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Robust preconditioning estimates for convection-dominated elliptic problems via a streamline Poincaré-Friedrichs inequality

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Tartalom: http://real.mtak.hu/21179/
Archívum: MTA Könyvtár
Gyűjtemény: Status = Published


Type = Article
Cím:
Robust preconditioning estimates for convection-dominated elliptic problems via a streamline Poincaré-Friedrichs inequality
Létrehozó:
Axelsson, Owe
Karátson, János
Kovács, Balázs
Dátum:
2014
Téma:
QA74 Analysis / analízis
QA76 Computer software / programozás
Tartalmi leírás:
This paper is devoted to the streamline diffusion finite element method (SD-FEM), combined with equivalent preconditioning, for solving convection-dominated
elliptic problems. The preconditioner is obtained from the streamline diffusion inner product. It is proved that the obtained convergence is robust, i.e. bounded
independently of the perturbation parameter epsilon, for proper convection vector fields.
The key to the estimates is an improved "streamline" Poincaré-Friedrichs inequality.
Típus:
Article
PeerReviewed
Formátum:
text
Azonosító:
Axelsson, Owe and Karátson, János and Kovács, Balázs (2014) Robust preconditioning estimates for convection-dominated elliptic problems via a streamline Poincaré-Friedrichs inequality. SIAM JOURNAL ON NUMERICAL ANALYSIS, 52 (6). pp. 2957-2976. ISSN 0036-1429
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