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Sparse approximate inverse preconditioning for dense linear systems arising in computational electromagnetics
Authors:Guillaume Alléon  Michele Benzi  Luc Giraud
Institution:(1) Parallel Computing Group, Physics and Mathematics Department, Aerospatiale, 12 Rue Pasteur, BP 76, F-92150 Suresnes Cedex, France;(2) Parallel Algorithms Project, CERFACS, 42 Ave. G. Coriolis, F-31057 Toulouse Cedex, France
Abstract:We investigate the use of sparse approximate inverse preconditioners for the iterative solution of linear systems with dense complex coefficient matrices arising in industrial electromagnetic problems. An approximate inverse is computed via a Frobenius norm approach with a prescribed nonzero pattern. Some strategies for determining the nonzero pattern of an approximate inverse are described. The results of numerical experiments suggest that sparse approximate inverse preconditioning is a viable approach for the solution of large-scale dense linear systems on parallel computers. This revised version was published online in August 2006 with corrections to the Cover Date.
Keywords:dense linear systems  preconditioning  sparse approximate inverses  complex symmetric matrices  scattering calculations  Krylov subspace methods  parallel computing  65F10  65F50  65R20  65N38  78-08  78A50  78A55
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