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Analysis of the Potential Distribution

As can be recognized very easily, df/(dA f) ) and therefore passes a maximum at Ep = Ef as also shown in Fig. 5.8. Since the charge in the space charge layer and in the surface states is always varied in equal directions must be parallel to C.  [Pg.93]


As will be shown below, the depletion region plays a dominant role in the analysis of the potential distribution of the semiconductor-electrolyte interface. As already mentioned, in this range the linear term in Eq. (5.24) dominates whereas the exponential terms can be neglected. In this case one obtains... [Pg.88]

THE SOLUTION We begin with a one-dimensional analysis of the potential distribution in the electrode, Eq. (5.26). Assuming a linear distribution of the local reaction rate, i.e., di /dx = i/L, we get ... [Pg.235]

An extensive review of the literature reveals that the only studies of vibrational effects in insertion chemistry have focused on reactions of 0(1D)175-177 and C(1D)177,178 with H2. Since there is no potential energy barrier to insertion in these systems, reaction proceeds readily even for unexcited reactants.179 Since the efficiency of vibrational excitation was 20% in both studies, due to the large cross-sections for ground state reactions, only small changes were observed in the experimental signal. From an analysis of the product distributions, it was concluded that while H2(v = 0) primarily reacted via an insertion mechanism, direct abstraction seemed to become important for = 1). For 0(1D), this is similar to behavior at elevated collision energies.180... [Pg.269]

This breakdown of electroneutrality in the solution, in the vicinity of the electrode, is a fundamental characteristic of the double-layer region. The next question is how far this double-layer region (interphase) extends out from the electrode into the solution. This question can be answered on the basis of analysis of the potential variation (distribution) in the double layer. [Pg.46]

Table 4. based analysis of the ranking distribution of the corrosion potential ( (0,) and corrosion current density (/con ) of an A1 - 2.5Mg alloy. The brackets contain mV and pA cm 2 values, respectively [16]... [Pg.99]

In spite of many of the potential experimental pitfalls and difficulties (which should be viewed here as caveats rather than as deterrents), IR spectroscopy is still one of the simplest and most widely and routinely employed analytical tools in the study and characterization of polymorphs. Some other modifications, developments and hyphenated techniques are worthy of note here, since they often considerably enhance the potential of the technique while reducing the drawbacks. Perhaps the most obvious of these is the combination of microscopy with FTIR spectroscopy for visual examination and spectral characterization of small areas in heterogeneous samples or identity and analysis of the spatial distribution of components of mixtures (e.g. pharmaceutical formulations) (Messerschmidt and Harthcock 1988). [Pg.129]

It is of interest to examine potential sources of atmospheric CO2 by analysis of the global distribution of carbon in all its forms. The data presented in Table 1.8 show that atmospheric carbon, which can be assumed to be essentially aU in the form of CO2 (i.e., 700 Gt carbon equals 2570 Gt of CO2) comprises... [Pg.23]

Surface plasmon microscopy allows the recording of two-dimensional images of the potential distribution at the electrode and combines high temporal and spatial resolution with a nonperturbing nature. These properties, which are optimal for spatiotemporal dynamics studies, are confronted with two restraints. A quantitative analysis of the data is more... [Pg.105]

The potential of SAXS for a precise analysis of the radial structure of latexes can be discussed best when considering model particles consisting of a well-defined core and a closed shell of a second polymer. The particles analyzed by SAXS [45-49] have been prepared recently [45] by a seeded emulsion polymerization [97] of PMMA onto a polystyrene core having a narrow size distribution. The alteration effected by seeded emulsion polymerization can be seen directly in the analysis of the size distribution by ultracentrifugation [87], the resulting distributions are shown in Fig. 17. Besides the increase in radius when going from the... [Pg.30]

The current that flows between the anode and the cathode therefore depends on the value of all circuit elements shown. Unfortunately, in real situations, the value of these elements is usually not known precisely. The parameters Rpj and / p jj vary as a function of current density and depend on reaction kinetics. The value of / , depends not only on electrolyte conductivity but also on the system geometry and as a consequence, the current densities in real corrosion cells may be highly non uniform. A quantitative analysis of corrosion cells therefore would require a full calculation of the potential distribution between the anodic and cathodic areas (Section 12.3). [Pg.278]

HI C02 at 2.1 eV, it is not possible to make a direct comparison of our HBr C02 results with theirs, but our simulations at 1.9 eV should be somewhat relevant. At this energy Table 2 indicates that the complex mechanism contributes 70% to the reactivity, while SKBZ find 100% complex formation in their results. An analysis of the lifetime distribution associated with the complex mechanism indicates lifetimes of 0.4 ps at 1.9 eV and 0.3 ps at 2.6 eV. These values are substantially smaller than the 5-15 ps lifetime estimated by SKBZ, but the difference is not surprising given the substantial uncertainties in our potential surface. In addition, the use of classical mechanics to estimate lifetimes can cause errors due to the absence of zero point constraints as mentioned above. [Pg.363]

The properties of the interface at which the formation of oxide ions occurs have been of special interest [6, 7, 28—35]. While solid electrocatalysts, Pt [28, 29, 31, 32] and C [30], were studied mainly, a molten silver cathode was employed in another type of zirconia-electrolyte fuel cell developed [34,35] at the General Electric Research and Development Center in Schenectady. Since the hindrance of the electrochemical steps of the O2 reduction at the cathode surface is small [28, 32] on platinum around 1000 °C, it is hard to elucidate the reaction mechanism beyond the net reaction 1. Analysis [33] of the potential distribution curves inside Zro 9Yo 2 02.i in contact with two platinum electrodes showed at 1380°C that the electronic hole contribution to the conductivity in the bulk of the specimen depended upon as would be expected from the equilibrium of reaction 15. The partial oxygen pressure had values between 10 and 10 atm. However, if the production of oxide ions is assumed to occur at the cathode solely by reaction 15, the rate of production is much lower than the rate of loss at the anode. A cathodic reaction of the type... [Pg.236]

Electroreflectance. The system s response here is the surface reflectivity. The technique is based on modulating the reflectivity of the semiconductor with low frequency bias voltage across the device. If the junction Is being formed with an electrolyte, the technique becomes known as Electrolyte Electroreflectance (EER). Excellent review articles cover the applications of this technique for analysis of optical properties of semiconductors and in the determination of the potential distribution across the interface of a solid or a liquid junction (59). [Pg.234]


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