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Jung, Chang-Yeol
Numerical Analysis Lab.
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Enriched Spectral Method for Stiff Convection-Dominated Equations

Author(s)
Hong, YoungjoonJung, Chang-Yeol
Issued Date
2018-03
DOI
10.1007/s10915-017-0494-8
URI
https://scholarworks.unist.ac.kr/handle/201301/23210
Fulltext
https://link.springer.com/article/10.1007%2Fs10915-017-0494-8
Citation
JOURNAL OF SCIENTIFIC COMPUTING, v.74, no.3, pp.1325 - 1346
Abstract
A novel and simple numerical method for stiff convection-dominated problems is studied in presence of boundary or interior layers. A version of the spectral Chevyshev-collocation method enriched with the so-called corrector functions is investigated. The corrector functions here are designed to capture the stiffness of the layers (see the Appendix), and the proposed method does not rely on the adaptive grid points. The extensive numerical results demonstrate that the enriched spectral methods are very accurate with low computational cost.
Publisher
SPRINGER/PLENUM PUBLISHERS
ISSN
0885-7474
Keyword (Author)
Boundary layersCollocation methodsConvection–diffusion equationsEnriched methodsSpectral methods
Keyword
SINGULAR PERTURBATION PROBLEMSBOUNDARY-VALUE-PROBLEMSDIFFERENTIAL-EQUATIONSDIFFUSION PROBLEMSTURNING-POINTSPART ICOLLOCATION METHODLAYER THEORYAPPROXIMATIONCONVERGENCE

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