Free Access
Issue
ESAIM: M2AN
Volume 20, Number 4, 1986
Page(s) 639 - 665
DOI https://doi.org/10.1051/m2an/1986200406391
Published online 31 January 2017
  1. 1 M AMARA, J C NEDELEC, Résolution du système matriciel indéfini par une décomposition sur une double suite orthogonale C R A S, Paris, 1982 [MR: 681604] [Zbl: 0498.65017]
  2. 2 O AXELSSON, Conjugate gradient type methods for unsymmetric and unconsistent Systems of linear equations, Linear Algebra App 29 (1980) [MR: 562745] [Zbl: 0439.65020]
  3. 3 P CONCUS, G H GOLUB, A generalized conjugate gradient method for nonsymmetric Systems of linear equations, Lecture Notes in Economics and Mathematical Systems, 134, R Glowinski, J L Lions eds Springer Verlag, Berlin, 1976 [MR: 468130] [Zbl: 0344.65020]
  4. 4 J W DANIEL, The conjugate gradient method for linear and non linear operator equations SIAM, J Num Anal, 4 (1967) [MR: 217987] [Zbl: 0154.40302]
  5. 5 S C EISENSTAT, A note on the generalized conjugate gradient method SIAM. J Num Anal, 20 (1983) [MR: 694524] [Zbl: 0524.65020]
  6. 6 S C EISENSTAT, H C ELMAN, M H SCHULTZ, Variational Iteration methods for nonsymmetric Systems of linear equations, SIAM, J Num Anal, 20 (1983) [MR: 694523] [Zbl: 0524.65019]

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