1960
DOI: 10.1103/physrev.120.2053
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Thomas-Fermi Technique for Determining Wave Functions for Alkali Atoms with Excited Valence Electrons

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Cited by 12 publications
(2 citation statements)
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“…For alkali atoms, we have used the values given by Allen (1963), inferred from self-consistent field calculations of the ionic cores in their closed-shell ground states, Na + (2p 6 1 S) and Cs + (5p 6 1 S). Similar results for the charge density have been obtained, using the Thomas-Fermi statistical method, by Brudner and Borowitz (1960) and by Russek et al (1962) in an analytical form. For Mg with two electrons outside a closed shell, the core boundary of Mg + (2p 6 3s 2 S) cannot be estimated from one-configuration self-consistent field calculations, but its mean radius is of the order of its Coulombic value, r 3s ≈ 3 4 ν 2 3s , with the effective quantum number ν 3s = 1.90.…”
Section: Resultssupporting
confidence: 80%
“…For alkali atoms, we have used the values given by Allen (1963), inferred from self-consistent field calculations of the ionic cores in their closed-shell ground states, Na + (2p 6 1 S) and Cs + (5p 6 1 S). Similar results for the charge density have been obtained, using the Thomas-Fermi statistical method, by Brudner and Borowitz (1960) and by Russek et al (1962) in an analytical form. For Mg with two electrons outside a closed shell, the core boundary of Mg + (2p 6 3s 2 S) cannot be estimated from one-configuration self-consistent field calculations, but its mean radius is of the order of its Coulombic value, r 3s ≈ 3 4 ν 2 3s , with the effective quantum number ν 3s = 1.90.…”
Section: Resultssupporting
confidence: 80%
“…The core radius of the atomic sodium calculated with Thomas-Fermi approximation is 1.85 a.u. [38] The boundary radius of the configuration space should not be less than this radius because most of the important orbitals will be outside of the target atoms shown in Fig. 1.…”
Section: (B)mentioning
confidence: 99%