Aggarwal, Arpit und Hartmann, Ralf und Langer, Stefan und Leicht, Tobias (2021) Steady-state Flow Solutions for Delta Wing Configurations at High Angle of Attack using Implicit Schemes. In: New Results in Numerical and Experimental Fluid Mechanics XIII Notes on Numerical Fluid Mechanics and Multidisciplinary Designbook series (NNFM), 151. Springer International Publishing. Seiten 271-281. doi: 10.1007/978-3-030-79561-0_26. ISBN 978-3-030-79561-0.
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Offizielle URL: https://link.springer.com/chapter/10.1007/978-3-030-79561-0_26
Kurzfassung
Finding fully converged, steady-state solutions of the compressible Reynolds Averaged Navier-Stokes (RANS) equations for aerodynamic configurations on the border of the flight envelope often poses serious challenges to solution algorithms that have proven robust and successful for configurations at cruise conditions. Examples of such cases are agile configurations at high angles of attack. When trying to compute solutions in these scenarios, one often observes that the solution process breaks down after few iterations or that a steady-state RANS solution, although it may exist, cannot be reached with the employed solution algorithm. While, in general, no clear reason for this behavior can be identified, the complexity of these flows seems to be significantly greater compared to flows around transport aircraft in cruise flight. The flow fields are dominated by the interaction of shock waves with a system of vortices emanating from the leading edges on the upper surface of the wing, leading to massive flow separation. These flow features tend to be inherently unsteady and can be assumed to cause problems in computing a converged solution using an algorithm designed to find steady-state solutions of the RANS equations. To avoid these problems, it is not uncommon to calculate such configurations in an unsteady mode, which often comes at a rather high computational cost. This article demonstrates the necessity for implicit smoothers to approximate fully converged solutions of these challenging simulations. A numerical example is given to confirm that convergence is only possible using an exact derivative together with a suited preconditioner.
elib-URL des Eintrags: | https://elib.dlr.de/141378/ | ||||||||||||||||||||
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Dokumentart: | Beitrag im Sammelband | ||||||||||||||||||||
Titel: | Steady-state Flow Solutions for Delta Wing Configurations at High Angle of Attack using Implicit Schemes | ||||||||||||||||||||
Autoren: |
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Datum: | 15 März 2021 | ||||||||||||||||||||
Erschienen in: | New Results in Numerical and Experimental Fluid Mechanics XIII | ||||||||||||||||||||
Referierte Publikation: | Ja | ||||||||||||||||||||
Open Access: | Ja | ||||||||||||||||||||
Gold Open Access: | Nein | ||||||||||||||||||||
In SCOPUS: | Nein | ||||||||||||||||||||
In ISI Web of Science: | Nein | ||||||||||||||||||||
Band: | 151 | ||||||||||||||||||||
DOI: | 10.1007/978-3-030-79561-0_26 | ||||||||||||||||||||
Seitenbereich: | Seiten 271-281 | ||||||||||||||||||||
Herausgeber: |
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Verlag: | Springer International Publishing | ||||||||||||||||||||
Name der Reihe: | Notes on Numerical Fluid Mechanics and Multidisciplinary Designbook series (NNFM) | ||||||||||||||||||||
ISBN: | 978-3-030-79561-0 | ||||||||||||||||||||
Status: | veröffentlicht | ||||||||||||||||||||
Stichwörter: | RANS, Delta wing, Implicit schemes, GMRes, Newton-Krylov, LUSGS, Steady-State | ||||||||||||||||||||
HGF - Forschungsbereich: | Luftfahrt, Raumfahrt und Verkehr | ||||||||||||||||||||
HGF - Programm: | Luftfahrt | ||||||||||||||||||||
HGF - Programmthema: | keine Zuordnung | ||||||||||||||||||||
DLR - Schwerpunkt: | Luftfahrt | ||||||||||||||||||||
DLR - Forschungsgebiet: | L - keine Zuordnung | ||||||||||||||||||||
DLR - Teilgebiet (Projekt, Vorhaben): | L - keine Zuordnung | ||||||||||||||||||||
Standort: | Braunschweig | ||||||||||||||||||||
Institute & Einrichtungen: | Institut für Aerodynamik und Strömungstechnik > CASE, BS | ||||||||||||||||||||
Hinterlegt von: | Aggarwal, Arpit | ||||||||||||||||||||
Hinterlegt am: | 06 Aug 2021 07:19 | ||||||||||||||||||||
Letzte Änderung: | 01 Apr 2022 03:00 |
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