arXiv · 1008.1415
On highly accurate calculations of the excited $n^1S(L = 0)-$states in helium atoms
Abstract
The total energies and various bound state properties of the excited $2^1S(L = 0)-$states in two-electron helium atoms, including the ${}^{\infty}$He, ${}^4$He and ${}^3$He atoms, are determined to very high numerical accuracy. The convergence of the results obtained for some electron-nuclear and electron-electron expectation values and, in particular, for the electron-nuclear and electron-electron cusp values, is discussed. The field component of the isotope shift and lowest order QED correction are estimated for the $2^1S(L = 0)-$states in the ${}^4$He and ${}^3$He atoms. We also apply our highly accurate methods to numerical computations of the excited $n^1S-$states (for $n$ = 3 and 4) in two-electron atomic systems.
Explore related subjects
Keep this discovery
Alexei M. Frolov, David M. Wardlaw. 2011-02-25. On highly accurate calculations of the excited $n^1S(L = 0)-$states in helium atoms. https://doi.org/10.1140/epjd%2Fe2010-100500-9
Cite the original work for its findings. Save a collection to share your selection of sources.