Mathematics – Probability
Scientific paper
May 1981
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1981jqsrt..25..435s&link_type=abstract
Journal of Quantitative Spectroscopy and Radiative Transfer, vol. 25, May 1981, p. 435-444.
Mathematics
Probability
2
High Temperature Plasmas, Plasma Radiation, Population Theory, Probability Theory, Radiative Transfer, Spherical Plasmas, Atomic Energy Levels, Collisional Plasmas, Electron Energy, Electron Impact, Electron Recombination, Ion Density (Concentration), Photoionization, Plasma Density, Radiant Flux Density
Scientific paper
An analytical solution is obtained for the problem of radiation transport in a spherically symmetric plasma. The ions are assumed to be in a complete steady state with constant ion density and electron temperature. The radiation density is assumed to be small so that the rate of the radiative processes in the plasma is small relative to that of the collisional processes, but not negligible. The effect of the plasma on the radiation density, as well as the influence of the radiation on the population probabilities, are properly accounted for. Under these conditions explicit expressions are given, valid to the first order in the plasma dimensions, for the radiation density and the population probability of the ionic states.
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