An explicit right inverse of the divergence operator which is continuous in weighted norms
By Ricardo G. Durán, M. Muschietti. 2001
65 citations recorded by the source corpus.
Subfields: Computational Mechanics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/6147bbb6042fd74dd653a748c4ffb492f28d4fac
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In Computational Mechanics
- Ricardo H. Nochetto
- R. Scott
- Vivette Girault
- Shuyu Sun
- Andreas Veeser
- Mary F. Wheeler
- Marco Discacciati
- Beatrice M. Riviere
In Computational Theory and Mathematics
In Mathematical Physics
Citations in the corpus
- Finite element approximations of symmetric tensors on simplicial grids in Rn: the lower order case (2014, unknown): “. In this paper, we only consider the domain such that the above stability holds. We refer interested authors to [21] for the classical result which states it is true for Lipschitz domains in Rn; see [20] for more refined results. First let Ih be a Scott-Zhang [35] interpolation operator such that (4”
- Maximum-norm stability of the finite element Stokes projection (2005, methodology): “4 In particular, it is proven in [15] that if α = d, then Cd = O(|log h|) .”
- The Poisson problem for the exterior derivative operator with Dirichlet boundary condition in nonsmooth domains (2008, unknown): “Muschietti [18], G.”