Abstract

Wave functions, which include interelectron coordinates ${r}_{\mathrm{ij}}$ explicitly, are calculated for the $1{s}^{ 2}2{s}^{ 2}^{1}S$ and $1{s}^{ 2}2s 2p ^{1}P$ states of Be I, C III, and O V. These wave functions are used to calculate oscillator strengths, including upper and lower bounds, for the lowest $^{1}S\ensuremath{-}^{1}P$ transition. Interpolation techniques are used to make a graphical study of the oscillator-strength behavior along the isoelectronic sequence. Comparisons are made with previous experimental and theoretical results. The results of this study are oscillator strengths for the $1{s}^{ 2}2{s}^{ 2} ^{1}S\ensuremath{\rightarrow}1{s}^{ 2}2s 2p ^{1}P$ Be isoelectronic sequence with rigorous upper and lower bounds of (7-10)% and probable accuracy \ensuremath{\le} 2%.

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