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research article

A Numerical Study Of Some Hessian Recovery Techniques On Isotropic And Anisotropic Meshes

Picasso, Marco  
•
Alauzet, Frederic
•
Borouchaki, Houman
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2011
Siam Journal On Scientific Computing

Spaces of continuous piecewise linear finite elements are considered to solve a Poisson problem, and several numerical methods are investigated to recover second derivatives. Numerical results on 2D and 3D isotropic and anisotropic meshes indicate that the quality of the results is strongly linked to the mesh topology and that no convergence can be insured in general.

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Type
research article
DOI
10.1137/100798715
Web of Science ID

WOS:000292027900002

Author(s)
Picasso, Marco  
Alauzet, Frederic
Borouchaki, Houman
George, Paul-Louis
Date Issued

2011

Published in
Siam Journal On Scientific Computing
Volume

33

Start page

1058

End page

1076

Subjects

finite elements

•

Hessian recovery

•

anisotropic meshes

•

Polynomial Preserving Recovery

•

Finite-Element Approximations

•

Posteriori Error Estimators

•

Aspect-Ratio

•

Gradient

•

Superconvergence

•

Adaptation

•

Flows

•

Cfd

Editorial or Peer reviewed

REVIEWED

Written at

EPFL

EPFL units
ASN  
Available on Infoscience
October 19, 2011
Use this identifier to reference this record
https://infoscience.epfl.ch/handle/20.500.14299/71777
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