1994
DOI: 10.1021/cr00031a009
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From Intermolecular Potentials to the Spectra of van der Waals Molecules, and Vice Versa

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Cited by 255 publications
(173 citation statements)
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“…In this helicity-decoupling approximation, the projection, K, of the total angular momentum onto the intermolecular axis is a good quantum number. 24 Hence, the calculation may be performed per K and K ′ , the projection quantum numbers in the initial and final states, respectively. To exploit the body-fixed projection, K, of the total angular momentum as a good quantum number, the calculation should be performed in a body-fixed frame.…”
Section: B Coupled-states Approximationmentioning
confidence: 99%
See 1 more Smart Citation
“…In this helicity-decoupling approximation, the projection, K, of the total angular momentum onto the intermolecular axis is a good quantum number. 24 Hence, the calculation may be performed per K and K ′ , the projection quantum numbers in the initial and final states, respectively. To exploit the body-fixed projection, K, of the total angular momentum as a good quantum number, the calculation should be performed in a body-fixed frame.…”
Section: B Coupled-states Approximationmentioning
confidence: 99%
“…To exploit the body-fixed projection, K, of the total angular momentum as a good quantum number, the calculation should be performed in a body-fixed frame. Here, the primitive angular basis functions are defined by 24 …”
Section: B Coupled-states Approximationmentioning
confidence: 99%
“…The method to compute the intermolecular rovibrational states on the 5D intermolecular potential surface is based on a general formalism 51 developed for weakly bound dimer molecular complexes with large amplitude internal motion such as ammonia [52][53][54] and water 9, 51, 55-57 dimer. For details on the Hamiltonian, body-fixed coordinates, etc., the reader is referred to previous work.…”
Section: B Bound and Quasi-bound State Calculationsmentioning
confidence: 99%
“…In an effort to avoid the isomorphic Hamiltonian in that case alternative derivations were presented, one starting with Cartesian coordinates and applying the chain rule 27 and one employing the Podolsky form of the Laplacian. 28 Both derivations require a somewhat ad hoc rewriting of the Hamiltonian in terms of angular momentum operators to arrive at the familiar results and electron spin was not considered.…”
Section: Appendix: Basis Functions and Rotational Hamiltonianmentioning
confidence: 99%