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Interface defect distribution

Dorset, D.L. (2000). Electron crystallography of the polymethylene chain. 4. Defect distribution in lamellar interfaces of paraffin sohd solutions Z. Krist. 215,190-198. [Pg.336]

This paper presents a discussion of our present understanding of the structure of ionic crystal surfaces. Both theoretical predictions and experimental observations will be reviewed. Emphasis will be placed on surface relaxation effects, point defects in the top monolayer and long range point defect distributions. The role of space charge regions in ionic transport and other processes will be reviewed. Attention will also be given to impurity distribution near interfaces in doped systems. [Pg.83]

Distributed feedback lasing [36] and the band structure of cholesteric LCEs has been subsequently studied [6, 31]. As a consequence of strain, additional gaps arise, and their width varies with strain. If two cholesteric networks are joined together, a discontinuous jump of the director usually takes place at the interface. Defect mode lasing, due to the phase jump of the cholesteric helix at such an interface, has also been demonstrated [61]. [Pg.106]

The quality of bonding is related direcdy to the size and distribution of solidified melt pockets along the interface, especially for dissimilar metal systems that form intermetaUic compounds. The pockets of solidified melt are brittle and contain localized defects which do not affect the composite properties. Explosion-bonding parameters for dissimilar metal systems normally are chosen to minimize the pockets of melt associated with the interface. [Pg.147]

Fig. 3. The lattice-matched double heterostmcture, where the waves shown in the conduction band and the valence band are wave functions, L (Ar), representing probabiUty density distributions of carriers confined by the barriers. The chemical bonds, shown as short horizontal stripes at the AlAs—GaAs interfaces, match up almost perfectly. The wave functions, sandwiched in by the 2.2 eV potential barrier of AlAs, never see the defective bonds of an external surface. When the GaAs layer is made so narrow that a single wave barely fits into the allotted space, the potential well is called a quantum well. Fig. 3. The lattice-matched double heterostmcture, where the waves shown in the conduction band and the valence band are wave functions, L (Ar), representing probabiUty density distributions of carriers confined by the barriers. The chemical bonds, shown as short horizontal stripes at the AlAs—GaAs interfaces, match up almost perfectly. The wave functions, sandwiched in by the 2.2 eV potential barrier of AlAs, never see the defective bonds of an external surface. When the GaAs layer is made so narrow that a single wave barely fits into the allotted space, the potential well is called a quantum well.
Analysis of stress distributions in epitaxial layers In-situ characterization of dislocation motion in semiconductors Depth-resolved studies of defects in ion-implanted samples and of interface states in heterojunctions. [Pg.150]

Another basic approach of CL analysis methods is that of the CL spectroscopy system (having no electron-beam scanning capability), which essentially consists of a high-vacuum chamber with optical ports and a port for an electron gun. Such a system is a relatively simple but powerful tool for the analysis of ion implantation-induced damage, depth distribution of defects, and interfaces in semiconductors. ... [Pg.154]

Figure 8 shows the SEM images with a low level of strain (50%). It is clear that even with a low-strain level defects are initiated in the sulfur cured system with the formation of large cracks at the boundary layer between the two phases. However, in the peroxide cured system the mechanism of crack initiation is very different. In the latter case the NR-LDPE interface is not the site for crack initiation. In this case, stress due to externally applied strains is distributed throughout the matrix by formation of fine crazes. Furthermore, such crazes are developed in the continuous rubber matrix in a direction... [Pg.475]

Molecular dynamics simulations have also been used to study the effect of the presence of surface defects and the distribution of ions at the electrochemical double layer. The classical approach described previously has been challenged in recent times through the use of models that involve the calculation of both atomic and the electronic structures of the interface, as made by J. W. Halley et al. (1998). [Pg.665]

Nonstoichiometry of the oxides can be due to a number of reasons, such as hydration,159 incomplete oxidation,158 and the generation of defects at interfaces.157 An important factor affecting the chemical composition of the oxides is the incorporation of electrolyte species into the growing alumina. There have even been suggestions to use this for impurity doping of oxides and modifying their properties.161 Various kinds of anion distributions and mechanisms of anion incorporation and their influence on oxide properties have been reported. The problems attracting attention are ... [Pg.450]

Parkhutik and Shershulskii249 have modeled the distribution of the space charge of ionic defects inside oxides (sufficiently far from the interfaces that the charge distribution near them can be neglected) based on the following assumptions ... [Pg.469]

Anisotropy in interface roughness and in a roughening transition. Anisotropic distribution of active centers for growth, such as lattice defects, which contribute to growth. [Pg.70]

In electrochemistry, potential and current measured by electroanalytical methods provide kinetic and potential energy pictures of electrochemical reactions. Measured current and potential are strongly connected to the molecular scale properties of the electrode surface, solvent molecules and ions. Currents and potentials represent how molecules and atoms are distributed near the interface, how they are bonded on the electrode surface, and how they are solvated in the electrolyte solution. The electrochemical properties are also sensitive to the atomic arrangements of the electrode surface crystallographic orientations and defects. [Pg.448]

This is the kinetic equation for a simple A/AX interface model and illustrates the general approach. The critical quantity which will be discussed later in more detail is the disorder relaxation time, rR. Generally, the A/AX interface behaves under steady state conditions similar to electrodes which are studied in electrochemistry. However, in contrast to fluid electrolytes, the reaction steps in solids comprise inhomogeneous distributions of point defects, which build up stresses at the boundary on a small scale. Plastic deformation or even cracking may result, which in turn will influence drastically the further course of any interface reaction. [Pg.17]

AX at the AY/AX boundary. The main feature of this interface reaction (i.e., the transport of building elements across b) is the injection of mobile point defects into available vacant sites and the subsequent local relaxation towards equilibrium distributions. According to Figure 10-9 b, two different modes of cation injection can take place in the relaxation zone R. 1) Cations are injected into the sublattice of predominant ionic transference in AX by the applied field. In this case, no further defect reaction is necessary for the continuation of cation transport. 2) Cations are injected into the wrong sublattice which does not contribute noticeably to the cation transport in AX. Defect reactions (relaxation) will occur subsequently to ensure continuous charge transport. This is the situation depicted in Figure 10-9b, and, in view of its model character, we briefly outline the transport formalism. [Pg.248]

Figure 10-11. Distribution of point defects near a moving interface during transformation a- 0. Figure 10-11. Distribution of point defects near a moving interface during transformation a- 0.
Every one-, two- or three-dimensional crystal defect gives rise to a potential field in which the various lattice constituents (building elements) distribute themselves so that their thermodynamic potential is constant in space. From this equilibrium condition, it is possible to determine the concentration profiles, provided that the partial enthalpy and entropy quantities and jj(f) of the building units i are known. Let us consider a simple limiting case and assume that the potential field around an (planar) interface is symmetric as shown in Figure 10-15, and that the constituent i dissolves ideally in the adjacent lattices, that is, it obeys Boltzmann statistics. In this case we have... [Pg.258]


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See also in sourсe #XX -- [ Pg.252 ]




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