DocumentCode
2293573
Title
A Domain Decomposition Method Applied to the Simplified Transport Equations
Author
Barrault, M. ; Lathuiliere, B. ; Ramet, Pierre ; Roman, J.
Author_Institution
EDF R&D, Clamart
fYear
2008
fDate
16-18 July 2008
Firstpage
91
Lastpage
97
Abstract
The simulation of the neutron transport inside a nuclear reactor leads to the computation of the lowest eigen pair of a simplified transport operator. Whereas the sequential solution at our disposal today is really efficient, we are not able to run some industrial cases due to the memory consumption and the computational time. This problem brings us to study parallel strategies. In order to re-use an important part of the solver and to bypass some limitations of conforming cartesian meshes, we propose a non overlapping domain decomposition based on the introduction of Lagrange multipliers. The method performs well on up to 100 processors for an industrial test case.
Keywords
eigenvalues and eigenfunctions; fission reactors; fusion reactors; neutron transport theory; nuclear engineering computing; parallel processing; Lagrange multipliers; domain decomposition method; eigen pair; memory consumption; neutron transport simulation; nonoverlapping domain decomposition; nuclear reactor; parallel strategies; processors; simplified transport equations; Computational modeling; Concurrent computing; Equations; Gaussian processes; Iterative algorithms; Lagrangian functions; Linear systems; Neutrons; Research and development; Sparse matrices; Krylov based Uzawa algorithm; Lagrange multiplers; domain decomposition; neutron transport;
fLanguage
English
Publisher
ieee
Conference_Titel
Computational Science and Engineering, 2008. CSE '08. 11th IEEE International Conference on
Conference_Location
Sao Paulo
Print_ISBN
978-0-7695-3193-9
Type
conf
DOI
10.1109/CSE.2008.50
Filename
4578220
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