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Density surface/interfaces

These limitations, most urgently felt in solid state theory, have stimulated the search for alternative approaches to the many-body problem of an interacting electron system as found in solids, surfaces, interfaces, and molecular systems. Today, local density functional (LDF) theory (3-4) and its generalization to spin polarized systems (5-6) are known to provide accurate descriptions of the electronic and magnetic structures as well as other ground state properties such as bond distances and force constants in bulk solids and surfaces. [Pg.50]

The density of the perfluorocarbons is usually more than twice that of their hydrocarbon counterparts. The low dielectric constants, surface/interface tensions and refractive indices of perfluorocarbons reflect their nonpolar character as liquids and solvents.6... [Pg.18]

Convection in Melt Growth. Convection in the melt is pervasive in all terrestrial melt growth systems. Sources for flows include buoyancy-driven convection caused by the solute and temperature dependence of the density surface tension gradients along melt-fluid menisci forced convection introduced by the motion of solid surfaces, such as crucible and crystal rotation in the CZ and FZ systems and the motion of the melt induced by the solidification of material. These flows are important causes of the convection of heat and species and can have a dominant influence on the temperature field in the system and on solute incorporation into the crystal. Moreover, flow transitions from steady laminar, to time-periodic, chaotic, and turbulent motions cause temporal nonuniformities at the growth interface. These fluctuations in temperature and concentration can cause the melt-crystal interface to melt and resolidify and can lead to solute striations (25) and to the formation of microdefects, which will be described later. [Pg.58]

Fig. 10.15. p-Type semiconductor/solution interface in the presence of high-density surface states. The potential difference in the Helmholtz part of the double layer, (i.e., that in the solution) is greatly increased compared with a situation with a negligible number of surface states. Correspondingly, the potential difference within the semiconductor is greatly diminished compared with one containing negligible surface states. [Pg.47]

The surface tension depends on the potential (the excess charge on the surface) and the composition (chemical potentials of the species) of the contacting phases. For the relation between y and the potential see - Lipp-mann equation. For the composition dependence see -> Gibbs adsorption equation. Since in these equations y is considered being independent of A, they can be used only for fluids, e.g., liquid liquid such as liquid mercury electrolyte, interfaces. By measuring the surface tension of a mercury drop in contact with an electrolyte solution as a function of potential important quantities, such as surface charge density, surface excess of ions, differential capacitance (subentry of... [Pg.361]

Special emphasis is placed here on the effect of the presence of adsorbed lead and other cations on the pH-dependency of this adsorption, particularly that which results from the effect of the adsorbed cations on electrostatic potential and charge density at the solution-surface interface. [Pg.237]

Ionization of the oxide/water interface and the resultant electrical double layer have been studied intensively by a variety of techniques within the last decade. Although many electrical double layer and adsorption models have been proposed, few are sufficiently general to consider surface equilibria in complex electrolyte solutions. Recently we proposed a comprehensive adsorption model for the oxide/water interface which can simultaneously estimate adsorption density, surface charge, and electro-kinetic potential in a self-consistent manner (jL, 2, 3). One advantage of the model was that it could be incorporated within the computer program, MINEQL ( ), by adding charge and mass-balance equations for the surface. [Pg.299]

The use of optical methods which probe interface electronic and vibrational resonances offers significant advantages over conventional surface spectroscopic methods in which, e.g. beams of charged particles are used as a probe, or charged particles emitted from the surface/interface after photon absorption are detected. Recently, three-wave mixing techniques such as second-harmonic generation (SHG) have become important tools to study reaction processes at interfaces. SHG is potentially surface-sensitive at nondestructive power densities, and its application is not restricted to ultrahigh vacuum (UHV) conditions.However, SHG suffers from a serious drawback, namely from its lack of molecular selectivity. As a consequence, SHG cannot be used for the identification of unknown surface-species. [Pg.231]

Si/SiOi Interface. There is little information on the interface of silicon and an anodic oxide film. For thermally grown oxides, a transition region exists at the Si/Si02 interface where there is an excess of unoxidized Si bonds with a density on the order of the surface atom density. The interface structurally consists of two distinct regions. A few atomic layers near the interface contain Si atoms in intermediate oxidation states, i.e., Sf (Si20), Si (SiO), and Si (Si203). The S atoms are located farther out than... [Pg.120]

Vertical Reaction Zones. The fact that the characteristic features in the vertical profiles from different locations (Figures 5 and 6) fall on the same density surfaces (Table II) means that the distributions and reactions across the oxic-anoxic interface can be discussed in terms of a composite profile with a vertical density scale. The chemical species in the 1988 Black Sea data set have good vertical resolution so that the reaction zones can be clearly identified. [Pg.168]

Dispersion properties can be modified by adsorption of surfactants at the solid-liquid interface. Surfactant adsorption can alter the dispersion properties by changing the van der Waals attraction, electrostatic repulsion, and the steric forces between the particles as discussed earlier. The extent of the modification depends on the adsorption density (surface coverage), packing and orientation of molecules at the interface, and the nature of charges on the molecule. Therefore, it is important to first discuss the adsorption process itself in terms of the dominant mechanisms and possible orientations. [Pg.409]

The horizontal flat interface configuration between two fluids, the lower of which has a density p and the upper a density p < p, is also a stable configuration for deformations that are not too large. We have seen earlier in this chapter that gravity forces will cause a humped configuration such as that shown in Fig. 2-13 to go back to a flat configuration. However, even if the two fluids have the same density, surface tension will also drive the... [Pg.80]

The static-meniscus curvature is readily calculated from the free surface interface shape for a liquid meeting a plane rigid wall (Fig. 10.3.1). Applying the condition of static equilibrium in a constant-density fluid, we get p - pgx = constant, and it follows from Eq. (10.3.1) that... [Pg.303]

Conformational changes are expected to affect density (packing) and chain dynamics (mobility) such that surface/interface properties vary from that of the bulk glass. The surface effects are evident only within several chain segment diameters of the surface/interface 63), Chapter 6, by Haralampus et al., presents experimental and theoretical results on the effect of confinement on Tg. [Pg.14]

Microfluid segments always have a tendency to minimize their surface-to-volume ratio. The effect can be defined by a density of interface energy Z)(interface) ... [Pg.2203]

Ohshima, H., Surface charge density/surface potential relationship for a spherical colloidal particle in a salt-free medium, J. Colloid Interface ScL, 225, 233, 2000. [Pg.42]


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See also in sourсe #XX -- [ Pg.123 ]




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