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Metal distances for

Early attempts to establish the existence or otherwise of a geometric factor were based upon the assumption that the surfaces of metal particles consisted of extensive arrays of atoms arranged in well-defined low index planes the optimum metal—metal distances for the strain-free adsorption of the reactant hydrocarbon were calculated [84,157]. As noted in Sect. 4.2 (p. 50) such an approach led to the conclusion that only certain crystal planes should be active in alkene and alkyne hydrogenation... [Pg.103]

Table 13.2. Experimentally determined and calculated metal-metal distances for dinuclear metal complexes (see Fig. 13.6)[244 245]. Table 13.2. Experimentally determined and calculated metal-metal distances for dinuclear metal complexes (see Fig. 13.6)[244 245].
These simulation programs, based on a perturbation approach, have been used to estimate the metal-metal distance for a number of dipolar-coupled ( 2 J < 30 cm-1) cupric complexes (Boyd, P. D. W. et al. J. Chem. Soc. Dalton, 1549 (1973)) and show good agreement when compared with x-ray crystallographic results... [Pg.55]

Recently we have published integral equation predictions for a flexible model of water next to a planar interface. Experimental motivation for this work includes electrochemical experiments on ultra-pure (Oj-free) water, surface EXAFS studies of the oxygen-metal distance for water at an electrode, and the tunnel junction device measurements of Porter and Zinn." Vossen and Forstmann have published a related calculation using a different model of water and a different approximation for the bulk water bridge functions. Below we compare the input to the two calculations. First we review some results in bulk water and solutions of non-polar solutes. [Pg.139]

Figure 12. Calculated values (continuous line) according to Forster (Eq. 17), as a function of the metal-metal distance for the Ru(bpy)3 +/Os(bpy)3 couple. The parameters used are taken from Ref. [51], Data points are experimental values for Ru(II)-Os(II) dyads, labeled according to the type of bridge (see Table 1) unsaturated bridges ( ), aliphatic bridges (A), bridges containing metal complex spacers ( ). The experimental values for the dyads labeled 3 are taken from M, Furue, T. Yoshidzumi, S. Kinoshita, T. Kushida, S. Nozakura, M. Kamachi, Bull. Chem Soc. Jpn., 1991, 64, 1632. Figure 12. Calculated values (continuous line) according to Forster (Eq. 17), as a function of the metal-metal distance for the Ru(bpy)3 +/Os(bpy)3 couple. The parameters used are taken from Ref. [51], Data points are experimental values for Ru(II)-Os(II) dyads, labeled according to the type of bridge (see Table 1) unsaturated bridges ( ), aliphatic bridges (A), bridges containing metal complex spacers ( ). The experimental values for the dyads labeled 3 are taken from M, Furue, T. Yoshidzumi, S. Kinoshita, T. Kushida, S. Nozakura, M. Kamachi, Bull. Chem Soc. Jpn., 1991, 64, 1632.
Table 2 Metal-metal distances for Zr and Hf111 dimers. Table 2 Metal-metal distances for Zr and Hf111 dimers.
Fig. 6. Affinity (A) and ionization (I) levels of H as a function of the ion-metal distance, for center and top sites of Al(lOO). Fig. 6. Affinity (A) and ionization (I) levels of H as a function of the ion-metal distance, for center and top sites of Al(lOO).
Spohr [190] studied the adsorption of on the Pt(lOO) surface. The free energy barrier towards iodide adsorption that is produced by the layers of adsorbed water is associated with a significant intermediate increase in coordination number, before the hydration number decreases at short ion-metal distances for geometrical reasons. Philpott and Glosli [109] observed in a series of MD studies of ion adsorption on charged electrodes that the Li+ hydration shell structure in the vicinity of a model metal surface does not depend on the halide counterion (F, Cl , Br , I ). In this study, no specific interactions between the metal surface and water molecules or ions were employed. [Pg.48]

The intermediate values of metal-metal distance for the 0s2(02CR)4Cl2 compounds clearly accord with an intermediate ground state, namely 7T <5. Such a ground state requires an accidental near-degeneracy of the n and <5 orbitals. However, so does the (7T ) (5 ground state of Ru2(02CR)4 compounds [8], so there is precedent for this situation. [Pg.55]

Flame spray metallising is widely used for the protection of metal against corrosion, especially for in situ protection of stmctural members. The principal metal used for spraying of plastics is sine. Aluminum and copper are also used. If the distance from the part is too great, the zinc solidifies before it touches the part and adhesion is extremely poor. If the molten zinc oxidizes, conductivity and adhesion are poor. If the distance is too short, the zinc is too hot and the plastic warps or degrades. These coatings are not as dense as electrically deposited coatings because of numerous pores, oxide inclusions, and discontinuities where particles have incompletely coalesced. [Pg.135]

The resonating-valence-bond theory of metals discussed in this paper differs from the older theory in making use of all nine stable outer orbitals of the transition metals, for occupancy by unshared electrons and for use in bond formation the number of valency electrons is consequently considered to be much larger for these metals than has been hitherto accepted. The metallic orbital, an extra orbital necessary for unsynchronized resonance of valence bonds, is considered to be the characteristic structural feature of a metal. It has been found possible to develop a system of metallic radii that permits a detailed discussion to be given of the observed interatomic distances of a metal in terms of its electronic structure. Some peculiar metallic structures can be understood by use of the postulate that the most simple fractional bond orders correspond to the most stable modes of resonance of bonds. The existence of Brillouin zones is compatible with the resonating-valence-bond theory, and the new metallic valencies for metals and alloys with filled-zone properties can be correlated with the electron numbers for important Brillouin polyhedra. [Pg.373]

The interpretation of experimental values of interatomic distances for metals in terms of bond numbers, with use of the equation... [Pg.383]

Now the gradual decline in intensity for h — 4, 8,12 (Table I) requires that uy = -J-, and hence % = -J-. This puts the two sets of metal atoms in the same place, and is hence ruled out. It may also be mentioned that structure 1 would place eight metal atoms on a cube diagonal, giving a maximum metal-metal distance of 2.03 A, which is considerably smaller than metal-metal distances observed in other crystals. Structure 2, dependent on one parameter u, has structure factors... [Pg.531]

G for gallium. These values (see also in the next section) are consistent with the unpaired electron residing in a Ti-orbital. The stability of these compounds was attributed to the large size and electronic properties of the Si(f-Bu)3 substituents [26-28]. Computational data for the aluminum compound indicate an Al—Al distance of 2.537 A and a wide Al—Al-Si angle of 174.90° [26]. The longer distance for the aluminum species is a result of the larger covalent radius for this metal [18]. [Pg.64]

In addition to the standard constraints introduced previously, structural constraints obtainable from the effects of the paramagnetic center(s) on the NMR properties of the nuclei of the protein can be used (24, 103). In iron-sulfur proteins, both nuclear relaxation rates and hyperfine shifts can be employed for this purpose. The paramagnetic enhancement of nuclear relaxation rates [Eqs. (1) and (2)] depends on the sixth power of the nucleus-metal distance (note that this is analogous to the case of NOEs, where there is a dependence on the sixth power of the nucleus-nucleus distance). It is thus possible to estimate such distances from nuclear relaxation rate measurements, which can be converted into upper (and lower) distance limits. When there is more than one metal ion, the individual contributions of all metal ions must be summed up (101, 104-108). If all the metal ions are equivalent (as in reduced HiPIPs), the global paramagnetic contribution to the 7th nuclear relaxation rate is given by... [Pg.267]

Table 1 shows that the physicochemical properties of the support material were modified by the pre-treatment process. The particle sizes. Dp, which are summarized in the Table 1 were calculated from the X-ray diffraction patterns of prepared catalysts and a commercial catalyst(30 wt% Pt-Ru/C E-TEK) by using Scherrer s equation. To avoid the interference from other peaks, (220) peak was used. All the prepared catalysts show the particle sizes of the range from 2.0 to 2.8nm. It can be thought that these values are in the acceptable range for the proper electrode performance[7]. For the prepared catalysts, notable differences are inter-metal distances(X[nm]) compared to commercial one. Due to their larger surface areas of support materials, active metals are apart from each other more than 2 3 times distance than commercial catalyst. Pt-Ru/SRaw has the longest inter-metal distances. [Pg.638]


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