Year: 1990
Author: Peng-Cheng Lin, Guang-Fu Sun
Journal of Computational Mathematics, Vol. 8 (1990), Iss. 1 : pp. 1–15
Abstract
A completely exponentially fitted difference scheme is considered for the singular perturbation problem: $\epsilon U^{''}+a(x) U^{'}-b(x) U=f(x) \ {\rm for} \ 0 \lt x \lt 1$, with U(0), and U(1) given, $\epsilon \in (0,1]$ and $a(x) \gt α \gt 0, b(x)\geq 0$. It is proven that the scheme is uniformly second-order accurate.
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Journal Article Details
Publisher Name: Global Science Press
Language: English
DOI: https://doi.org/1990-JCM-9414
Journal of Computational Mathematics, Vol. 8 (1990), Iss. 1 : pp. 1–15
Published online: 1990-01
AMS Subject Headings:
Copyright: COPYRIGHT: © Global Science Press
Pages: 15