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Bethe’s notation

Other groups may be handled in a similar manner to O in Example 8.1-1. For improper rotations, the two rules formulated previously hold also for double groups (Box 8.1). If the group contains the inversion operator, even or odd parity is indicated by a superscript of + or —in Bethe s notation and by a subscript g or u in Mulliken-Herzberg notation. [Pg.151]

Actually, different B values were found from interconfigurational versus intra-configurational transitions. To account for this, the notations B y B33, emd Bgi have been introduced (19), the subscripts being related to Bethe s notation of d orbitals in cubic symmetry, ysfe) and ysffs). The transitions Bg(t%g) of a [Pg.177]

We will now summarize the conclusion of the Kirkwood-Bethe theory. Fig 15 shows the computed peak pressure and computed reduced tunc constant for TNT plotted VS the inverse reduced distance. The dotted lines are a power function fit thru the computed peak pressures. The x s are drawn in by the writer to compare computed and measured reduced time constants (taken from Fig 7.9, p 240 of Ref 1). Comparison of other computed and measured shock parameters on the basis of the power functions shown below (in Cole s notation and in English units) is made in Table 11 (from p 242 of Ref 1)... [Pg.81]

Though the Mulliken-Griffith nomenclature is used here, the sub-scripts 3 and 5 on various quantities are reminescences of Bethe s original notation y3 and y5 for the two sub-shells. [Pg.8]

To generate an irreducible G subspace, for particular cases, f needs to be chosen with care. In the case of the kubic harmonics, first defined by Bethe in 1929 suitable functions are the mononomials x y"zP, which we identify in Elert s notation as (mnp). The kubic harmonics up to level 4 and their maps onto the irreducible representations of the cubic groups are listed in Table 3.9. [Pg.83]

The different notations for the IRs of Oh and Td are given in Appendix B. For the acceptors, the Bethe-Koster notation is used and for donors, the Mulliken s one. [Pg.128]

Using Bethe s T-notation for the underlying double group Cf, that is isomorphous to D. ... [Pg.120]

Relative to the 5f - ground term. The values of J are indicated. Relative to the 5f J-9/2 ( l) ground level. Bethe notation is used for these Kramer s doublets. [Pg.440]

Fig. 3.5/ and 6d manifolds in an octahedral field and their correlation with free ion one-electron levels. Note that the crystal field lowers the energy of the 6d levels (relative to 5J) prior to splitting. Bethe notation is used for the Kramers s doublets and Mulliken notation for the spin-free Hamiltonian states, as usual. [Pg.445]


See other pages where Bethe’s notation is mentioned: [Pg.80]    [Pg.150]    [Pg.311]    [Pg.31]    [Pg.80]    [Pg.150]    [Pg.311]    [Pg.31]    [Pg.77]    [Pg.54]    [Pg.85]    [Pg.360]    [Pg.471]   
See also in sourсe #XX -- [ Pg.29 , Pg.30 ]




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Bethe notation

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