On stable parametric finite element methods for the Stefan problem and the Mullins–Sekerka problem with applications to dendritic growth
Barrett, John W., Garcke, Harald
and Nürnberg, Robert
(2010)
On stable parametric finite element methods for the Stefan problem and the Mullins–Sekerka problem with applications to dendritic growth.
Journal of Computational Physics 229 (18), pp. 6270-6299.
Date of publication of this fulltext: 19 Dec 2024 11:33
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| Item type | Article | ||||
| Journal or Publication Title | Journal of Computational Physics | ||||
| Publisher: | ACADEMIC PRESS INC ELSEVIER SCIENCE | ||||
|---|---|---|---|---|---|
| Place of Publication: | SAN DIEGO | ||||
| Volume: | 229 | ||||
| Number of Issue or Book Chapter: | 18 | ||||
| Page Range: | pp. 6270-6299 | ||||
| Date | 2010 | ||||
| Institutions | Mathematics > Prof. Dr. Harald Garcke | ||||
| Identification Number |
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| Keywords | GEOMETRIC EVOLUTION-EQUATIONS; MEAN-CURVATURE FLOW; PHASE FIELD MODEL; NUMERICAL APPROXIMATION; MORPHOLOGICAL STABILITY; VOID ELECTROMIGRATION; PATTERN-FORMATION; SURFACE-TENSION; CRYSTAL-GROWTH; GRADIENT FLOWS; Stefan problem; Mullins-Sekerka problem; Surface tension; Anisotropy; Kinetic undercooling; Gibbs-Thomson law; Dendritic growth; Snow crystal growth; Parametric finite elements | ||||
| Dewey Decimal Classification | 500 Science > 510 Mathematics | ||||
| Status | Published | ||||
| Refereed | Yes, this version has been refereed | ||||
| Created at the University of Regensburg | Yes | ||||
| Item ID | 65817 |
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