring a much less sophisticated experimental setup. Although different initial conditions hold, the responses of pulse techniques described in the following are also based on chronoamperometric decays. [Pg.262]

As mentioned in the introduction of the amperometry techniques, the voltammetry with periodical renewal of the diffusion layer is particularly effective in monitoring a process differently involving an electroactive species, e.g., in the already mentioned amperometric titrations, in the determination of the stability of a species, etc. In particular cases, also simple chronoamperometry, i.e., at a fixed, suitably chosen potential, may be effective to this purpose. Noteworthy, it will be clear in the following that the much more widely diffused linear potential scan and cyclic voltammetric techniques are not always suitable to substitute for voltammetry with periodical renewal of the diffusion layer to the purpose of monitoring electroactive species during their transformation. Voltammetry with periodical renewal of the diffusion layer, as well as the voltammetry at rotating disk electrode, only allows the estimation of the concentrations of both partners of a redox couple, on the basis of the ratio between the anodic and cathodic limiting currents. [Pg.264]

Overall, the RDE provides an efficient and reproducible mass transport and hence the analytical measurement can be made with high sensitivity and precision. Such well-defined behavior greatly simplifies the interpretation of the measurement. The convective nature of the electrode results also in very short response tunes. The detection limits can be lowered via periodic changes in the rotation speed and isolation of small mass transport-dependent currents from simultaneously flowing surface-controlled background currents. Sinusoidal or square-wave modulations of the rotation speed are particularly attractive for this task. The rotation-speed dependence of the limiting current (equation 4-5) can also be used for calculating the diffusion coefficient or the surface area. Further details on the RDE can be found in Adam s book (17). [Pg.113]

We see that the expression for the current consists of two terms. The first term depends on time and coincides completely with Eq. (11.14) for transient diffusion to a flat electrode. The second term is time invariant. The first term is predominant initially, at short times t, where diffusion follows the same laws as for a flat electrode. During this period the diffusion-layer thickness is still small compared to radius a. At longer times t the first term decreases and the relative importance of the current given by the second term increases. At very long times t, the current tends not to zero as in the case of linear diffusion without stirring (when is large) but to a constant value. For the characteristic time required to attain this steady state (i.e., the time when the second term becomes equal to the first), we can write... [Pg.190]

As an example, consider a simple reaction of the type (6.2) taking place under pure diffusion control. At all times the electrode potential, according to the Nemst equation, is determined by the reactant concentrations at the electrode surface. It was shown in Section 11.2.3 that periodic changes in the surface concentrations which can be described by Eq. (11.19) are produced by ac flow. We shall assume that the amplitude of these changes is small (i.e., that Ac electrode polarization. With this substitution and using Eq. (11.19), we obtain... [Pg.213]

Studies in the field of electrochemical kinetics were enhanced considerably with the development of the dropping mercury electrode introduced in 1923 by Jaroslav Heyrovsky (1890-1967 Nobel prize, 1959). This electrode not only had an ideally renewable and reproducible surface but also allowed for the first time a quantitative assessment of diffusion processes near the electrode s surface and so an unambiguous distinction between the influence of diffusion and kinetic factors on the reaction rate. At this period a great number of efectrochemical investigations were performed at the dropping mercury efectrode or at stationary mercury electrodes, often at the expense of other types of electrodes (the mercury boom in electrochemistry). [Pg.697]


See other pages where Diffusion electrode with periodical is mentioned: [Pg.117]    [Pg.477]    [Pg.477]    [Pg.223]    [Pg.273]    [Pg.329]    [Pg.372]    [Pg.414]    [Pg.17]    [Pg.535]    [Pg.639]    [Pg.215]    [Pg.173]    [Pg.164]    [Pg.281]    [Pg.54]    [Pg.72]    [Pg.280]    [Pg.712]    [Pg.701]    [Pg.268]    [Pg.1181]    [Pg.362]    [Pg.33]    [Pg.639]    [Pg.280]    [Pg.6]    [Pg.467]    [Pg.273]    [Pg.80]    [Pg.214]   


SEARCH



Electrode diffusion

Periodate electrode

© 2024 chempedia.info