Integrals Involving Bickley and Bessel Functions in Radiative Transfer, and Generalized Exponential Integral Functions
Author:
Affiliation:
1. Osmangazi University, School of Engineering and Architecture, Mechanical Engineering Department, 26030 Bademlik, Eskis¸ehir, Turkey
Publisher
ASME International
Subject
Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics,General Materials Science
Link
http://asmedigitalcollection.asme.org/heattransfer/article-pdf/118/3/789/5911050/789_1.pdf
Reference16 articles.
1. Abramowitz, M., and Stegun, I. A, 1972, Handbook of Mathematical Functions, Dover Publications, Inc., p. 483.
2. Breig W. F. , and CrosbieA. L., 1974a, “Two Dimensional Radiative Equilibrium,” J. Math. Analy. Appl., Vol. 46, pp. 104–125.
3. Breig W. F. , and CrosbieA. L., 1974b, “Numerical Computation of a Generalized Exponential Integral Functions,” Math. Comp., Vol. 28, pp. 575–579.
4. Carlson, B. C., and Lathrop, K. D., 1968, “Extensions of the Discrete Ordinates—The Integral Transport Theory,” in: Computing Methods in Reactor Physics, H. Greenspan, C. N. Kelber, and D. Okrent, eds., Gordon and Breach, New York.
5. Chung T. J. , and KimJ. Y., 1984, “Two-Dimensional, Combined-Mode Heat Transfer by Conduction, Convection, and Radiation in Emitting, Absorbing and Scattering Media—Solution by Finite Elements,” ASME JOURNAL OF HEAT TRANSFER, Vol. 106, pp. 448–452.
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