We have computed the Bethe logarithms for the 1 singlet S, 2 singlet S and 2triplet S states of the helium atom to about seven figure-accuracy using ageneralization of a method first developed by Charles Schwartz. We have alsocalculated the Bethe logarithms for the helium-like ions of Li, Be, O and S forall three states to study the 1/Z behavior of the results. The Bethe logarithmof H minus was also calculated with somewhat less accuracy. The use of ourBethe logarithms for the excited states of neutral helium, instead of thosefrom Goldman and Drake's first-order 1/Z-expansion, reduces by several ordersof magnitude the discrepancies between the theoretically calculated andexperimentally measured ionization potentials of these states
The nonrelativistic energy levels of a helium atom are calculated for S, P, D and F states. The calc...
This paper reviews progress that has been made in obtaining essentially exact solutions to the nonre...
A method for the calculation of logarithmic sums that yields very high accuracy even for small basis...
The Bethe logarithm for a large set of states of the helium atom is calculated with a precision of 1...
The leading terms in the 1/Z expansion of the two-electron Bethe logarithm are calculated for the st...
The calculation of Bethe logarithm for the ground state of the lithium atom is presented. The Bethe ...
A general computational scheme for the (nonrelativistic) Bethe logarithm is developed, opening the r...
Bethe logarithms accurate to 14 or 15 places to the right of the decimal are tabulated for all state...
We describe the calculation of hydrogenic (one-loop) Bethe logarithms for all states with principal ...
The nonrelativistic ionization energy levels of a helium atom are calculated for S, P, D, and F stat...
We describe the calculation of hydrogenic (one-loop) Bethe logarithms for all states with principal ...
Two-loop Bethe logarithms are calculated for excited P and D states in hydrogenlike systems, and est...
The leading two terms in the 1/Z expansion of the two-electron Bethe logarithm are calculated by the...
We calculate the two-loop Bethe logarithm correction to atomic energy levels in hydrogenlike systems...
Two-loop Bethe logarithms are calculated for excited P and D states in hydrogenlike systems, and est...
The nonrelativistic energy levels of a helium atom are calculated for S, P, D and F states. The calc...
This paper reviews progress that has been made in obtaining essentially exact solutions to the nonre...
A method for the calculation of logarithmic sums that yields very high accuracy even for small basis...
The Bethe logarithm for a large set of states of the helium atom is calculated with a precision of 1...
The leading terms in the 1/Z expansion of the two-electron Bethe logarithm are calculated for the st...
The calculation of Bethe logarithm for the ground state of the lithium atom is presented. The Bethe ...
A general computational scheme for the (nonrelativistic) Bethe logarithm is developed, opening the r...
Bethe logarithms accurate to 14 or 15 places to the right of the decimal are tabulated for all state...
We describe the calculation of hydrogenic (one-loop) Bethe logarithms for all states with principal ...
The nonrelativistic ionization energy levels of a helium atom are calculated for S, P, D, and F stat...
We describe the calculation of hydrogenic (one-loop) Bethe logarithms for all states with principal ...
Two-loop Bethe logarithms are calculated for excited P and D states in hydrogenlike systems, and est...
The leading two terms in the 1/Z expansion of the two-electron Bethe logarithm are calculated by the...
We calculate the two-loop Bethe logarithm correction to atomic energy levels in hydrogenlike systems...
Two-loop Bethe logarithms are calculated for excited P and D states in hydrogenlike systems, and est...
The nonrelativistic energy levels of a helium atom are calculated for S, P, D and F states. The calc...
This paper reviews progress that has been made in obtaining essentially exact solutions to the nonre...
A method for the calculation of logarithmic sums that yields very high accuracy even for small basis...