On conjugate gradient type methods and polynomial preconditioners for a class of complex non-hermitian matrices

Author:

Freund Roland

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics

Reference44 articles.

1. Ashby, S.F., Manteuffel, T.A., Saylor, P.E.: A taxonomy for conjugate gradient methods. Preprint UCRL-98508, Lawrence Livermore National Laboratory, March 1988

2. Barbour, I.M., Behilil, N.-E., Gibbs, P.E., Rafiq, M., Moriarty, K.J.M., Schierholz, G.: Updating fermions with the Lanzos method. J. Comput. Phys.68, 227?236 (1987)

3. Bayliss, A., Goldstein, C.I., Turkel, E.: The numerical solution of the Helmoholtz equation for wave propagation problems in underwater acoustics. Comp. Maths. Appl.11, 655?665 (1985)

4. Carlson, B.C., Todd, J.: Zolotarev's first problem ? the best approximation by polynomials of degree ?n?2 tox n?n ?x n?1 in [?1,1]. Aequationes Math.26, 1?33 (1983)

5. Chandra, R.: Conjugate gradient methods for partial differential equations. Ph.D. Thesis, Computer Science Department, Research Report 129, Yale University, January 1978

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