Table 1
Opacity of Rayleigh scattering at τRoss ≈ 1 for a model atmosphere with Teff = 23 000K together with its comparison with the opacities of the Balmer continuum and electron scattering.
Solar chemical composition | Helium-rich stars |
|
|
nHe ii ≈ 104nH i | nHe ii ≈ 106nH i |
σHe ii ≈ 10-3σH i | |
χHe ii ≈ 10χH i | χHe ii ≈ 103χH i |
|
|
nHe ii ≈ 10-1ne | nHe ii ≈ ne |
σHe ii ≈ 10-3σe | |
χHe ii ≈ 10-4χe | χHe ii ≈ 10-3χe |
|
|
nHe ii ≈ 105nH i2 | nHe ii ≈ 106nH i2 |
σHe ii ≈ 10-9σH i2 | |
χHe ii ≈ 10-4χH i2 | χHe ii ≈ 10-2χH i2 |
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|
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Notes. The cross section is calculated for frequency 2.4 × 1015 s-1 where the flux is largest (according to Wien’s displacement law). In this table n stands for particle number density, σ for the Rayleigh scattering cross section, and χ for the opacity. Lower subscripts He ii and H i of cross section and opacity stand for Rayleigh scattering and e for free electrons. χH i2 is the Balmer continuum opacity and nH i2 number of hydrogen atoms with n = 2.
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