Adaptivity and variational stabilization for convection-diffusion equations∗
By Albert Cohen, Wolfgang Dahmen, G. Welper. 2012
183 citations recorded by the source corpus.
Subfields: Computational Mechanics, Computational Theory and Mathematics, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/8aca99ad7a712e851b495a6ce71c7b2347af1bd3
How researchers see this paper
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In Computational Mechanics
- Tony Lelièvre
- Rob P. Stevenson
- É. Cancès
- Dirk Broersen
- Virginie Ehrlacher
- Sergey V. Dolgov
- Boris N. Khoromskij
- Dietmar Gallistl
In Computational Theory and Mathematics
- Tony Lelièvre
- Rob P. Stevenson
- É. Cancès
- Dirk Broersen
- Virginie Ehrlacher
- Dietmar Gallistl
- Ricardo H. Nochetto
- Andreas Veeser
In Numerical Analysis
Citations in the corpus
- A Petrov-Galerkin discretization with optimal test space of a mild-weak formulation of convection-diffusion equations in mixed form (2015, methodology): “To see this, note that for ˜ v h ∈ ˜ V h , and ˆ u h Writing the above ˆ y h as y h in the case that ˜ V h = V , in (Cohen et al. , 2012, Lemma 3.3) it was shown that if ˜ V h is chosen to be sufficiently large so that for some δ < 2, (cid:107) y h − ˆ y h (cid:107) V (cid:54) δ (cid:107) ˆ y h…”
- Greedy algorithms for high-dimensional non-symmetric linear problems (2012, methodology): “The idea is based on the article [7] by Cohen, Dahmen and Welper, where the objective was to develop stable formulations of multiscale convection-diffusion equations.”