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Found 59 Documents (Results 1–59)

The stable iterative algorithms with the CADNA library for solving sparse linear systems. (English) Zbl 1140.65312

Chademan, Arsalan (ed.), Proceedings of the monthly colloquium of the Iranian Mathematical Society. Vol. 2. Tehran: Iranian Mathematical Society (ISBN 964-95268-3-8/pbk). 227-270 (2004).
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Integral equations and iteration methods in electromagnetic scattering. Edited by Yu. V. Shestopalov. (English) Zbl 1145.78001

Utrecht: VSP (ISBN 90-6764-336-X/hbk). v, 101 p. (2001).
MSC:  78-02 78A45 78M25 78A25 65F10 65R20
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Theoretical performance analysis of the IQMR method on distributed memory computers. (English) Zbl 0945.65030

Yang, Tianruo (ed.), Parallel numerical computation with applications. Proceedings of the workshop on Frontiers of parallel numerical computations and applications, organized in the IEEE 7th symposium on the Frontiers on massively parallel computers (Frontiers ’99) at Annapolis, MD, USA, February 20-25, 1999. Boston: Kluwer Academic Publishers. Kluwer Int. Ser. Eng. Comput. Sci. 515, 89-101 (1999).
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Numerically efficient solution of dense linear system of equations arising in electromagnetic scattering problems. (English) Zbl 0924.65124

El Dabaghi, F. (ed.) et al., Approximations and numerical methods for the solution of Maxwell’s equations. Proceedings of the 3rd international conference held at the University of Oxford, GB, April 1995. Oxford: Clarendon Press. Inst. Math. Appl. Conf. Ser., New Ser. 65, 263-274 (1998).
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Theoretical performance analysis of the IQMR method on distributed memory computers with different network topologies. (English) Zbl 0910.65016

Bainov, D. (ed.), Proceedings of the 8th international colloquium on differential equations, Plovdiv, Bulgaria, August 18–23, 1997. Utrecht: VSP. 441-449 (1998).
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A parallel version of the quasi-minimal residual method based on coupled two-term recurrences. (English) Zbl 0888.65036

Waśniewski, Jerzy (ed.) et al., Applied parallel computing: industrial computation and optimization. Third international workshop, PARA ’96, Lyngby, Denmark, August 18–21, 1996. Proceedings. Berlin: Springer. Lect. Notes Comput. Sci. 1184, 157-165 (1996).
MSC:  65F10 65F35 65Y05
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Parallel sparse matrix computations in iterative solvers on distributed memory machines. (English) Zbl 0836.65047

Bailey, David H. (ed.) et al., Proceedings of the seventh SIAM conference on parallel processing for scientific computing, San Francisco, CA (USA), February 15-17, 1995. Philadelphia, PA: SIAM. 454-459 (1995).
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Variable metric conjugate gradient methods. (English) Zbl 0811.65027

Natori, M. (ed.) et al., Matrix analysis and parallel computing. Papers presented at the 10th PCG symposium, held at Keio University, Tokyo, Japan, March 14-16, 1994. Yokohama: Keio University, Adv. Numer. Methods Large Sparse Sets Linear Equations. 10, 165-188 (1994).
MSC:  65F10
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Transpose-free quasi-minimal residual methods for non-Hermitian linear systems. (English) Zbl 0804.65032

Golub, Gene (ed.) et al., Recent advances in iterative methods. Papers from the IMA workshop on iterative methods for sparse and structured problems, held in Minneapolis, MN, February 24-March 1, 1992. New York, NY: Springer-Verlag. IMA Vol. Math. Appl. 60, 69-94 (1994).
MSC:  65F10
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Implementation details of the coupled QMR algorithm. (English) Zbl 0794.65029

Reichel, Lothar (ed.) et al., Numerical linear algebra. Proceedings of the conference in numerical linear algebra and scientific computation, Kent, OH, USA, March 13-14, 1992. Berlin: Walter de Gruyter. 123-140 (1993).
MSC:  65F10
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A biconjugate gradient-type algorithm for the iterative solution of non- Hermitian linear systems on massively parallel architectures. (English) Zbl 0789.65020

Computational and applied mathematics, I. Algorithms and theory, Sel. Rev. Pap. IMACS 13th World Congr., Dublin/Irel. 1991, 169-178 (1992).
MSC:  65F10 65Y05
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Lanczos and Krylov methods for non-Hermitian linear systems. (Lanczos- und Krylov-Verfahren für nicht-Hermitesche lineare Systeme.) (German) Zbl 0773.65018

Karlsruhe: Universität Karlsruhe, Fakultät für Mathematik, 108 S. (1992).
Reviewer: M.Hochbruck
MSC:  65F10 65F30 15A24 65F15
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