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Line radiation in non local thermodynamic equilibrium

Publication ,  Journal Article
Germano, M
Published in: Meccanica
September 1, 1970

This paper deals with the problem of line radiation in conditions of non thermodynamic equilibrium and applies the results obtained to the study of the imprisonment of resonance radiation. It was found that the excited level, and by consequence the resonance radiation, decays in two ways in competition each other: one is a diffusive decay, due to the fact that the gas is generally very thick for frequencies near the center of the absorption line, and the other is an exponential decay due to the far "wings" of the absorption coefficient, where the gas is optically thin. © 1966 Tamburini Editore s.p.a. Milano.

Duke Scholars

Published In

Meccanica

DOI

EISSN

1572-9648

ISSN

0025-6455

Publication Date

September 1, 1970

Volume

5

Issue

3

Start / End Page

197 / 202

Related Subject Headings

  • Mechanical Engineering & Transports
  • 4901 Applied mathematics
  • 4019 Resources engineering and extractive metallurgy
  • 4017 Mechanical engineering
  • 0915 Interdisciplinary Engineering
  • 0102 Applied Mathematics
 

Citation

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MLA
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Germano, M. (1970). Line radiation in non local thermodynamic equilibrium. Meccanica, 5(3), 197–202. https://doi.org/10.1007/BF02133575
Germano, M. “Line radiation in non local thermodynamic equilibrium.” Meccanica 5, no. 3 (September 1, 1970): 197–202. https://doi.org/10.1007/BF02133575.
Germano M. Line radiation in non local thermodynamic equilibrium. Meccanica. 1970 Sep 1;5(3):197–202.
Germano, M. “Line radiation in non local thermodynamic equilibrium.” Meccanica, vol. 5, no. 3, Sept. 1970, pp. 197–202. Scopus, doi:10.1007/BF02133575.
Germano M. Line radiation in non local thermodynamic equilibrium. Meccanica. 1970 Sep 1;5(3):197–202.
Journal cover image

Published In

Meccanica

DOI

EISSN

1572-9648

ISSN

0025-6455

Publication Date

September 1, 1970

Volume

5

Issue

3

Start / End Page

197 / 202

Related Subject Headings

  • Mechanical Engineering & Transports
  • 4901 Applied mathematics
  • 4019 Resources engineering and extractive metallurgy
  • 4017 Mechanical engineering
  • 0915 Interdisciplinary Engineering
  • 0102 Applied Mathematics