BoomerAMG: a parallel algebraic multigrid solver and preconditioner
By V. Henson, Ulrike Meier Yang. 2002
915 citations recorded by the source corpus.
Subfields: Computational Mechanics, Computational Theory and Mathematics, Computer Graphics and Computer-Aided Design
View Paper: https://www.semanticscholar.org/paper/d6be948f6efd5960f6a65f3b56524011e2a411e7
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Cindy Guichard
- Roland Masson
- Robert Eymard
- Raphaèle Herbin
- Oliver Rheinbach
- Axel Klawonn
- Ute Ebert
- Jannis Teunissen
In Computational Theory and Mathematics
- Roland Masson
- Cindy Guichard
- Robert Eymard
- Raphaèle Herbin
- Ute Ebert
- Jannis Teunissen
- S. Nijdam
- Oliver Rheinbach
In Computer Graphics and Computer-Aided Design
- Robert Eymard
- Raphaèle Herbin
- Oliver Rheinbach
- Ute Ebert
- Axel Klawonn
- Michele Benzi
- Cindy Guichard
- Jannis Teunissen
Citations in the corpus
- Highly scalable parallel domain decomposition methods with an application to biomechanics (2010, methodology): “The irFETI-DP implementation uses one iteration of the highly scalable BoomerAMG preconditioner [19] of the Lawre nc Livermore National Laboratory to precondition the coarse problem; as a smoother symmetric Gauß-Seidel-/b lock-Jacobi is applied.”
- The physics of streamer discharge phenomena (2020, methodology): “For unstructured grids, algebraic multigrid [300] can for example be used as a preconditioner.”
- Vertex-centred discretization of multiphase compositional Darcy flows on general meshes (2012, methodology): “It combines multiplicatively an Algebraic Multigrid preconditioner for a pressure block of the linear system [26] with a more local preconditioner for the full system, such as an incomplete LU factorization.”
- Preconditioning techniques for large linear systems: a survey (2002, background): “Recent papers [170, 198] show that progress is being made in this direction as well, but much work remains to be done, especially for indefinite problems, for problems in 3D, and for systems of partial differential equations.”