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http://hdl.handle.net/10397/89361
| Title: | Weak discrete maximum principle of finite element methods in convex polyhedra | Authors: | Leykekhman, D Li, B |
Issue Date: | 2021 | Source: | Mathematics of computation, 2021, v. 90, no. 327, p. 1-18 | Abstract: | We prove that the Galerkin finite element solution uh of the Laplace equation in a convex polyhedron Ω, with a quasi-uniform tetrahedral partition of the domain and with finite elements of polynomial degree r 1, satisfies the following weak maximum principle: [Abstract not complete, refer to publisher pdf] |
Publisher: | American Mathematical Society | Journal: | Mathematics of computation | ISSN: | 0025-5718 | EISSN: | 1088-6842 | DOI: | 10.1090/mcom/3560 | Rights: | First published in Mathematics of Computation 90 (July 27, 2020) , published by the American Mathematical Society. © 2020 American Mathematical Society. |
| Appears in Collections: | Journal/Magazine Article |
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| File | Description | Size | Format | |
|---|---|---|---|---|
| 554.pdf | Pre-Published version | 457.6 kB | Adobe PDF | View/Open |
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