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Symmetry groups upper

The uniaxial groups are of two kinds, those that contain case (b) 1E, 2E representations which are CCs of one another (called lower symmetry groups), and those with no case (b) representations (termed upper symmetry groups ). For the latter, (x y) span an E irreducible representation while z is the basis of non-degenerate A or B representation. Consequently,... [Pg.294]

Sometimes it is said that the barrier results from an avoided crossing (cf. Chapter 6) of two diabatic hypersurfaces that belong to the same irreducible representation of the symmetry group of the Hamiltonian (in short of the same q mmetry ). This, however, caimot be taken literally, because, as we know from Cliapter 6, the non-crossing rule is valid for diatomics only. The solution to this dilemma is the conical intersection described in Chapter 6 (cf. Fig. 6.15). Instead of diabatic we have two adiabatic hypersurfaces ("upper and lower ), each consisting of the diabatic part I and the diabatic part II. A thermic reaction takes place as a rule on the lower hypersurface and corresponds to crossing the border between I and n. [Pg.803]

Table 3.1. The 32 point groups and the symbols of the symmetry groups. The upper left comer and the lower right comer in each cell list the Schoenflies and international symbols, respectively... Table 3.1. The 32 point groups and the symbols of the symmetry groups. The upper left comer and the lower right comer in each cell list the Schoenflies and international symbols, respectively...
Table 2A.N2 EGSO weights (standard tableaux functions) for spherical AOs, upper group, and s-p hybrids, lower group. These are weights for whole symmetry functions rather than individual tableaux. It should be recalled from Chapter 6 that the detailed forms of symmetry functions are dependent on the particular arrangement of the orbitals in the tableaux and are frequently nonintuitive. Table 2A.N2 EGSO weights (standard tableaux functions) for spherical AOs, upper group, and s-p hybrids, lower group. These are weights for whole symmetry functions rather than individual tableaux. It should be recalled from Chapter 6 that the detailed forms of symmetry functions are dependent on the particular arrangement of the orbitals in the tableaux and are frequently nonintuitive.
Table 12.10. BF EGSO weights (standard tableaux functions) for spherical AOs, upper group, and hybrid AOs, lower group. These are weights for whole symmetry functions. Table 12.10. BF EGSO weights (standard tableaux functions) for spherical AOs, upper group, and hybrid AOs, lower group. These are weights for whole symmetry functions.
Actually the contribution from upper states may not always be very important. A dominance by a few low-lying states can yield surprising results as the magnetism of rrans-dimesityl bis(diethylphenylphosphine)cobalt(II) shows. This nominally square planar low-spin cobalt(II) molecule shown in Fig. 8a, in which the a-methyl groups of the mms-mesityl ligands effectively block the fifth and sixth octahedral coordination sites around the cobalt, was studied by Bentley et al. (5). Although the symmetry of the first coordination shell is... [Pg.16]

Structures of aspartate carbamoyl transferase in the T conformation (a) and the R conformation (b) viewed along an axis perpendicular to the threefold symmetry axis. The structures and the color coding are the same as in figure 9.17. Note the expansion of the cavity between the upper and lower c1 groups in the R structure. [Pg.190]


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