Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

Geometry surface lattice

Fig. 16. Sketch of computed equilibrium geometries of hydrogen adsorption at different oxygen sites of the 205(010) surface. Single hydrogen adsorption (surface OH) as well as adsorption of two hydrogen atoms (surface H2O) are included. The results are obtained from optimizations of VioOsiHia-tH and V10O31H12-1-2H cluster models, respectively. The surface species, OH or H2O, are shown by haded balls while the surface lattice is sketched by light balls. Fig. 16. Sketch of computed equilibrium geometries of hydrogen adsorption at different oxygen sites of the 205(010) surface. Single hydrogen adsorption (surface OH) as well as adsorption of two hydrogen atoms (surface H2O) are included. The results are obtained from optimizations of VioOsiHia-tH and V10O31H12-1-2H cluster models, respectively. The surface species, OH or H2O, are shown by haded balls while the surface lattice is sketched by light balls.
Fig. 27. Sketch of calculated equilibrium geometries of hydrogen adsorption at different oxygen sites 0(1-3) of the MoOsCOlO) surface, yielding surface OH. The results are obtained from DFT optimizations using M015O56H22H adsorbate clusters. Darker shaded balls show the surface OH species while light balls refer to the surface lattice environment. Fig. 27. Sketch of calculated equilibrium geometries of hydrogen adsorption at different oxygen sites 0(1-3) of the MoOsCOlO) surface, yielding surface OH. The results are obtained from DFT optimizations using M015O56H22H adsorbate clusters. Darker shaded balls show the surface OH species while light balls refer to the surface lattice environment.
In this chapter I do not attempt to give an exhaustive review of experimental and theoretical studies of phase transitions in adsorbed films, but rather focus on few selected topics. In particular, I concentrate on the problems of ordering in monolayer films formed on crystalline surfaces of different geometry and characterized by different relative size of adsorbed atoms and the unit cell of the surface lattice. The discussion concentrates on the results of computer simulation studies carried out for a special class of systems with the interaction between the adsorbed particles represented by the Lennard-Jones potential. [Pg.600]

The results of systematic study of the ground state properties for systems characterized by different symmetry of the surface lattice and different size of the adsorbed particles have been presented in Ref. [121]. The obtained ground state phase diagrams have demonstrated that the structure of the ordered state is very sensitive to the system geometry as... [Pg.602]

Higgins and Hammers used STM to study both anodic and cathodic dissolution of PbS (001) in aqueous solutions. " They observed etching and nucleation at the edges depending on the potential conditions. Atomic resolution images revealed the expected square (001) surface lattice. Furthermore, they reported the atomic cormgation for the Pb redeposited in the form of islands with Pb(l 11) geometry. [Pg.353]

Patterns of crystallographic and morphologic observations of the chemisorbed surfaces depend on the scale and geometry of the surface lattice and the difference in electronegativity between the guest and the host. [Pg.18]

The emergence of new diffraction beam is independent of the inner potential and the barrier shapes. It depends only on the incident and diffraction conditions, and the two-dimensional geometry of the surface lattice. Emergence happens when the lateral components of the diffracted wave, with vector k //, and the incident wave k// satisfy the Bragg diffraction condition,... [Pg.51]

Abstract. A smooth empirical potential is constructed for use in off-lattice protein folding studies. Our potential is a function of the amino acid labels and of the distances between the Ca atoms of a protein. The potential is a sum of smooth surface potential terms that model solvent interactions and of pair potentials that are functions of a distance, with a smooth cutoff at 12 Angstrom. Techniques include the use of a fully automatic and reliable estimator for smooth densities, of cluster analysis to group together amino acid pairs with similar distance distributions, and of quadratic progrmnming to find appropriate weights with which the various terms enter the total potential. For nine small test proteins, the new potential has local minima within 1.3-4.7A of the PDB geometry, with one exception that has an error of S.SA. [Pg.212]

The calculations reveal one striking difference between Cu and Ag it is found that it requires only 4 kcal/mole for the Cu atoms to move into the plane of the surface Si atoms whereas for Ag this geometry is 53 kcal/mole higher than the ground state - even when the nearest Si atoms are allowed to move away from the noble metal atom. Thus, Cu is seen to penetrate fairly easily into the Si lattice whereas Ag stays above the surface. These theoretical findings are substantiated by thermal desorption and Auger spectroscopy measurements (48) showing that at elevated temperatures Ag desorbs into the gas phase whereas Cu remains in the solid phase. [Pg.63]

The geometry and structure of a bone consist of a mineralised tissue populated with cells. This bone tissue has two distinct structural forms dense cortical and lattice-like cancellous bone, see Figure 7.2(a). Cortical bone is a nearly transversely isotropic material, made up of osteons, longitudinal cylinders of bone centred around blood vessels. Cancellous bone is an orthotropic material, with a porous architecture formed by individual struts or trabeculae. This high surface area structure represents only 20 per cent of the skeletal mass but has 50 per cent of the metabolic activity. The density of cancellous bone varies significantly, and its mechanical behaviour is influenced by density and architecture. The elastic modulus and strength of both tissue structures are functions of the apparent density. [Pg.115]

The number of adsorption sites on a surface per unit or area follows straightforwardly from the geometry. Consider, for example, adsorption on a four-fold hollow site on the fee (100) surface. The number of available sites is simply the number of unit cells with area (ja /2) per m, where a is the lattice constant of the fee lattice. Note that the area of the same (100) unit cell on a bee (100) surface is just a, a being again the lattice constant of the bcc lattice. [Pg.172]


See other pages where Geometry surface lattice is mentioned: [Pg.71]    [Pg.467]    [Pg.3]    [Pg.77]    [Pg.133]    [Pg.133]    [Pg.134]    [Pg.213]    [Pg.384]    [Pg.615]    [Pg.263]    [Pg.293]    [Pg.143]    [Pg.265]    [Pg.22]    [Pg.3]    [Pg.238]    [Pg.168]    [Pg.315]    [Pg.420]    [Pg.272]    [Pg.273]    [Pg.510]    [Pg.77]    [Pg.269]    [Pg.399]    [Pg.1197]    [Pg.33]    [Pg.275]    [Pg.86]    [Pg.285]    [Pg.524]    [Pg.100]    [Pg.175]    [Pg.165]    [Pg.92]    [Pg.297]    [Pg.202]   
See also in sourсe #XX -- [ Pg.321 , Pg.335 , Pg.423 , Pg.446 , Pg.448 ]




SEARCH



Surface geometry

Surface lattice

© 2024 chempedia.info