Year: 1998
Author: Liping Liu, Michal Křížek
Journal of Computational Mathematics, Vol. 16 (1998), Iss. 4 : pp. 327–336
Abstract
We examine a steady-state heat radiation problem and its finite element approximation in $R^d$, $d=2, 3$. A nonlinear Stefan-Boltzmann boundary condition is considered. Another nonlinearity is due to the fact that the temperature is always greater or equal than $0 [K]$. We prove two convergence theorems for piecewise linear finite element solutions.
You do not have full access to this article.
Already a Subscriber? Sign in as an individual or via your institution
Journal Article Details
Publisher Name: Global Science Press
Language: English
DOI: https://doi.org/1998-JCM-9163
Journal of Computational Mathematics, Vol. 16 (1998), Iss. 4 : pp. 327–336
Published online: 1998-01
AMS Subject Headings:
Copyright: COPYRIGHT: © Global Science Press
Pages: 10
Keywords: Nonlinear elliptic boundary value problems heat radiation problem finite elements variational inequalities.