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A-type doubling

Fig. 4.16 A-type doubling in a 2ni/(2 electronic level. Half the rotational levels belong to the 2Hi /2 electronic state, half to the 2n, 2 state. The doubling is exaggerated in practice, it is small and often not resolved. Fig. 4.16 A-type doubling in a 2ni/(2 electronic level. Half the rotational levels belong to the 2Hi /2 electronic state, half to the 2n, 2 state. The doubling is exaggerated in practice, it is small and often not resolved.
In linear molecules, the electronic-rotation interaction terms in H cause the A-type doubling of electronic states, whereas the vibration-rotation interaction terms in H cause the /-type doubling of vibrational states. In addition, the perturbation H can cause interactions between vibration-rotation levels of different electronic states. If it happens that two vibration rotation levels of different electronic states of a molecule have... [Pg.396]

In nitric oxide, which is an exception among stable diatomic molecules, each level has a multiplicity of two (A-type doubling), so that the electronic partition function is actually 4.0. [Pg.108]

The two tetraorganodistannoxanes 77 and 78, containing phenyl-derived spacers, are listed in entries 39 and 40, respectively. Both compounds adopt A-type double ladder structures in the solid state (Figure 2.10.13) and for 78 this structure is retained in solution. [Pg.217]

By the argument given above we know that four of these are 2 states, with A = 0, and four are n states. The n states are those formed from px and p (which are the linear combinations of the complex exponential functions p+1 and p i). The two II states uA + uB are separated widely by the exchange integrals from the two uA — uB, and the A-type doubling will cause a further small separation of the nuclear-symmetric and nuclear-antisymmetric levels. The exchange terms similarly separate the Ua + uB s and p, functions from the uA — uB functions. The best approximate wave functions would then be certain linear combinations of the two nuclear-symmetric functions and also of the two nuclear-antisymmetric functions. [Pg.394]

Each energy level of a multiplet with A 0 is doubly degenerate, corresponding to the two values for M. Thus a A term has six different wave functions [Eqs. (13.87), (13.89), (11.57) to (11.59)] and therefore six different molecular electronic states. Spin-orbit interaction splits the A term into three levels, each doubly degenerate. The double degeneracy of the levels is removed by the A-type doubling mentioned previously. [Pg.407]

Fine structure splittings have been observed in the far-IR [1 to 3] and mid-IR [4] LMR spectra, in the IR emission [6] and absorption [7] spectra, and in the near-UV emission [8 to 12] and absorption [13] spectra of PH and PD. The fine-structure constants for the electronic ground state X i.e., X for the spin-spin coupling, y for the spin-rotation coupling, and Xq, Yd for their respective centrifugal distortions, and constants for the excited state A rij, i.e.. A, Ad for the spin-orbit coupling and p, q, Po or C (i = 0 to 3) for the A-type doubling, have been derived for definitions of the constants and relations with reference to earlier notations, see [8, table 3]. [Pg.12]

Fig. 5.34 Experimental arrangement for OODR A-type double resonance... Fig. 5.34 Experimental arrangement for OODR A-type double resonance...
Moreover, for a vibrationally degenerate excited state, the rotational A-type doubling has to be corrsidered. Its matrix elements are ofif-diagonal in the quantum nttmbers A and k ... [Pg.8]

The high-resolution Fourier transform emission spectrum of the c 0- >0, 0- > 1 transitions [23] and the high-resolution LIF spectrum of the c n transition [22] gave the following A-type doubling constants (in cm" ) ... [Pg.44]


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See also in sourсe #XX -- [ Pg.119 , Pg.259 ]

See also in sourсe #XX -- [ Pg.119 , Pg.259 ]

See also in sourсe #XX -- [ Pg.390 ]




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