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Spin-orbit components

Guo, R., Balasubramanian, K., Wang, X. and Andrews, L. (2002) Infrared vibronic absorption spectrum and spin - orbit calculations of the upper spin-orbit component of the AU3 ground state. Journal of Chemical Physics, 117, 1614-1620. [Pg.239]

Contribution of Different Excited States to the Spin-Orbit Component of the... [Pg.323]

Of the manganese halides only the first band of IMn(CO)5 is split into two spin—orbit components. [Pg.67]

TABLE 11. Rotational Temperatures Tr of the Spin-Orbit Components of the HS Fragment Produced in the Photolysis of H2S at 193 nma... [Pg.57]

All the off-diagonal matrix elements of the spin-orbit coupling in the >, Tl> [ basis are thus reduced by the factor y, and we use the experimentally observed quenching to calculate Ej j and the corresponding geometrical distortion (14). In the Cs2NaYClg host lattice the total spread of the four spin-orbit components of T2 is 32 cm whereas crystal field theory without considering a Jahn-Teller effect predicts a total spread of approximately 107 cm-. ... [Pg.9]

Luminescence spectroscopy, whenever applicable, has the advantage that the low-temperature spectrum consists of only one electronic transition, whereas in absorption the transitions to the four spin-orbit components of g are superimposed. As a result the absorption spectrum is not as well resolved. [Pg.11]

In heavy element compounds, spin-orbit interaction is of concern also for binding energies because the mutual spin-orbit interaction between molecular states will in general be smaller than in the dissociation limit. (Sometimes this is also addressed as quenching of SOC, although the interaction does not disappear completely.) Those molecular states that correlate with the lower spin-orbit component of a heavy element atomic state will therefore be more loosely bound. In contrast, the states that dissociate to the upper atomic spin-orbit level are stabilized by SOC. [Pg.159]

In compounds containing heavy main group elements, electron correlation depends on the particular spin-orbit component. The jj coupled 6p j2 and 6/73/2 orbitals of thallium, for example, exhibit very different radial amplitudes (Figure 13). As a consequence, electron correlation in the p shell, which has been computed at the spin-free level, is not transferable to the spin-orbit coupled case. This feature is named spin-polarization. It is best recovered in spin-orbit Cl procedures where electron correlation and spin-orbit interaction can be treated on the same footing—in principle at least. As illustrated below, complications arise when configuration selection is necessary to reduce the size of the Cl space. The relativistic contraction of the thallium 6s orbital, on the other hand, is mainly covered by scalar relativistic effects. [Pg.160]

The first difficulty means that we must take, not a simple product of one spin-orbital component of the ionised state with one spin-orbital component (oq) for the additional electron, but rather a suitable linear combination of such products ... [Pg.62]

The left hand side has been written to indicate the parentage of the function i.e. the fact that it has been derived from the ionised state r a. S2 A 2. The first two quantities on the right hand side are coupling coefficients — the linear coefficients required to generate a state with the correct spin and orbital properties (16,17). Although the function written in Eq. (8) has the same spin and symmetry as the ground state, it is clearly not antisymmetric in all N electrons, since the IVth electron, which is the one added, occupies uniquely the shell r. In order to form a properly antisymmetric state, we must ensure that the i 7th electron can occupy all the shells, and also every spin-orbital component of each shell. This... [Pg.62]

In the (j—j) limit of strong spin-orbit coupling (15) it would still be possible to use formulae (18) and (19) of the previous section, if each spin-orbit component of a given orbital shell were itself regarded as a separate shell. The labels (Si 4i) and (S2 A2) would be replaced by double-group labels (B i) and (B 2) for the spin-orbit states. Thus, for ionisation from a single open shell, we could write ... [Pg.66]

Table 4 shows the predicted intensities from fn configurations in the final column the expected distribution among spin-orbit components is presented. It has been assumed that only the lowest J component of the ground state is appreciably populated. Since the predicted distribution is very uneven, some allowed components having a normalised intensity less than 10-4, only those components for which the intensity is >0.1 have been listed. In repeated (LS) states, for which only summed intensities are listed, the relative strengths for different J values should be the same. [Pg.70]

Figure 4. Si 2p after deposition of 4A of polyamic acid on Si(111). The upper spectrum was obtained with hv = 167 eV and the lower spectrum with hv = 267 eV. The Si 2p% spin-orbit component has been subtracted for clarity. Figure 4. Si 2p after deposition of 4A of polyamic acid on Si(111). The upper spectrum was obtained with hv = 167 eV and the lower spectrum with hv = 267 eV. The Si 2p% spin-orbit component has been subtracted for clarity.
Figure 20 PE spectmm of W() -C7H7)( ) -C5H5) showing two spin-orbit components for the band with unequal intensity owing... Figure 20 PE spectmm of W() -C7H7)( ) -C5H5) showing two spin-orbit components for the band with unequal intensity owing...

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See also in sourсe #XX -- [ Pg.58 , Pg.72 ]




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