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A highly parallel multilevel Newton-Krylov-Schwarz method with
  subspace-based coarsening and partition-based balancing for the multigroup
  neutron transport equations on 3D unstructured meshes

A highly parallel multilevel Newton-Krylov-Schwarz method with subspace-based coarsening and partition-based balancing for the multigroup neutron transport equations on 3D unstructured meshes

8 March 2019
F. Kong
Yaqi Wang
D. Gaston
C. Permann
A. Slaughter
A. Lindsay
R. Martineau
ArXiv (abs)PDFHTML

Papers citing "A highly parallel multilevel Newton-Krylov-Schwarz method with subspace-based coarsening and partition-based balancing for the multigroup neutron transport equations on 3D unstructured meshes"

2 / 2 papers shown
Title
A scalable multilevel domain decomposition preconditioner with a
  subspace-based coarsening algorithm for the neutron transport calculations
A scalable multilevel domain decomposition preconditioner with a subspace-based coarsening algorithm for the neutron transport calculations
F. Kong
Yaqi Wang
D. Gaston
A. Lindsay
C. Permann
R. Martineau
15
2
0
18 Jun 2019
Parallel memory-efficient all-at-once algorithms for the sparse matrix
  triple products in multigrid methods
Parallel memory-efficient all-at-once algorithms for the sparse matrix triple products in multigrid methods
F. Kong
18
4
0
21 May 2019
1