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Calculation of spectral and Rosseland paths in a plasma with multiply charged ions based on a statistical approach
The semiclassical approach to determine the Fourier components of the electron dipole moment disregarding polarization (noninteracting electron model) is used for analyzing ion oscillator strengths and determining the radiation properties of plasmas consisting of multiply charged ions of heavy eleme...
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Published in: | Journal of experimental and theoretical physics 2012-11, Vol.115 (5), p.925-937 |
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Main Authors: | , |
Format: | Article |
Language: | English |
Subjects: | |
Citations: | Items that this one cites Items that cite this one |
Online Access: | Get full text |
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Summary: | The semiclassical approach to determine the Fourier components of the electron dipole moment disregarding polarization (noninteracting electron model) is used for analyzing ion oscillator strengths and determining the radiation properties of plasmas consisting of multiply charged ions of heavy elements. The oscillator strength distribution
df
/
d
ω (proportional to the photoabsorption cross section) is calculated as a function of the degree of ionization and self-similar frequency Ω = ω/
Z
. It is found that for low degrees of ionization, function
df
/
d
ω for an ion is close to function
df
/
d
ω for a neutral atom; upon an increase in the degree of ionization, regions are formed in which
df
/
d
ω = 0 (transparency windows) and the photoabsorption cross section for high degrees of ionization differs from zero only in small frequency ranges. The resultant distribution of the ion oscillator strengths is used for calculating the polarizability of ions as a function of frequency and the cross section of radiation scattering on ions. For a gold plasma, the absorbance and opacity (both spectral and averaged according to Rosseland and Planck) are calculated. The results of computing the paths and absorption coefficients coincide in order of magnitude with the available data. The effect of scattering on the Rosseland path is estimated. |
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ISSN: | 1063-7761 1090-6509 |
DOI: | 10.1134/S1063776112100147 |