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Spin-orbit coupling surface

There is a deviation of the multiplet shape from the one found for Sm. This is explained by the change of the main quantum number and the strong spin-orbit coupling surface effects as broadening and shift of the multiplet as well as a contribution from a divalent surface can also be invoked. [Pg.231]

Figure 1. Adiabatic potential surfaces (a) for the linear E x e case and (b) for a state with linear Jahn-Teller coupling and spin-orbit coupling to a state,... Figure 1. Adiabatic potential surfaces (a) for the linear E x e case and (b) for a state with linear Jahn-Teller coupling and spin-orbit coupling to a state,...
Here for simplicity it is assumed that there is only one promoting mode. Equation (3.85) should be compared with Eq. (3.73). In Eq. (3.85) both vibronic and spin-orbit coupling are involved in W-,. /. Due to the rapid progress in ab initio calculations, it has now become possible to evaluate Wi >/ by using potential energy surfaces information obtained from ab initio calculations. [Pg.39]


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See also in sourсe #XX -- [ Pg.582 , Pg.588 , Pg.589 , Pg.590 , Pg.591 , Pg.592 , Pg.593 , Pg.594 , Pg.595 , Pg.596 , Pg.597 , Pg.598 , Pg.605 ]




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