In this paper a rigorous convergence and error analysis of the Galerkin boundary element method for the heat radiation integral equation in convex and non-convex enclosure geometries is presented. The convergence of the approximation is shown and quasi-optimal error estimates are presented. Numerical results have shown to be consistent with available theoretical results.
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Asymptotic_Error_Analysis_for_the_Heat_Radiation_Boundary_Integral_Equation.pdf | 575.27 KB |