1999
DOI: 10.1103/physreva.60.2781
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Electric-dipole amplitudes, lifetimes, and polarizabilities of the low-lying levels of atomic ytterbium

Abstract: The results of ab initio calculations of electric-dipole amplitudes, lifetimes, and polarizabilities for several low-lying levels of ytterbium are reported. The effective Hamiltonian for two valence electrons H eff was constructed by means of the many-body perturbation theory and solutions of the two-electron equation H eff ⌽ n ϭE n ⌽ n were found.

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Cited by 112 publications
(96 citation statements)
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“…The computational procedure is similar to calculations of hyperfine structure constants and electric-dipole amplitudes for atomic ytterbium [35,36] [37]. One-electron basis set for Mg included 1s-13s, 2p-13p, 3d-12d, and 4f -11f orbitals, where the core-and 3,4s, 3,4p, 3,4d, and 4f orbitals were Dirac-Hartree-Fock (DHF) ones, while all the rest were virtual orbitals.…”
Section: Methods Of Calculationsmentioning
confidence: 99%
“…The computational procedure is similar to calculations of hyperfine structure constants and electric-dipole amplitudes for atomic ytterbium [35,36] [37]. One-electron basis set for Mg included 1s-13s, 2p-13p, 3d-12d, and 4f -11f orbitals, where the core-and 3,4s, 3,4p, 3,4d, and 4f orbitals were Dirac-Hartree-Fock (DHF) ones, while all the rest were virtual orbitals.…”
Section: Methods Of Calculationsmentioning
confidence: 99%
“…[19,20] and subsequently developed in [21,22,23,24]. In this method one determines wave functions from solution of the effective many-body Shrödinger equation…”
Section: General Formalismmentioning
confidence: 99%
“…In the CI+all-order approach, the valence part of the polarizability is determined by solving the inhomogeneous equation of perturbation theory in the valence space, which is approximated as [25] (…”
Section: Polarizabilitiesmentioning
confidence: 99%