1993
DOI: 10.1103/physreva.48.4142
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Radiative lifetimes of triply excited states of the Li isoelectronic sequence

Abstract: Singly, doubly, and triply excited states of the Li isoelectronic sequence have been represented by small expansions of self-consistent, state-specific wave functions containing important contributions from localized and asymptotic correlation components. These wave functions have been used for the prediction of wavelengths and probabilities of one-, two-, and three-electron radiative transitions along the sequence, up to Ne +. For Z around 8 -10, the radiative lifetimes of the triply excited states are about … Show more

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Cited by 28 publications
(29 citation statements)
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“…Several approximations have been exploited to compute the energies (and sometimes the widths) of a number of multiply excited states in lithium [11][12][13][14][15]. It is, however, only the most recent developments in R-matrix theory which have allowed a comprehensive photoionization calculation including resonances to be carried out.…”
mentioning
confidence: 99%
“…Several approximations have been exploited to compute the energies (and sometimes the widths) of a number of multiply excited states in lithium [11][12][13][14][15]. It is, however, only the most recent developments in R-matrix theory which have allowed a comprehensive photoionization calculation including resonances to be carried out.…”
mentioning
confidence: 99%
“…In a later work, Safronova and Senashenko [16] performed a detailed and systematic study on the n = 2 intrashell states of the Li-isoelectronic series employing a 1/Z expansion approach for a wide range of Z. Thereafter, a multitude of theoretical methodologies have been proposed which provide results in fairly good agreement with the experimental works, namely, the joint saddle point (SP) and complex coordinate rotation (CCR) method [17][18][19][20], the state-specific theory [21,22], the space partition and stabilization approach [23], the R-matrix theory along with many of its variants [24,25], the truncated diagonalization method (TDM) [26][27][28], the hyperspherical coordinate formalism [29,30], etc.…”
Section: Introductionmentioning
confidence: 99%
“…Later other formalisms such as the 1/Z expansion method [17], many-body perturbation theory [18] were also used to investigate these states. Some other recent theoretical works include the state-specific theory [19][20][21], the configuration interaction (CI) type approach [22], joint saddle point (SP) and complex coordinate rotation (CCR) method [23][24][25], the space partition and stabilization procedure [26], a density functional formalism [27], several variants of the R-matrix theory [28][29][30][31] as well as the TDM [32,33], the hyperspherical coordinate approach [34,35], etc. Although the most natural and commonest choice in these works was neutral atom (Li), other atomic systems such as the negative ions (e.g., He − ), positive ions like Li-isoelectronic series or N 2+ [22] have also received considerable attention.…”
Section: Introductionmentioning
confidence: 99%