Record link: 
http://hdl.handle.net/20.500.12708/229922
-
Title: 
Optimal complexity of adaptive FEM for second-order linear elliptic PDEs driven by non-residual estimators, Part I: Symmetric PDEs
en
Citation: 
Bringmann, P., Dadic, A., Ferloni, D., Gantner, G., Praetorius, D., & Streitberger, J. (2026). Optimal complexity of adaptive FEM for second-order linear elliptic PDEs driven by non-residual estimators, Part I: Symmetric PDEs. arXiv. https://doi.org/10.48550/arXiv.2607.14820
-
Publisher DOI: 
10.48550/arXiv.2607.14820
-
Publication Type: 
Preprint
en
Language: 
English
-
Authors: 
Bringmann, Philipp 
Dadic, Aleksandar 
Ferloni, Dario 
Gantner, Gregor 
Praetorius, Dirk 
Streitberger, Julian 
-
Organisational Unit: 
E101-02-2 - Forschungsgruppe Numerik von PDEs 
E222-02 - Forschungsbereich Ingenieurhydrologie 
-
ArXiv ID: 
2607.14820
-
Date (published): 
17-Jul-2026
-
Number of Pages: 
41
-
Preprint Server: 
arXiv 
-
Keywords: 
Adaptive finite element methods (AFEM); A posteriori error estimation; R-linear convergence and optimal complexity
en
Research Areas: 
Mathematical and Algorithmic Foundations: 100%
-
Science Branch: 
1010 - Mathematik: 100%
-
Appears in Collections:
Preprint

Show full item record

Google ScholarTM

Check