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POLYNOMIAL APPROXIMATION SOLUTION OF HEAT TRANSFER BY CONDUCTION AND RADIATION IN A ONE-DIMENSIONAL ABSORBING, EMITTING, AND SCATTERING MEDIUM

 

作者: E. Enoch,   E. Özil,   R. C. Birkebak,  

 

期刊: Numerical Heat Transfer  (Taylor Available online 1982)
卷期: Volume 5, issue 3  

页码: 353-358

 

ISSN:0149-5720

 

年代: 1982

 

DOI:10.1080/10407788208913454

 

出版商: Taylor & Francis Group

 

数据来源: Taylor

 

摘要:

A polynomial approximation method for the solution of heat transfer by conduction and radiation in an absorbing, emitting, and isotropically scattering medium has been developed. Consideration is given to a one-dimensional system bounded by two parallel gray, diffuse, isothermal walls. A function f(t) representing the relation between incident radiation and temperature is defined and approximated by a polynomial equation over the entire optical thickness. The integrodifferential equation is transformed, by introducing radiation operators, into simple expressions, which are then solved iteratively. The method of solution is shown to be relatively simple and converges very quickly to the exact solutions.

 

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