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dc.contributor.author
Gerdes, Kenn
dc.contributor.author
Schötzau, Dominik
dc.date.accessioned
2022-09-16T12:17:48Z
dc.date.available
2017-06-13T03:25:24Z
dc.date.available
2022-09-16T12:17:48Z
dc.date.issued
1997-12
dc.identifier.uri
http://hdl.handle.net/20.500.11850/145819
dc.identifier.doi
10.3929/ethz-a-004284950
dc.description.abstract
The stable Galerkin formulation and a stabilized Galerkin Least Squares formulation for the Stokes problem are analyzed in the context of the hpversion of the Finite Element Method (FEM). Theoretical results for both formulations establish exponential rates of convergence and are confirmed by intensive numerical convergence studies. In our numerical experiments we demonstrate that these hp-FEM with geometric mesh refinement can resolve corner singularities at an exponential rate.
en_US
dc.format
application/pdf
en_US
dc.language.iso
en
en_US
dc.publisher
Seminar for Applied Mathematics, ETH Zurich
en_US
dc.rights.uri
http://rightsstatements.org/page/InC-NC/1.0/
dc.subject
hp-Finite Element Method (hp-FEM)
en_US
dc.subject
Stokes problem
en_US
dc.subject
Galerkin formulation
en_US
dc.subject
Galerkin Least Squares formulation
en_US
dc.title
hp-FEM for incompressible fluid flow - stable and stabilized
en_US
dc.type
Report
dc.rights.license
In Copyright - Non-Commercial Use Permitted
ethz.journal.title
SAM Research Report
ethz.journal.volume
1997-18
en_US
ethz.journal.issue
^
en_US
ethz.size
26 p.
en_US
ethz.code.ddc
DDC - DDC::5 - Science::510 - Mathematics
en_US
ethz.publication.place
Zurich
en_US
ethz.publication.status
published
en_US
ethz.leitzahl
ETH Zürich::00002 - ETH Zürich::00012 - Lehre und Forschung::00007 - Departemente::02000 - Dep. Mathematik / Dep. of Mathematics::02501 - Seminar für Angewandte Mathematik / Seminar for Applied Mathematics
en_US
ethz.leitzahl.certified
ETH Zürich::00002 - ETH Zürich::00012 - Lehre und Forschung::00007 - Departemente::02000 - Dep. Mathematik / Dep. of Mathematics::02501 - Seminar für Angewandte Mathematik / Seminar for Applied Mathematics
ethz.identifier.url
https://math.ethz.ch/sam/research/reports.html?id=223
ethz.date.deposited
2017-06-13T03:26:43Z
ethz.source
ECOL
ethz.identifier.importid
imp59366a49c315f53036
ethz.ecolpid
eth:24753
ethz.eth
yes
en_US
ethz.availability
Open access
en_US
ethz.rosetta.installDate
2017-07-18T21:14:47Z
ethz.rosetta.lastUpdated
2023-02-07T06:22:01Z
ethz.rosetta.versionExported
true
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