Constants in Clément-interpolation error and residual based a posteriori estimates in finite element methods
By Carsten Carstensen, S. Funken. 2000
117 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/80a5f36930e596d32f0a4af0ba246a048d882edc
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- Martin Vohralík
- Dietmar Gallistl
- I. Cheddadi
- Radek Fucík
- Susanne C. Brenner
- Mariana I. Prieto
- Carsten Carstensen
- Annalisa Buffa
Citations in the corpus
- Finite Element Methods (2000, background): “See also (Carstensen, 1999; Carstensen and Funken, 2000; Nochetto and Wahlbin, 2002).”
- Guaranteed and robust a posteriori error estimates for singularly perturbed reaction–diffusion problems (2009, background): “12, that the constant Ct,K,σ can be evaluated as |σ|hK/|K|, see also Carstensen and Funken [5], Theorem 4.”
- Morley Finite Element Method for the Eigenvalues of the Biharmonic Operator (2014, background): “…T satisfies Dϕ 3 | T = (dist( z 3 , F )) − 1 ν T as well as Define the operator A : V ℓ → V which acts as e An immediate consequence of this choice reads as e An integration by parts shows the integral mean property of the Hessian T and the trace inequality [11, 22] prove, for any T ∈ T ℓ , that .”