Abstract
| Original language | Undefined |
|---|---|
| Place of Publication | Enschede |
| Publisher | University of Twente, Department of Applied Mathematics |
| Number of pages | 21 |
| ISBN (Print) | 0169-2690 |
| Publication status | Published - 2003 |
Publication series
| Name | Mathematical Communications |
|---|---|
| Publisher | Department of Applied Mathematics, University of Twente |
| No. | 1690 |
| ISSN (Print) | 0169-2690 |
Keywords
- METIS-212904
- IR-65875
- MSC-35J05
- MSC-76M10
- MSC-65N30
- EWI-3510
Cite this
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A study on discontinuous Galerkin finite element methods for elliptic problems. / Janivita Joto Sudirham, J.J.S.; Sudirham, J.J.; van der Vegt, Jacobus J.W.; van Damme, Rudolf M.J.
Enschede : University of Twente, Department of Applied Mathematics, 2003. 21 p. (Mathematical Communications; No. 1690).Research output: Book/Report › Report › Professional
TY - BOOK
T1 - A study on discontinuous Galerkin finite element methods for elliptic problems
AU - Janivita Joto Sudirham, J.J.S.
AU - Sudirham, J.J.
AU - van der Vegt, Jacobus J.W.
AU - van Damme, Rudolf M.J.
N1 - Imported from MEMORANDA
PY - 2003
Y1 - 2003
N2 - In this report we study several approaches of the discontinuous Galerkin finite element methods for elliptic problems. An important aspect in these formulations is the use of a lifting operator, for which we present an efficient numerical approximation technique. Numerical experiments for two different discontinuous Galerkin methods are presented for one dimensional problems and compared with exact results. In addition, the theoretical order of accuracy is verified numerically.
AB - In this report we study several approaches of the discontinuous Galerkin finite element methods for elliptic problems. An important aspect in these formulations is the use of a lifting operator, for which we present an efficient numerical approximation technique. Numerical experiments for two different discontinuous Galerkin methods are presented for one dimensional problems and compared with exact results. In addition, the theoretical order of accuracy is verified numerically.
KW - METIS-212904
KW - IR-65875
KW - MSC-35J05
KW - MSC-76M10
KW - MSC-65N30
KW - EWI-3510
M3 - Report
SN - 0169-2690
T3 - Mathematical Communications
BT - A study on discontinuous Galerkin finite element methods for elliptic problems
PB - University of Twente, Department of Applied Mathematics
CY - Enschede
ER -