Numerical computation of an important integral function in two-dimensional radiative transfer

Details Numerical computation of an important integral function in two-dimensional radiative transfer Numerical computation of an important integral function in two-dimensional radiative transfer

Publishing date

Feb 1983

URL

adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1983jqsrt..29..145y&link_type=abstract

Journals

Journal of Quantitative Spectroscopy and Radiative Transfer, vol. 29, Feb. 1983, p. 145-149.

Science

Physics

Additional info 2

6

Additional info 3

Asymptotic Methods, Exponential Functions, Fourier Transformation, Integral Transformations, Radiative Transfer, Asymptotic Series, Bessel Functions, Functional Integration, Maclaurin Series, Numerical Integration

Type

Scientific paper

Abstract

Analytical properties, series expansions, and asymptotic expansions are generated for S(n) of x which are important integral functions in the analysis of two-dimensional radiative transfer. These functions are shown to be Fourier transforms, of the generalized exponential integral function. A table of values of S(1) of x, S(2) of x, and S(3) of x is presented.

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