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Partitioning of the g Factors

In order to fit vibration-rotation spectra of several isotopologues of diatomic molecules to the effective Hamiltonian, Eq. (6.90), one normally partitions the corrections to the reduced masses, i.e. the g factor radial functions gj R) and gv R), into two isotopically independent terms that are associated with one or the other nucleus [Pg.148]

The second terms are the electronic contributions to the rotational and vibrational g factors, whereas the last three terms are static response functions involving the total [Pg.149]

Recalling that according to Eq. (4.25) the 2 -component of the electric dipole moment Pz Rom, R) for the internuclear distance R and with the origin of the coordinate system at the centre of mass, is given as [Pg.150]

Choosing the coordinate system such that Ra,z — Rcm,z = R p/Ma, which implies for a molecule of polarity +AB that p,z 0, we can finally write [Pg.150]

On the other hand, simply averaging the two isotopically invariant g factors gives another partitioning of the g factors [Pg.151]


Partitioning of the g Factors 151 The analogous derivations for nucleus A would then give... [Pg.151]


See other pages where Partitioning of the g Factors is mentioned: [Pg.148]    [Pg.149]   


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