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Interfaces Three Dimensional

Activation Processes. To be useful in battery applications reactions in list occur at a reasonable rate The rare or ability of battery electrodes to produce current is determined by the kinetic processes of electrode operations, not by thermodynamics, which describes the characteristics of reactions at equilibrium when the forward and reverse reaction rates are equal. Electrochemical reaction kinetics follow the same general considerations as those of bulk chemical reactions. Two differences are a potential drop that exists between the electrode and the solution because of the electrical double layer at the electrode interface, and the reaction that occurs at a two-dimensional interfaces rather than in three-dimensional space. [Pg.178]

The laboratory coordinate system chosen for TIR fluorescence anisotropy measurements is illustrated in Figure 12.2. SRIOI molecules located at a water/oil interface (in the x-y plane) are excited by an s-polarized laser beam along the x -axis. The TIR fluorescence is then detected along the z-axis and its polarization is selected by a polarizer. The fluorescence decay profile observed under such a configuration is analysed for two limiting cases, depending on the structure of a water/oil interface two-dimensional or three-dimensional. [Pg.254]

Based on the failure mechanisms and stress distributions at the interface between steel and composite adherends of the co-cured single and double lap joints, tensile load bearing capacities of the two joints were evaluated. Since failure started at the edge of the interface between steel and composite adherends, it is important to consider the failure criterion using interfacial out-of-plane stress distributions at the interface. Three-dimensional Tsai-Wu and Ye-delamination failure criteria were used to predict partial cohesive failure or interlaminar delamination failure in the co-cured single and double lap joints. [Pg.381]

This part demonstrates how deterministic models of impedance response can be developed from physical and kinetic descriptions. When possible, correspondence is drawn between hypothesized models and electrical circuit analogues. The treatment includes electrode kinetics, mass transfer, solid-state systems, time-constant dispersion, models accounting for two- and three-dimensional interfaces, generalized transfer functions, and a more specific example of a transfer-function tech-nique.in which the rotation speed of a disk electrode is modulated. [Pg.539]

One of the more puzzling aspects of the work just completed has been the notable absence of a concentration dependence upon the spectral characteristics of the monolayer systems (5). It is suggested that the three-dimensional interface concept also handles the apparently anomo-lous behavior nicely. One notes that there can be a meaningful quantity known as concentration only if the volume of the system is well defined. Since the surface concentration depends only on number of molecules per unit area, one would expect that if the surfactant molecules were confined to a surface, there would have been a surface concentration dependence. However, if one is dealing with a three-dimensional interface, one must consider a 4 surface concentration function which depends upon thickness as well as upon area. If this thickness depends upon the number of molecules present in some unknown manner, then one has not defined concentration in any meaningful way. Thus if no surface concentration dependence of the spectral characteristics of these systems is noted, one must admit the possibility of delocalization. Specifically, at the surface pressures indicated, it is suggested that the air-water interface is a capacitive one for the molecules which were studied. [Pg.328]

The simplest photoelectrochemical cells consist of a semiconductor working electrode and a metal counter electrode, both of which are in contact with a redox electrolyte. In the dark, the potential difference between the two electrodes is zero. The open circuit potential difference between the two electrodes that arises from illumination of the semiconductor electrode is referred to as the photovoltage. When the semiconductor and counter electrode are short circuited, a light induced photocurrent can be measured in the external circuit. These phenomena originate from the effective separation of photogenerated electron-hole pairs in the semiconductor. In conventional photoelectrochemical studies, the interface between the flat surface of a bulk single crystalline semiconductor and the electrolyte is two dimensional, and the electrode is illuminated from the electrolyte side. However, in the last decade, research into the properties of nanoporous semiconductor electrodes interpenetrated by an electrolyte solution has expanded substantially. If a nanocrystalline electrode is prepared as a film on a transparent conducting substrate, it can be illuminated from either side. The obvious differences between a flat (two dimensional) semiconductor/ electrolyte junction and the (three dimensional) interface in a nanoporous electrode justify a separate treatment of the two cases. [Pg.89]

The discontinuity and change of dimensionality (from three to two dimensions) at solid-vacuum, solid-gas, and solid-liquid interfaces gives rise to electron redistribution. These effects result in surface space charges, surface electronic states, and work functions that are altered by changes of surface stmcture and adsorption. [Pg.394]

The set of points that reside on a two-dimensional interface in three-dimensional space can, at times, be given explicitly in a certain convenient coordinate system, e.g., z = z x,y) in a Cartesian system or r = r(6,(j)) in spherical coordinates. However, such a description is not always practical. For instance, describing a spherical surface of radius a in a Cartesian system would require a multivalued function z = ... [Pg.1419]

The relations between Co and volume fraction and normal vector components for three-dimensional interfaces can be found in Jafati et al. [19]. In the VOE-PLIC method, the fluxes are calculated using geometric approaches. [Pg.2470]

Enhanced Conductivity of Conjugated Polymer/lnsulating Polymer Composites at Low Doping Level Interpenetrated Three-Dimensional Interfaces... [Pg.258]

Tris-2,2 -bipyridine complexes of Co(II), Ni(II), and Fe(II) and a bis-2,2, 2"-terpyridine complex of Co(II) in aqueous perchlorate media form two types of compact films at the mercury electrode with different orientations of species at the interface. The solid-like nature of these films was confirmed from the hysteresis of capacitance vs. potential curves and from the sigmoidal Avrami-type capacitance vs. time dependence. Long-time deviations from the Avrami shapes were found. At potentials where the nucleation rate is very small, the C-t curves exhibit an S-shape, followed by a maximum, usually at time > 1000 s. An interpretation in terms of a change from two-dimensional to three-dimensional type of growth was suggested [131]. [Pg.330]

The divergence of is due to the low-wave-number modes. In two dimensions (one-dimensional interface), at g = 0 and L = oc, the contribution to made by all capillary waves of wave number greater than any prescribed q is kThmq. In three dimensions, again at g = 0 and L = x, it... [Pg.122]

We shall see later that, both in theory and by experiment, the tension T of a three-phase line may be of either sign. It is to be distinguished from the physically quite different tension of a one-dimensional interface between two surface phases, which we mentioned in passing in 8.5, and which, like any two-phase boundary tension, is necessarily positive. The reason such a boundary tension must be positive at equilibrium is that if it were negative the interface between the phases (the two-dimensional interface in three dimensions or the one-dimensional interface in two... [Pg.236]


See other pages where Interfaces Three Dimensional is mentioned: [Pg.546]    [Pg.40]    [Pg.10]    [Pg.600]    [Pg.95]    [Pg.137]    [Pg.339]    [Pg.541]    [Pg.222]    [Pg.203]    [Pg.127]    [Pg.327]    [Pg.328]    [Pg.402]    [Pg.307]    [Pg.13]    [Pg.305]    [Pg.2]    [Pg.285]    [Pg.1419]    [Pg.2476]    [Pg.299]    [Pg.997]    [Pg.407]    [Pg.267]    [Pg.134]    [Pg.842]    [Pg.1507]    [Pg.42]    [Pg.226]    [Pg.187]   
See also in sourсe #XX -- [ Pg.318 ]




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