2000
DOI: 10.1088/0953-4075/33/12/312
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Theoretical electronic structure of RbCs revisited

Abstract: The potential energy for the 30 lowest molecular states 2S+1 (+) of the RbCs molecule has been calculated over a wide range of internuclear distances, using an ab initio method based on non-empirical pseudopotentials, parametrized l-dependent polarization potentials and full valence CI calculations. Molecular spectroscopic constants have been derived for the bound states. An accurate description of the few experimentally known states is obtained. Extensive tables of energy values versus internuclear distances… Show more

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Cited by 110 publications
(104 citation statements)
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“…We have analyzed our observations of the Ω = 0 ± levels by fitting them to a model of the RbCs * potentials, based on ab initio calculations [31] and previous spectroscopic data [27,32]. A thorough discussion of this analysis will be presented elsewhere.…”
mentioning
confidence: 99%
“…We have analyzed our observations of the Ω = 0 ± levels by fitting them to a model of the RbCs * potentials, based on ab initio calculations [31] and previous spectroscopic data [27,32]. A thorough discussion of this analysis will be presented elsewhere.…”
mentioning
confidence: 99%
“…The parameters defining the core-polarization potentials and the comparison of the calculated IPs and atomic transition energies with the experimental values of the atom Rb are given in Ref. [18], whereas the Gaussian basis set used is (7s 4p 5d 1f/6s 4p 4d 1f) [19]. For the hydrogen atom the basis set is a modified cc-pv6z.…”
Section: Ab Initio Calculationmentioning
confidence: 99%
“…Nonempirical one-electron pseudopotential is used for K and Rb atoms. Core valence effects (relativistic) have been taken into account through ᐉ-dependent core polarization potentials parameterized for each atom [2,8,10,11]. Gaussian basis sets have been used for the atoms K and Rb [7].…”
Section: Summary Of the Theorymentioning
confidence: 99%
“…In the conventional Rayleigh-Schrö dinger perturbation theory, the vibration-rotation wave function ⌿ vJ and the eigenvalues E vJ are expanded, respectively, as (2) where v and J are, respectively, the vibrational and rotational quantum numbers, ϭ J(Jϩ1), e o ϭ E v is the pure vibrational energy, e 1 ϭ B v is the rotational quantum number, e n (n Ͼ 1) are the centrifugal distortion constants (e 2 ϭ ϪD v , e 3 ϭ H v , . .…”
Section: Summary Of the Theorymentioning
confidence: 99%
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