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3. Results

The calculated collision strengths (tex2html_wrap_inline1201) for fine-structure transitions involving the tex2html_wrap_inline1203 ground state and the tex2html_wrap_inline1205 metastable state are averaged over a Maxwellian velocity distribution to obtain effective collision strengths (tex2html_wrap_inline1207) as a function of electron temperature in the range tex2html_wrap_inline1209. This procedure is detailed in Paper I. The results are shown in Tables 4 (click here) and 5 (click here).

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Table 4: Effective collision strengths tex2html_wrap_inline1211 for electron excitation up to the first 10 J levels of Fe I, initial levels 1,2 & 3. We use the notation tex2html_wrap_inline1215 to indicate the number tex2html_wrap_inline1217  

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Table 5: Effective collision strengths tex2html_wrap_inline1221 for electron excitation up to the first 10 J levels of Fe I, initial levels 4 to 9. We use the notation tex2html_wrap_inline1225 to indicate the number tex2html_wrap_inline1227  

An example plot of one particular collision strength tex2html_wrap_inline1231 is shown in Fig. 1 (click here). Some resonance features can be seen due to excitation into states of tex2html_wrap_inline1233.

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Figure 1: Log - log plot of collision strength tex2html_wrap_inline1237, solid line,   with fits showing the forms of the Wigner threshold behaviour, dotted & dashed lines

The figure also demonstrates that the collision strength exhibits Wigner threshold behaviour (Wigner 1948) of the form tex2html_wrap_inline1239 where l is the dominant angular momentum contribution, i.e. l=0 for s-wave, l=1 for p-wave etc. At the lowest energies the s-wave dominates but as the energy approaches the next thresholds the p-wave contribution becomes evident. The approximate fits are tex2html_wrap_inline1247 for the s-wave (0.0 to 0.004 Ryd) and tex2html_wrap_inline1249 for the p-wave (0.004 to 0.07 Ryd). All 45 transitions exhibit similar behaviour although clearly for different values of l and energy.



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