1992
DOI: 10.1002/jcc.540130909
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Highly accurate diatomic centrifugal distortion constants for high orders and high levels

Abstract: The problem of the computation of the Centrifugal Distortion Constants (CDC) related to a diatomic potential is considered. The analytical expressions obtained from a reformulation of the Rayleigh-Schrodinger perturbation theory are used [Kobeissi et al., J. Mol. Spectrosc., 138, 1 (1989)l; these are -C t = l em(@o@n-m) where R = lh2, @o = $, is the vibrational wave function (corresponding to the given energy E, = eo) and @z, . . . , are the "rotational corrections" to a0, solutions of the rotational (nonhomog… Show more

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Cited by 68 publications
(40 citation statements)
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“…By using the canonical functions approach (Kobeissi et al, 1989;Korek et al, 1992;Korek et al, 1999), the eigenvalue E v , the rotational constant B v , the centrifugal distortion constant D v , and the abscissas of the turning point R min and R max have been calculated for the investigated electronic states. Table 3 displays these results for the ground state up to v=101 as a sample (the data for the other states are available with authors).…”
Section: Resultsmentioning
confidence: 99%
“…By using the canonical functions approach (Kobeissi et al, 1989;Korek et al, 1992;Korek et al, 1999), the eigenvalue E v , the rotational constant B v , the centrifugal distortion constant D v , and the abscissas of the turning point R min and R max have been calculated for the investigated electronic states. Table 3 displays these results for the ground state up to v=101 as a sample (the data for the other states are available with authors).…”
Section: Resultsmentioning
confidence: 99%
“…(5) is called the rotational Schrö dinger equation [13] for n Ն 1. From (4) and (5), one can find that the rotational constant and the centrifugal distortion constants are given by [14,15]:…”
Section: Summary Of the Theorymentioning
confidence: 99%
“…The vibrational intervals in diatomic molecules are of interest in the context of such an enhancement. Within the Born-Oppenheimer approximation, the radial Schrödinger equation can be replaced, by using the canonical functions approach (Kobeissi, Korek, & Dagher 1989), and (Korek 1999) where the eigenvalues Ev, the rotational constants Bv, and the centrifugal distortion constants Dv have been calculated for the electronic state (1)…”
Section: Static Dipole Momentmentioning
confidence: 99%