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Ideal surface

Fig. 1.7 Variation of the value of (pg as the centre of the adsorbed atom moves along a straight line parallel to the surface of a solid and distant Co from it. (---------) For a real surface (-----) for an ideal surface. Fig. 1.7 Variation of the value of (pg as the centre of the adsorbed atom moves along a straight line parallel to the surface of a solid and distant Co from it. (---------) For a real surface (-----) for an ideal surface.
Equations of state are also used for pure components. Given such an equation written in terms of the two-dimensional spreading pressure 7C, the corresponding isotherm is easily determined, as described later for mixtures [see Eq. (16-42)]. The two-dimensional equivalent of an ideal gas is an ideal surface gas, which is described by... [Pg.1505]

Despite the progress outlined in this chapter, much work remains to be done in the metal surface preparation arena. For example, there is still no ideal surface preparation method that does for steel what anodization processes do for aluminum and titanium. The plasma spray process looks encouraging but because it is slow for large areas and requires rather expensive robot controlled plasma spray equipment, its use will probably be limited to some rather special applications. For more general use, the sol-gel process has potential if future studies confirm recently reported results. [Pg.1002]

It can be concluded that the concentrations of the PFAM solution is an important factor for the PFAM film formed on the slider surface to affect the stiction and friction in the CSS tests. If the concentration is controlled around 500 ppm, an ideal surface topography, good hydrophobic nature, a preferred film thickness, and better frictional and anti-wear properties can be obtained. [Pg.214]

The high concentration of surface defects in adsorbent results in substantially higher change in the value of electrophysical characteristics of adsorbent when it is introduced into the reaction medium if compared to the case of ideal surface. As it has been mentioned in [70] experiments performed at room temperature involving ZnO healed at 810°C show the dependence of where m a 3. [Pg.86]

The rather low coordination in the (100) and (110) surfaces will clearly lead to some instability and it is perhaps not surprising that the ideal surface structures shown in Figure 1.2 are frequently found in a rather modified form in which the structure changes to increase the coordination number. Thus, the (100) surfaces of Ir, Pt and Au all show a topmost layer that is close-packed and buckled, as shown in Figure 1.3, and the (110) surfaces of these metals show a remarkable reconstruction in which one or more alternate rows in the <001 > direction are removed and the atoms used to build up small facets of the more stable (111) surface, as shown in Figure 1.4, These reconstructions have primarily been characterised on bare surfaces under high-vacuum conditions and it is of considerable interest and importance to note that chemisorption on such reconstructed surfaces can cause them to snap back to the unreconstructed form even at room temperature. Recently, it has also been shown that reconstructions at the liquid-solid interface also... [Pg.10]

Fig. 4 Idealized surface pressure n versus area A isotherm detailing the inferred molecular orientation and aggregation states during a compression cycle. Reprinted with permission from Arnett et al, 1989. Copyright 1989 American Chemical Society. Fig. 4 Idealized surface pressure n versus area A isotherm detailing the inferred molecular orientation and aggregation states during a compression cycle. Reprinted with permission from Arnett et al, 1989. Copyright 1989 American Chemical Society.
Even for ideal (surface-state free) semiconductors the behavior with respect to Ey vs. Ere(jox can be confusing. For the ideal p- or n-type semiconductor sufficiently negative or positive Ere(jox, respectively, will result in carrier inversion at the surface of the semiconductor, Schemes II and 111.(14 19)... [Pg.69]

Figure 2.3 A simple model depicting reconstruction on the surface of a material (a) ideal surface and (b) reconstructed surface. Figure 2.3 A simple model depicting reconstruction on the surface of a material (a) ideal surface and (b) reconstructed surface.
An important topic which we have not dealt with at all is the simulation of adsorption on non-ideal surfaces - such as surfaces containing steps , point impurities , etc. [Pg.147]

The large aromatic and hydrophobic character of CNTs make them ideal surfaces for noncovalent interaction vfith molecules via Van der Waals, 7t-stacking or hydro-phobic forces [39, 44]. [Pg.133]

The term surface of a metal usually means the top layer of atoms (ions). However, in this book the term surface means the top few (two or three) atomic layers of a metal. Surfaces can be divided into ideal and real. Ideal surfaces exhibit no lattice defects (vacancies, impurities, grain boundaries, dislocations, etc.). Real surfaces have all types of defects. For example, the density of metal surface atoms is about 10 and the density of dislocations is on the order of magnitude 10 cm . ... [Pg.33]

Ideal Surfaces, A model of an ideal atomically smooth (100) surface of a face-centered cubic (fee) lattice is shown in Figure 3.13. If the surface differs only slightly in orientation from one that is atomically smooth, it will consist of flat portions called terraces and atomic steps or ledges. Such a surface is called vicinal. The steps on a vicinal surface can be completely straight (Fig. 3.13a) or they may have kinks (Fig. 3.13b). [Pg.33]

The structure of real surfaces differs from the structure of ideal surfaces by the surface roughness. Whereas an ideal surface is atomically smooth, a real surface has defects, steps, kinks, vacancies, and clusters of adatoms (Fig. 3.16). [Pg.35]

Propagation of microsteps with a height of 30 to 100 A (15 to 50 monoatomic layers) on a quasi-ideal surface of Ag was observed directly by Bostanov et al. (60) using the Nomarski differential contrast technique. [Pg.124]

States belonging to the surface energy bands 43> 44)- Such bands, if they exist (the surface conductivity band and the surface valence band in which an electron and, respectively, a hole may migrate freely over the surface, but cannot penetrate into the crystal), have a large density of states. States of this type may be formed both on a real and on an ideal surface. [Pg.229]

F centers may act as adsorption centers not only in the alkali halides, but in any other crystals as well. Take, for example, a crystal of ZnO, in which the F center is an oxygen valency with two (not one ) electrons localized near it, as depicted in Fig. 30. From the chemical point of view such a center represents two adjacent localized free valencies of like sign which on an ideal surface could never meet because of Coulomb repulsion between them. (This should be especially stressed.) As a result of this property, such an F center may play a specific role in catalysis acting as an active center for a number of reactions. [Pg.254]

The simulation is performed on the (111) surface of a face-centered-cubic crystal. Figure 6 shows the top three layers of an ideal surface. We say an atom is a surface atom if there is no atom sitting right, above it along the (111 ) direction. The number of surface atoms (or better to say, surface sites) is thus conserved. We demand in... [Pg.179]

The adsorption site, i.e. the chemisorption position of the adatoms on (within, below) the substrate surface, thanks to the polarisation dependence of SEXAFS. Often a unique assignment can be derived from the analysis of both polarisation dependent bond lengths and relative coordination numbers. The relative, polarisation dependent, amplitudes of the EXAFS oscillations indicate without ambiguity the chemisorption position if such position is the same for all adsorbed atoms. More than one chemisorption site could be present at a time (surface defect sites or just several of the ideal surface sites). If the relative population of the chemisorption sites is of the same order of magnitude, then the analysis of the data becomes difficult, or just impossible. [Pg.98]


See other pages where Ideal surface is mentioned: [Pg.22]    [Pg.8]    [Pg.255]    [Pg.306]    [Pg.1508]    [Pg.253]    [Pg.260]    [Pg.325]    [Pg.212]    [Pg.179]    [Pg.466]    [Pg.196]    [Pg.280]    [Pg.696]    [Pg.181]    [Pg.171]    [Pg.16]    [Pg.222]    [Pg.23]    [Pg.18]    [Pg.227]    [Pg.252]    [Pg.253]    [Pg.259]    [Pg.260]    [Pg.94]    [Pg.118]   
See also in sourсe #XX -- [ Pg.34 ]

See also in sourсe #XX -- [ Pg.225 ]

See also in sourсe #XX -- [ Pg.34 ]




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Adsorption Equilibrium on Uniform (Ideal) Surfaces-Langmuir Isotherms

Atomic ideal surface

Crystallography and Energetics of Ideal Surfaces

Evaluation of Parameter Consistency in Rate Expressions for Ideal Surfaces

Ideal surface adsorption

Ideal surface film

Ideal surface layers and model isotherms

Ideal surface reactions

Ideal surface reactions catalytic mechanisms

Ideal surface reactions kinetic equation

Ideal surface reactions oxides

Ideal surface reactions reaction rate

Ideal surface reactions reversible reaction

Ideal surfaces, defined

Kinetic Data Analysis and Evaluation of Model Parameters for Uniform (Ideal) Surfaces

Non-ideal solid surfaces

Non-ideal surface layer

Non-ideal surfaces

Rough surface idealized

Surface Tension of Ideal Binary Solutions

Surface adsorption of ideal and strictly regular binary mixtures

Surface analytical method, ideal

Surface ideal adsorbed layer

Surface phase ideal

Surface reactions ideal surfaces

Surface systems, thermodynamics ideal

The Structure of Ideal Surfaces

The contact angle on an ideal solid surface (Youngs equation)

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