Answers are grounded in this paper and cite their sources.
Bethe cross sections for the excitation of Na-like ions to the 3²P1/2, 3²P3/2, 4²P1/2, and 4²P3/2 states from the ground state are computed from the relativistic Hartree-Fock wave functions. As the nuclear charge is increased, excitation cross sections to the ²P3/2 states are affected far more by relativistic effects than those to the ²P1/2 states. The asymptotic ionization cross sections for the neutral Na atom and Fe¹⁵⁺ ion are computed from a sum rule, i.e., by subtracting the sum of discrete excitation cross sections from the total inelastic-scattering cross section obtained from the sum rule. The ionization cross sections thus obtained are ${{σ}}ᵢₒₙ(Na)={{β}}^{{-}2}(2.51{ln[{{{β}}²}{(1{-}{{β}}²)}]{-}{{β}}²}+ 26.3)×{}{10}^{{-}20} {cm}²,$ ${{σ}}ᵢₒₙ({Fe}¹⁵⁺)={{β}}^{{-}2}(0.209 {ln[{{{β}}²}{(1{-}{{β}}²)}]{-}{{β}}²}+1.64)×{}{10}^{{-}20} {cm}²,$ where ${β}$ is the incident electron or proton speed divided by that of light. The cross section for Na is in agreement with that calculated by McGuire, but not with the electron-impact experiment by McFarland and Kinney. The ionization cross section for Fe¹⁵⁺ is a factor of 2 to 3 larger than the Coulomb-Born results by Rudge and Schwartz and by Bely in the asymptotic region.
No takes yet. Share an insight, caveat, or question.
Kim et al. (1978) studied this question.
Synapse has enriched 10 related papers. Consider them for comparative context: