Matched asymptotic expansions and the numerical treatment of viscous-inviscid interaction
- A.E.P. Veldman
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The paper presents a personal view on the history of viscous-inviscid interaction methods, a history closely related to the evolution of the method of matched asymptotic expansions. The main challenge in solving Prandtl's boundary-layer equations has been to overcome the singularity at a point of steady flow separation. Stewartson's triple-deck theory has inspired a solution to this challenge, and thereby it paved the way for industrial use of viscous-inviscid interaction methods.
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- Matched asymptotic expansions and the numerical treatment of viscous-inviscid interaction
Journal of Engineering Mathematics
Volume 39, Issue 1 , pp 189-206
- Cover Date
- Print ISSN
- Online ISSN
- Kluwer Academic Publishers
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- boundary-layer separation
- viscous-inviscid interaction
- matched asymptotic expansions
- numerical simulation
- transonic airfoils
- Industry Sectors
- A.E.P. Veldman (1)
- Author Affiliations
- 1. Institute of Mathematics and Computing Science, University of Groningen, P.O. Box 800, 9700 AV, Groningen, The Netherlands