A posteriori error estimates for finite element discretizations of the heat equation
By R. Verfürth. 2003
170 citations recorded by the source corpus.
Subfields: Computational Mechanics, Computational Theory and Mathematics, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/f06ed0cd05b7c1010c3c63bb0d8a940b66527082
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In Computational Mechanics
- Alexandre Ern
- Martin Vohralík
- Linda El Alaoui
- Sébastien Meunier
- Sylvie Granet
- Benoît Carrier
- Petr Knobloch
- Volker John
In Computational Theory and Mathematics
- Alexandre Ern
- Martin Vohralík
- Linda El Alaoui
- Sébastien Meunier
- Sylvie Granet
- Benoît Carrier
- Petr Knobloch
- Volker John
In Numerical Analysis
Citations in the corpus
- A posteriori error analysis of Euler-Galerkin approximations to coupled elliptic-parabolic problems (2009, methodology): “[21] R. Verfürth.”
- Guaranteed and robust a posteriori error estimates and balancing discretization and linearization errors for monotone nonlinear problems (2011, methodology): “Furthermore, the idea of using a dual norm is inspired by the work of Verf¨urth where dual norms have been considered, e.g., in the context of parabolic [34] and convection-dominated stationary convection–diffusion equations [36].”