Up: Temperature dependence of Stark
For evaluation of Stark widths and shifts of non - hydrogenic lines
of ionized atoms, various theoretical approaches have been used,
see e.g. Griem (1974). For example, in the case of the singly ionized
atoms semiclassical and quantum-mechanical approaches have been
applied. However, both approaches involve considerable labor,
especially the quantum-mechanical method. Griem (1968)
suggested a simple semiempirical impact approximation
based on Baranger's (1958) original formulation together
with the use of an effective Gaunt-factor approximation proposed by
Seaton (1962) and Van Regemorter (1962). For singly
ionized atoms this semiempirical formula
agrees with experiment on the average to within
50% (Griem
1974). In order to apply semiempirical approach (Griem 1968) to
the lines of multiply ionized atoms Dimitrijevic & Konjevic
(1980) made certain modifications to this method. Then, this approach
was applied to the evaluation of multiply charged ion Stark width, see e.g.
Dimitrijevic & Konjevic (1980). Apart from this application the
modified semiempirical formula (SEM) was used for singly charged ions as well,
see e.g. Dimitrijevic (1996).
In order to test the applicability of SEM for evaluation of plasma
widths of singly charged ions we shall calculate the Stark FWHM's of
460.354 nm NII line and compare them with measured values.
Electron impact width have been calculated on the basis of the
modified semiempirical approximation (Dimitrijevic & Konjevic
1980). The necessary atomic data were taken from Wiesse et al.
(1966).
Up: Temperature dependence of Stark
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