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Efficient Computation of the Minimum of Shape Quality Measures on Curvilinear Finite Elements
Johnen, Amaury; Geuzaine, Christophe; Toulorge, Thomas et al.
2016In Procedia Engineering, 163, p. 328–339
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Keywords :
finite element method; finite element mesh; quality of curved elements; Bézier basis
Abstract :
[en] We present a method for computing robust shape quality measures defined for any order of finite elements. All type of elements are considered, including pyramids. The measures are defined as the minimum of the pointwise quality of curved elements. The computation of the minimum, based on previous work presented by Johnen et al. (2013) [1] and [2], is very efficient. The key feature is to expand polynomial quantities into Bézier bases which allows to compute sharp bounds on the minimum of the pointwise quality measures.
Disciplines :
Engineering, computing & technology: Multidisciplinary, general & others
Author, co-author :
Johnen, Amaury ;  Université Catholique de Louvain - UCL
Geuzaine, Christophe  ;  Université de Liège > Dép. d'électric., électron. et informat. (Inst.Montefiore) > Applied and Computational Electromagnetics (ACE)
Toulorge, Thomas
Remacle, Jean-François
Language :
English
Title :
Efficient Computation of the Minimum of Shape Quality Measures on Curvilinear Finite Elements
Publication date :
November 2016
Event name :
25th International Meshing Roundtable
Event place :
Washington DC, United States
Event date :
du 27 septembre 2016 au 30 septembre 2016
Audience :
International
Journal title :
Procedia Engineering
ISSN :
1877-7058
Publisher :
Elsevier, Amsterdam, Netherlands
Special issue title :
25th International Meshing Roundtable
Volume :
163
Pages :
328–339
Peer reviewed :
Peer Reviewed verified by ORBi
European Projects :
H2020 - 635962 - TILDA - Towards Industrial LES/DNS in Aeronautics – Paving the Way for Future Accurate CFD
Funders :
CE - Commission Européenne [BE]
Available on ORBi :
since 30 December 2016

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