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  4. Hierarchical matrices for convection-dominated problems
 
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Hierarchical matrices for convection-dominated problems

Publikationstyp
Book Part
Date Issued
2005
Sprache
English
Author(s)
Le Borne, Sabine  orcid-logo
TORE-URI
http://hdl.handle.net/11420/10623
First published in
Lecture notes in computational science and engineering  
Number in series
40
Start Page
631
End Page
638
Citation
Domain decomposition methods in science and engineering / R. Kornhuber ..., ed. - Berlin, 2005. - (Lecture Notes in Computational Science and Engineering ; vol. 40): Pp. 631-638 (2005)
Publisher DOI
10.1007/3-540-26825-1_67
Scopus ID
2-s2.0-33750182927
Publisher
Springer
Hierarchical matrices provide a technique to efficiently compute and store explicit approximations to the inverses of stiffness matrices computed in the discretization of partial differential equations. In a previous paper, Le Borne [2003], it was shown how standard H-matrices must be modified in order to obtain good approximations in the case of a convection dominant equation with a constant convection direction. This paper deals with a generalization to arbitrary (non-constant) convection directions. We will show how these H-matrix approximations to the inverse can be used as preconditioners in iterative methods.
DDC Class
004: Informatik
510: Mathematik
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