Computing
Is 1.7 x 10^10 Unknowns the Largest Finite Element System that Can Be Solved Today?
SC '05 Proceedings of the 2005 ACM/IEEE conference on Supercomputing
Why Multigrid Methods Are So Efficient
Computing in Science and Engineering
An Introduction to Algebraic Multigrid
Computing in Science and Engineering
Multigrid Methods on Adaptively Refined Grids
Computing in Science and Engineering
International Journal of Computational Science and Engineering
On geometric multigrid methods for triangular grids using three-coarsening strategy
Applied Numerical Mathematics
Efficient geometric multigrid implementation for triangular grids
Journal of Computational and Applied Mathematics
Optimization of the multigrid-convergence rate on semi-structured meshes by local Fourier analysis
Computers & Mathematics with Applications
Computers & Mathematics with Applications
Multiphysics simulations: Challenges and opportunities
International Journal of High Performance Computing Applications
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The hierarchical hybrid grid framework supports the parallel implementation of multigrid solvers for finite element problems. Specifically, it generates extremely fine meshes by using a structured refinement of an unstructured base mesh. For special problems with piecewise uniform material parameters, this leads to the possibility of stencil-based operations, which save substantial memory and permit a very efficient implementation of the multigrid method.