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Stabilization of the finite element method for the stationary Stokes problem for an incompressible fluid

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Acknowledgments (22,65Kb)
Abstract (23,06Kb)
Contents (26,44Kb)
Introduction (29,57Kb)
General concepts (105,6Kb)
Applications and numerical examples (995,4Kb)
Concluding remarks (27,24Kb)
References (31,73Kb)
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hdl:2099.1/3246

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Planas Badenas, RamonMés informació
Tutor / directorSarrate Ramos, JosepMés informacióMés informacióMés informació; Huerta, AntonioMés informacióMés informacióMés informació
Document typeMinor thesis
Date2005-06
Rights accessOpen Access
All rights reserved. This work is protected by the corresponding intellectual and industrial property rights. Without prejudice to any existing legal exemptions, reproduction, distribution, public communication or transformation of this work are prohibited without permission of the copyright holder
Description
The solution of the stationary Stokes problem through the finite element method using linear elements leads to instabilities in the obtained solution. There are two sources of difficulties to solve numerically this problem. The first one is related to the incompressibility condition and the second one relies in the analysis of the behavior of a bulid with high viscosity. This work is devoted to the analysis, and implementation in a Matlab code, of the Galerkin Least-Squares stabilization of the finite element solution when linear elements are used.
DegreeENGINYERIA DE CAMINS, CANALS I PORTS (Pla 1995)
URIhttp://hdl.handle.net/2099.1/3246
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  • Escola Tècnica Superior d'Enginyeria de Camins, Canals i Ports de Barcelona - Enginyeria de Camins, Canals i Ports (Pla 1995) [2.453]
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FilesDescriptionSizeFormatView
50005-1.pdfAcknowledgments22,65KbPDFView/Open
50005-2.pdfAbstract23,06KbPDFView/Open
50005-3.pdfContents26,44KbPDFView/Open
50005-4.pdfIntroduction29,57KbPDFView/Open
50005-5.pdfGeneral concepts105,6KbPDFView/Open
50005-6.pdfApplications and numerical examples995,4KbPDFView/Open
50005-7.pdfConcluding remarks27,24KbPDFView/Open
50005-8.pdfReferences31,73KbPDFView/Open

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