2014
DOI: 10.1016/j.jqsrt.2014.04.018
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An alternative method for determination of oscillator strengths: The example of Sc II

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Cited by 38 publications
(48 citation statements)
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“…The average deviations of the least-squares fits were 157 cm −1 for the 93 even-parity experimental levels and 65 cm −1 for the 75 odd-parity experimental levels. (Buchta et al 1971;Arnesen et al 1976;Palenius et al 1976;Vogel et al 1985;Marsden et al 1988), the HFR values calculated by Kurucz (2011) and the lifetimes deduced from the semi-empirical oscillator strengths calculated by Ruczkowski et al (2014). On average, our HFR+CPOL lifetimes are shorter than the measurements for the odd-parity levels and longer for the even-parity levels.…”
Section: R a D I At I V E Pa R A M E T E R C A L C U L At I O N Smentioning
confidence: 46%
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“…The average deviations of the least-squares fits were 157 cm −1 for the 93 even-parity experimental levels and 65 cm −1 for the 75 odd-parity experimental levels. (Buchta et al 1971;Arnesen et al 1976;Palenius et al 1976;Vogel et al 1985;Marsden et al 1988), the HFR values calculated by Kurucz (2011) and the lifetimes deduced from the semi-empirical oscillator strengths calculated by Ruczkowski et al (2014). On average, our HFR+CPOL lifetimes are shorter than the measurements for the odd-parity levels and longer for the even-parity levels.…”
Section: R a D I At I V E Pa R A M E T E R C A L C U L At I O N Smentioning
confidence: 46%
“…Although the calculation of Kurucz (2011) shows a better agreement than HFR+CPOL for certain 3d4d levels ( 3 F 2, 4 , 1 D 2 and 3 P 2 ), it does not solve the theory-experiment disagreements observed for the levels 4p 2 1 D 2 and 3d6s 3 D 3 . The parametric calculation of Ruczkowski et al (2014) TR-LIF measurement is slightly lower than the one of Marsden et al (1988) although the error bars do overlap. For all 3d4p levels, our HFR+CPOL model and the parametric calculation of Ruczkowski et al (2014) are closer to the measurement of Marsden et al (1988).…”
Section: R a D I At I V E Pa R A M E T E R C A L C U L At I O N Smentioning
confidence: 77%
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“…We had recourse to a semi-empirical method for parametrization of oscillator strengths. The complete details of this method were already described in previous paper [6]; nevertheless let us mention once more that we transformed angular coefficients of the transition matrix from SL coupling to intermediate one, using fine structure eigenvector amplitudes, previously determined [7][8][9] and presently reanalyzed for odd-parity ones.…”
Section: Oscillator Strength Parametrization Methodsmentioning
confidence: 99%