Radiative rates and electron impact excitation rate coefficients for Ne-like selenium, Se XXV

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• 作者：K. Wang^a ; ^b ; C.Y. Chen ; ^a ; ^b ; ^{chychen@fudan.edu.cn"" rel=""nofollow} ; M. Huang^a ; ^b ; Y.S. Wang^a ; ^b ; Y.M. Zou^a ; ^b
• 刊名：Atomic Data and Nuclear Data Tables
• 出版年：2011
• 出版时间：July 2011
• 年：2011
• 卷：97
• 期：4
• 页码：426-480
• 全文大小：1134 K

文摘

In this article we report calculations of energy levels, radiative rates, electron impact collision strengths, and effective collision strengths for transitions among the 241 fine-structure levels arising from 2l⁸ and 2l⁷n^′l^′ (n^′≤6 and l^′≤n^′−1) configurations of Ne-like Se XXV using the Flexible Atomic Code. Energy levels and radiative rates are calculated within the relativistic configuration-interaction method. Direct excitation collision strengths are calculated using the relativistic distorted-wave approximation and high-energy collision strengths are obtained in the relativistic plane-wave approximation. Resonance contributions through the relevant Na-like doubly-excited configurations 2l⁷n^′l^′n^″l^″ (3≤n^′≤7, l^′≤n^′−1, n^′≤n^″≤50, and l^″≤8) are explicitly taken into account via the independent-process and isolated-resonance approximation using distorted waves. Resonant stabilizing transitions and possibly important radiative decays from the resonances toward low-lying autoionizing levels are considered. In addition, the resonance contributions from Na-like 2l⁶3l^′3l^″nl (n=3−6) configurations are included and found to be predominant for many transitions among the singly-excited states in Ne-like Se XXV. We present the radiative rates, oscillator strengths, and line strengths for all electric dipole, magnetic dipole, electric quadrupole, magnetic quadrupole, electric octopole, and magnetic octopole transitions among the 241 levels. The effective collision strengths are reported for all 28920 transitions among the 241 levels over a wide temperature range up to 10 keV. To assess the reliability and accuracy of the present collisional data, we have performed a 27-state close-coupling calculation, employing the Dirac R-matrix theory. The results from the close-coupling calculation and the independent-process calculation for the identical target states are found to be in good agreement.