Scaled boundary FEM solution of 2D steady incompressible viscous flows

In this paper, the scaled boundary finite-element method (SBFEM) proposed for wave-structure interaction [Tao et al, 2007] is extended to solve two-dimensional (2D) steady incompressible viscous flows governed by the Navier-Stokes (N-S) equations. The present SBFEM scheme is validated against existi...

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Main Authors: Tao, Longbin, Song, Hao
Format: Conference Object
Language:English
Published: The American Society of Mechanical Engineers (ASME) 2008
Subjects:
Online Access:http://hdl.handle.net/10072/23627
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spelling ftgriffithuniv:oai:research-repository.griffith.edu.au:10072/23627 2024-06-23T07:48:18+00:00 Scaled boundary FEM solution of 2D steady incompressible viscous flows Tao, Longbin Song, Hao 2008-06-15 to 2008-06-20 Estoril, PORTUGAL 2008 http://hdl.handle.net/10072/23627 English eng eng The American Society of Mechanical Engineers (ASME) PROCEEDINGS OF THE 27TH INTERNATIONAL CONFERENCE ON OFFSHORE MECHANICS AND ARCTIC ENGINEERING - 2008, VOL 5 27th International Conference on Offshore Mechanics and Arctic Engineering http://www.asmeconferences.org/omae08/ http://catalog.asme.org/ConferencePublications/CDROM/Proceedings_27th.cfm http://hdl.handle.net/10072/23627 978-0-7918-4822-7 © 2008 ASME. Self-archiving of the author-manuscript version is not yet supported by this publisher. For information about this conference please refer to the organiser's website or contact the authors. Numerical analysis Conference output 2008 ftgriffithuniv 2024-05-29T00:14:00Z In this paper, the scaled boundary finite-element method (SBFEM) proposed for wave-structure interaction [Tao et al, 2007] is extended to solve two-dimensional (2D) steady incompressible viscous flows governed by the Navier-Stokes (N-S) equations. The present SBFEM scheme is validated against existing analytical solutions of the 2D viscous flow with a constant vorticity. Comparisons clearly demonstrate the excellent accuracy and computational efficiency associated with the present SBFEM. Such superiority in significantly outperforming its counterparts in currently available CFD software ensures a great potential of direct application of the present method to many engineering problems. As a crucial step in expanding the application of the SBFEM, further extension of the SBFEM to to solve viscous flow of variable vorticity or even more complex viscous fluid-structure interactions will be a welcome development. Griffith Sciences, Griffith School of Engineering No Full Text Conference Object Arctic Griffith University: Griffith Research Online Griffith ENVELOPE(-155.500,-155.500,-85.883,-85.883)
institution Open Polar
collection Griffith University: Griffith Research Online
op_collection_id ftgriffithuniv
language English
topic Numerical analysis
spellingShingle Numerical analysis
Tao, Longbin
Song, Hao
Scaled boundary FEM solution of 2D steady incompressible viscous flows
topic_facet Numerical analysis
description In this paper, the scaled boundary finite-element method (SBFEM) proposed for wave-structure interaction [Tao et al, 2007] is extended to solve two-dimensional (2D) steady incompressible viscous flows governed by the Navier-Stokes (N-S) equations. The present SBFEM scheme is validated against existing analytical solutions of the 2D viscous flow with a constant vorticity. Comparisons clearly demonstrate the excellent accuracy and computational efficiency associated with the present SBFEM. Such superiority in significantly outperforming its counterparts in currently available CFD software ensures a great potential of direct application of the present method to many engineering problems. As a crucial step in expanding the application of the SBFEM, further extension of the SBFEM to to solve viscous flow of variable vorticity or even more complex viscous fluid-structure interactions will be a welcome development. Griffith Sciences, Griffith School of Engineering No Full Text
format Conference Object
author Tao, Longbin
Song, Hao
author_facet Tao, Longbin
Song, Hao
author_sort Tao, Longbin
title Scaled boundary FEM solution of 2D steady incompressible viscous flows
title_short Scaled boundary FEM solution of 2D steady incompressible viscous flows
title_full Scaled boundary FEM solution of 2D steady incompressible viscous flows
title_fullStr Scaled boundary FEM solution of 2D steady incompressible viscous flows
title_full_unstemmed Scaled boundary FEM solution of 2D steady incompressible viscous flows
title_sort scaled boundary fem solution of 2d steady incompressible viscous flows
publisher The American Society of Mechanical Engineers (ASME)
publishDate 2008
url http://hdl.handle.net/10072/23627
op_coverage 2008-06-15 to 2008-06-20
Estoril, PORTUGAL
long_lat ENVELOPE(-155.500,-155.500,-85.883,-85.883)
geographic Griffith
geographic_facet Griffith
genre Arctic
genre_facet Arctic
op_relation PROCEEDINGS OF THE 27TH INTERNATIONAL CONFERENCE ON OFFSHORE MECHANICS AND ARCTIC ENGINEERING - 2008, VOL 5
27th International Conference on Offshore Mechanics and Arctic Engineering
http://www.asmeconferences.org/omae08/
http://catalog.asme.org/ConferencePublications/CDROM/Proceedings_27th.cfm
http://hdl.handle.net/10072/23627
978-0-7918-4822-7
op_rights © 2008 ASME. Self-archiving of the author-manuscript version is not yet supported by this publisher. For information about this conference please refer to the organiser's website or contact the authors.
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