The solution of a time-dependent equation of transfer in nonconservative finite media

Details The solution of a time-dependent equation of transfer in nonconservative finite media The solution of a time-dependent equation of transfer in nonconservative finite media

Nov 1985

adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1985ap%26ss.116..241k&link_type=abstract

Astrophysics and Space Science (ISSN 0004-640X), vol. 116, no. 2, Nov. 1985, p. 241-249.

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Computation

Atmospheric Physics, Computational Astrophysics, Radiative Transfer, Singular Integral Equations, Time Dependence, Boundary Value Problems, Laplace Transformation, Linear Equations, Operators (Mathematics)

Scientific paper

In the present solution of a time-dependent nonconservative radiative transfer equation in finite media, the time-dependent function is first converted into a time-independent function by the use of a Laplace transform. The equation thus transformed is then subjected to a method employing the linear operator theory first suggested by Das (1978, 1980). The actual emergent intensity is obtained in terms of Chandrasekhar's (1950) X and Y functions, as indicated by Das.

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