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Total dielectronic recombination rate coefficient for Co-like tungsten

✍ Scribed by Fan-Chang Meng; Chong-Yang Chen; Yan-Sen Wang; Ya-Ming Zou


Book ID
104028680
Publisher
Elsevier Science
Year
2008
Tongue
English
Weight
354 KB
Volume
109
Category
Article
ISSN
0022-4073

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✦ Synopsis


Ab initio calculation of the total dielectronic recombination (DR) rate coefficient from the ground state 3s 2 3p 6 3d 9 (J ΒΌ 5/2) of Co-like tungsten is performed employing the relativistic distorted-wave approximation with configurationinteraction. The DR contributions mainly come from complex series 3d 8 4ln 0 l 0 . The complex series 3p 5 3d 10 n 0 l 0 , 3p 5 3d 9 4ln 0 l 0 and 3d 8 5ln 0 l 0 also contribute significantly to the total DR rates at relatively high electron temperatures. The l 0 and n 0 dependences of the partial rate coefficient are investigated. The inclusion of decays into autoionizing levels followed by radiative cascades (DAC) enlarges the total DR rate coefficients by a factor of about 10%. The level-by-level extrapolation method is developed to include DAC effects. The total DR rate coefficients are fitted to an empirical formula. It is shown that at temperatures above 2.5 keV the Burgess-Merts (BM) semiempirical formula can provide DR results with an accuracy of about 15%, whereas at electron temperatures below 100 eV it underestimates the DR rate coefficients by up to a few orders of magnitude and its temperature dependence is completely inadequate. The comparison of the results for Ni-like and Co-like tungsten shows that these two sets of DR rate coefficients are very close in magnitude at relatively high electron temperatures.


πŸ“œ SIMILAR VOLUMES


A simple formula for the total dielectro
✍ M. Landini; B. C. Monsignori Fossi πŸ“‚ Article πŸ“… 1971 πŸ› Springer 🌐 English βš– 329 KB

Two simple relationships for the total dielectronic recombination coefficient are developed. The first is for isoelectronic sequences of H, He, Ne, K-Ni and the second for Li-F, Na-A and Cu-Kr. Comparison with the extended computations of Jordan and Elwert is made.