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Ordering patterns orbital

To determine the first-order spin-orbit splitting pattern of an orbitally degenerate electronic state, we shall make use of the energy expression obtained from the phenomenological operator, which in this case reduces to Aso A S because only the z component of the spin-orbit operator is involved. [Pg.157]

The greatest advantage of the OOA is its combined description of orbital and magnetic ordering patterns. In this case, besides orbital pseudo spin system and nuclear distortions (phonons), we include real spins, the third participant in the nontrivial coupling. [Pg.708]

This means that fine-structure levels are expected to be equally spaced (by AA) however, second-order spin-orbit effects can distort the equidistant fine-structure pattern. [Pg.183]

A similar pattern exists for the entire periodic table (T Figure 9.26). Notice that, because of the filling order of orbitals, the periodic table can be divided into blocks representing the filling of particular subshells. [Pg.303]

We consider first some experimental observations. In general, the initial heats of adsorption on metals tend to follow a common pattern, similar for such common adsorbates as hydrogen, nitrogen, ammonia, carbon monoxide, and ethylene. The usual order of decreasing Q values is Ta > W > Cr > Fe > Ni > Rh > Cu > Au a traditional illustration may be found in Refs. 81, 84, and 165. It appears, first, that transition metals are the most active ones in chemisorption and, second, that the activity correlates with the percent of d character in the metallic bond. What appears to be involved is the ability of a metal to use d orbitals in forming an adsorption bond. An old but still illustrative example is shown in Fig. XVIII-17, for the case of ethylene hydrogenation. [Pg.715]

The Gaussian functions are multiplied by an angular function in order to give the orbital the symmetry of a s, p, d, and so on. A constant angular term yields s symmetry. Angular terms of x, y, z give p symmetry. Angular terms of xy, xz, yz, x —y, Az —2x —2y yield d symmetry. This pattern can be continued for the other orbitals. [Pg.20]

For most purposes, hydroearbon groups ean be eonsidered to be nonpolar. There are, however, small dipoles associated with C—H bonds and bonds between earbons of different hybridization or substitution pattern. For normal sp earbon, the earbon is found to be slightly negatively charged relative to hydrogen. The electronegativity order for hybridized carbon orbitals is sp > sp > sp. Scheme 1.1 lists the dipole moments of some hydrocarbons and some other organic molecules. [Pg.17]


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See also in sourсe #XX -- [ Pg.695 , Pg.698 , Pg.699 , Pg.708 , Pg.709 , Pg.711 , Pg.712 ]




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