1998
DOI: 10.1002/9780470141625.ch2
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An Effective Hamiltonian to Treat Adiabatic and Nonadiabatic Effects in the Rotational and Vibrational Spectra of Diatomic Molecules

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Cited by 29 publications
(9 citation statements)
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References 32 publications
(20 reference statements)
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“…The values of Y ij are those given in Table 3. Herman and Ogilvie [30], Uehara and Ogilvie [22], and Uehara [18] published relations between the rotational g factor g J (n), the permanent electric dipole moment M(n), and the nonadiabatic expansion coefficients r i a,b :…”
Section: Discussionmentioning
confidence: 99%
“…The values of Y ij are those given in Table 3. Herman and Ogilvie [30], Uehara and Ogilvie [22], and Uehara [18] published relations between the rotational g factor g J (n), the permanent electric dipole moment M(n), and the nonadiabatic expansion coefficients r i a,b :…”
Section: Discussionmentioning
confidence: 99%
“…As was shown by Watson [19] and formally presented by Herman and Ogilvie [11], the function b (r) is isotopologue-dependent, and may be written as a sum of contributions from the two atoms A and B which form the molecule, …”
Section: Theorymentioning
confidence: 96%
“…In recent work, however, Rey and Tyuterev [8,9] were testing a new variational method of determining the eigenvalues and eigenfunctions of the Herman-Asgharian (HA) Hamiltonian [10,11] for a diatomic molecule, and they discovered a problem. This Hamiltonian includes terms b (r) and a (r) which take account of non-adiabatic corrections to the radial and angular kinetic energy operators, respectively, as well as the adiabatic correction DV ad (r) to the ''clamped nuclei'' potential energy function function V CN (r):…”
Section: Introductionmentioning
confidence: 99%
“…Watson [80] showed that it is not possible to separate the adiabatic and nonadiabatic contributions on the basis of line positions alone. However, an alternative formulation of the Hamiltonian by Herman and Ogilvie [173] does allow the contributions to be separated, using constraints from the molecular dipole moment function or rotational g-factor. This approach has not yet been applied to alkali-metal dimers, but Coxon and Hajigeorgiou have shown that, for HCl [10] and CO [16], the empirical true and effective adiabatic corrections have similar values near R e but very different gradients (actually of opposite sign for HCl).…”
Section: Comparison With Empirical Isotope Shiftsmentioning
confidence: 99%