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Atomic 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.
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]

Parallel developments in the physical chemistry of surfaces have also proceeded rapidly during the same period. An extensive battery of new spectroscopic and microscopic techniques have brought analysis and even observation down to the molecular and atomic ideal of seeing and manipulating these ultimate units of chemistry. Much of the driving force for these advances has come from the microelectronics industry, where the ability towards mass production of microstructures approaching nanometer dimensions is proceeding with remarkable speed and success. [Pg.46]

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]

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]

Hydride surface termination has the capability for ideal surface passivation, with each hydrogen atom bonding to a single surface-dangling bond. On silicon, hydride termination has been well researched and shown to provide many advantages, including aqueous stability and limited air stability [13]. The hydride-terminated surface is also of interest as it can be used as a precursor for wet chemical reactions. [Pg.337]

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... [Pg.32]

Let us start with the simple case of an ideal crystal with one atom per unit cell that is cut along a plane, and assume that the surface does not change. The resulting surface structure can then be described by specifying the bulk crystal structure and the relative orientation of the cutting plane. This ideal surface structure is called the substrate structure. The orientation of the cutting plane and thus of the surface is commonly notated by use of the so-called Miller indices. [Pg.146]

Fig. 5. Schematic diagrams of (a) bulk silicon, (b) the ideal (100) surface, (c) the (100)-2x1 reconstructed surface, (d) the 2 dangling bonds per atom on the ideal surface, and (e) the pairing of the dangling bonds to form dimers on the 2x1 surface. The schematics neglect dimer buckling. Figure courtesy of S. R. Schofield. Fig. 5. Schematic diagrams of (a) bulk silicon, (b) the ideal (100) surface, (c) the (100)-2x1 reconstructed surface, (d) the 2 dangling bonds per atom on the ideal surface, and (e) the pairing of the dangling bonds to form dimers on the 2x1 surface. The schematics neglect dimer buckling. Figure courtesy of S. R. Schofield.
Figure 1 Top view of the unreconstructed (ideal) surface and the reconstructions discussed in the text. Smaller and darker circles represent deeper atoms the small black circles are second layer atoms and the larger gray and white circles are surface atoms. In the buckled dimer c(4 x 2) and p(2 x 2) reconstructions the larger white circles protrude further out of the surface than the gray circles. The dashed lines and shaded areas represent the surface unit cells. The symmetric p(2 x 1) reconstruction is (1.8 0.1) eV/dimer lower in energy than the ideal structure, as calculated by first principles DFT calculations [35]. The c(4 x 2) reconstruction is (0.17 0.03) eV/dimer lower in energy than the p(2 x 1) structure. The difference between the c(4 x 2) andp(2 x 2) structures of 3 meV/dimer in favor of the former is within the calculation error bar. Figure 1 Top view of the unreconstructed (ideal) surface and the reconstructions discussed in the text. Smaller and darker circles represent deeper atoms the small black circles are second layer atoms and the larger gray and white circles are surface atoms. In the buckled dimer c(4 x 2) and p(2 x 2) reconstructions the larger white circles protrude further out of the surface than the gray circles. The dashed lines and shaded areas represent the surface unit cells. The symmetric p(2 x 1) reconstruction is (1.8 0.1) eV/dimer lower in energy than the ideal structure, as calculated by first principles DFT calculations [35]. The c(4 x 2) reconstruction is (0.17 0.03) eV/dimer lower in energy than the p(2 x 1) structure. The difference between the c(4 x 2) andp(2 x 2) structures of 3 meV/dimer in favor of the former is within the calculation error bar.
Due to the expected high volatility of elements with atomic numbers 112 to 118 in the elemental state [104], see also Chapters 2 and 6, gas phase chemical studies will play an important role in investigating the chemical properties of the newly discovered superheavy elements. An interesting question is, if e.g. elements 112 and 114 are indeed relatively inert gases (similar to a noble gas) [105] due to closed s2 and p /22 shells, respectively, or if they retain some metallic character and are thus adsorbed quite well on certain metal surfaces, see Chapter 6, Part II, Section 3.2. Extrapolations by B. Eichler et al. [106] point to Pd or Cu as ideal surfaces for the adsorption of superheavy elements. [Pg.277]

We assume in the following discussion that the solid surface under consideration is of the same chemical identity as the bulk, that is, free of any oxide film or passivation layer. Crystallization proceeds at the interfaces between a growing crystal and the surrounding phase(s), which may be solid, liquid, or vapor. Even what we normally refer to as a crystal surface is really an interface between the crystal and its surroundings (e.g., vapor, vacuum, solution). An ideal surface is one that is the perfect termination of the bulk crystal. Ideal crystal surfaces are, of course, highly ordered since the surface and bulk atoms are in coincident positions. In a similar fashion, a coincidence site lattice (CSL), defined as the number of coincident lattice sites, is used to describe the goodness of fit for the crystal-crystal interface between grains in a polycrystal. We ll return to that topic later in this section. [Pg.28]

Comparison of these calculated exciton transitions with the experimental data in Table V shows that the main features of the results are reproduced. The energies for the <100) surface (5-coordinated ions) are only slightly shifted from the bulk, whereas those transitions corresponding to the higher index planes are much closer to the experimental data. On an atomic scale this means that ions whose coordination numbers are 4 and 3 are involved in the observed transitions, whereas 5-coordinated ions at the surface will absorb at higher energies closer to the bulk band edge. This theoretical treatment is approximate since it considers only an ideal surface and assumes that the electron affinity and ionization potential are constant for the different planes. In fact, the evidence already presented on electron transfer in Section VI,A indicates that the ionization potential varies with the coordination of the ion. [Pg.117]

An ideal crystal surface of orientation (hkl) is an imaginary surface formed when all the atoms, ions or molecules on one side of a plane of orientation (hkl) inside the bulk crystal are removed. Such a surface is termed atomically smooth. However, an ideal surface is unstable because the asymmetry of the interatomic forces in the surface region leads to surface relaxation. This usually manifests itself by the movement of the crystal components in a direction normal to the surface plane to enable a reduction... [Pg.167]

Fig. 2.3. Principle of 2D projection in edge modeling of axisymmetric devices, such as ideal tokamaks (pictures from an ITER coil construction site). Atomic and surface processes are most relevant in the lower section ( divertor ) of this cross-section (marked in middle part of upper figure). Also shown typical plasma flow field from 2D edge modelling in this divertor region (bottom). See also figures in Sect. 2.3.2... Fig. 2.3. Principle of 2D projection in edge modeling of axisymmetric devices, such as ideal tokamaks (pictures from an ITER coil construction site). Atomic and surface processes are most relevant in the lower section ( divertor ) of this cross-section (marked in middle part of upper figure). Also shown typical plasma flow field from 2D edge modelling in this divertor region (bottom). See also figures in Sect. 2.3.2...
The non-metallic atoms (C and H) are described by the 6-31G basis set of double zeta quality with p polarization functions in hydrogen atoms and d polarization functions in carbon atoms. In aU the clusters, the nearest-neighbour distances were taken from the bulk and are 2.77483 A for platinum, 2.75114 A for palladium and 2.49184 A for nickel. These clusters form compact sections of the corresponding ideal surfaces. [Pg.229]

We have some evidence which indicates that the surface atoms are not in the expected positions for an idealized surface. [Pg.35]

With respect to the preparation of die surface, a measurement of a surface property is obviously only as good as the preparation of the surface on which the measurement is made. Ideally one would desire to have a surface which was atomically flat on a crystallographically perfect and chemically pure crystal. After reliable information had been obtained chi such ideal surfaces, it would then be necessary to determine the influence of surface roughness, of impurities, and of crystal imperfections of various kinds on the oxidation process. Most of the measurements to be described in this paper, however, have been made on surfaces which were prepared by the best methods available at this time. A convenient method of determining the important faces of a metal for detailed study involves the initial use of the specimen in the form of a sphere exposing all possible crystal faces such methods have been previously described, it should be emphasized that much additional work... [Pg.484]

The above pictures discussed ideal surfaces consisting only of the silicon and oxygen atoms. Meanwhile, an extremely important and characteristic property of the bare surfaces of real silicas is their readiness to react with water molecules when exposed to ambient atmosphere. The interactions result in the formation of numerous =Si-OH groups (silanols) on the surface Kiselev [45] discovered it some 70 years ago. [Pg.148]

Simple criteria for surface segregation in alloys (relative melting points, enthalpies of sublimation, metal atom radii, surface free energies of the pure metals) all indicate that surface segregation of titanium should occur on Pt/Ti alloys in vacuo. However, this is inadequate because of the large departures from ideality in Pt/Ti alloys. Analysis (11) of a broken bond model of the system, especially with the use of data directly determined with Pt/Ti alloys, gives a more reliable result. [Pg.90]

Figure 8. a) Schematic view of the surface structure of an ideal RuOid 10) singlecrystal, where solid circles represent Ru atoms in the surface plane, open circles O atoms in the surface plane, and dotted open circles O atoms below surface plane b) model of an ideal RuO2(110) single-crystal. Ihe RuO2(110) surface contains two kinds of coordinatively unsaturated (CUS) atoms two-fold bridging O (Obr) and five-fold Ru (Rucus)- The Ojf is the O atoms that lay in the plane in the Ru atoms and posses its bulk-like three-fold coordination. [Pg.18]


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See also in sourсe #XX -- [ Pg.33 , Pg.34 ]




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