Relativistic and QED corrections for the ground state lithiumlike ionization energies

Author(s):  
William P. Earwood ◽  
Steven R Davis

Abstract The ground state ionization energies of Z ≤ 10 lithiumlike ions are calculated using fully correlated Gaussian wavefunctions. Leading-order relativistic corrections are evaluated, while QED corrections are established with small uncertainties by directly calculating the Araki-Sucher energy and expanding the three-electron Bethe logarithm in 1/Z. The non-relativistic α6 level shifts have also been calculated, and we have used these energies to recommend ionization energies, which include estimates of the influence of the relativistic portion of the α6 energy. The results emphasize the importance of the direct computation of the complete α6 correction, but also the need for new, higher accuracy experimental ionization limits.

2002 ◽  
Vol 80 (11) ◽  
pp. 1255-1261 ◽  
Author(s):  
V G Pal'chikov ◽  
I Yu. Skobelev ◽  
A Ya. Faenov

The paper examines the 1/Z expansion method in calculating the energy levels, ionization energies, and wavelengths of the resonant Rydberg states 1snp 1P1 for atoms belonging to the helium isoelectronic sequence. The interactions of the bound electrons are treated as a perturbation that results in the electron–electron Breit interaction, relativistic corrections, and quantum electrodynamic (QED) contributions. By comparing the calculated wavelengths with a number of observed wavelengths, the QED contributions to the ground state are analyzed. PACS Nos.: 31.20Di, 31.20Tz, 31.30Jv, 31.50+W


1987 ◽  
Vol 42 (3) ◽  
pp. 281-284 ◽  
Author(s):  
Thomas X. Carroll ◽  
De Ji ◽  
Duncan C. Maclaren ◽  
T.Darrah Thomas ◽  
Leif J. Saethre

1991 ◽  
Vol 06 (28) ◽  
pp. 2625-2637 ◽  
Author(s):  
M. R. ARAFAH ◽  
FAYYAZUDDIN

An approximate scheme is formulated and used to calculate ground state energies for [Formula: see text] system (q=u,d,s; Q=c,b) with Cornell potential. It is shown that predicted values agree well with the D and B masses. Spin-dependent potential and relativistic corrections are taken into account, We find that B and ηb mesons lie close to masses ( GeV ) m(B*)=5.33, [Formula: see text], m(Bs)=5.39, and m(ηb)=9.32. The ordering of 1p levels for [Formula: see text] system is discussed.


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