An algebraic theory for primal and dual substructuring methods by constraints
By Jan Mandel, Clark R. Dohrmann, Radek Tezaur. 2005
268 citations recorded by the source corpus.
Subfields: Computational Mechanics, Computational Theory and Mathematics, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/6f36e9d5401e4e7aa54a9461d3c211bd3c2b1958
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In Computational Mechanics
- Xuemin Tu
- Axel Klawonn
- Olof B. Widlund
- Clark R. Dohrmann
- Oliver Rheinbach
- Max D. Gunzburger
- Pavel B. Bochev
- Erik Burman
In Computational Theory and Mathematics
In Numerical Analysis
Citations in the corpus
- A BDDC ALGORITHM FOR A MIXED FORMULATION OF FLOW IN POROUS MEDIA (2005, methodology): “Recently, the BDDC and FETI-DP algorithms for elliptic problems were rederived and a much shorter proof of the main result in [14] was given in [11].”
- Dual‐primal FETI methods for linear elasticity (2006, methodology): “This is so, since Mandel, Dohrmann, and Tezaur [19] have shown that for any given set of constraints, the BDDC and FETI-DP methods have almost all their eigenvalues in common; see also Fragakis and Papadrakakis [10] for earlier experimental work.”
- A BDDC Algorithm with Deluxe Scaling for Three‐Dimensional H(curl) Problems (2016, result): “Given that FETI–DP and BDDC algorithms are closely related, see [18, 2, 17], our results also improve those of Toselli.”
- Robust FETI-DP methods for heterogeneous three dimensional elasticity problems (2007, unknown): “[6, 15, 16, 14], since Mandel, Dohrmann, and Tezaur [16] have shown that, for any given set of constraints, the BDDC and FETI-DP methods have almost all their eigenvalues in common; see also Li and Widlund [14] for an alternative proof.”