Volume-preserving parametric finite element methods for axisymmetric geometric evolution equations
Article
Bao, Weizhu, Garcke, Harald, Nürnberg, Robert and Zhao, Quan
(2022)
Volume-preserving parametric finite element methods for axisymmetric geometric evolution equations.
Journal of Computational Physics 460, p. 111180.
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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 | 460 | ||||
| Page Range | p. 111180 | ||||
| Date | 2022 | ||||
| Date of publication | 29 Feb 2024 12:52 | ||||
| Institutions | Mathematics | ||||
| Identification Number |
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| Keywords | STATE DEWETTING PROBLEMS; SHARP-INTERFACE MODEL; SURFACE-DIFFUSION; WILLMORE FLOW; APPROXIMATION; MOTION; STABILITY; DYNAMICS; Surface diffusion flow; Conserved mean curvature flow; Parametric finite element method; Axisymmetry; Volume conservation; Unconditional stability | ||||
| Dewey Decimal Classification | 500 Science > 500 Natural sciences & mathematics | ||||
| Status | Published | ||||
| Refereed | Yes, this version has been refereed | ||||
| Created at the University of Regensburg | Yes | ||||
| Item ID | 57241 |
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