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An iterative method for symmetric indefinite linear systems

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Abstract

For solving symmetric systems of linear equations, it is shownthat a new Krylov subspace method can be obtained. The newapproach is one of the projection methods, and we call it theprojection method for convenience in this paper. The projectionmethod maintains the residual vector like simpler GMRES, symmetricQMR, SYMMLQ, and MINRES. By studying the quasi-minimal residualmethod, we show that an extended projection method and the scaledsymmetric QMR method are equivalent.

참고문헌 (6)

  1. "QMR: a quasi-minimal residual method for non-Hermitian linearsystems", 60, pp.315~339 (1991)
  2. "A new Krylov subspace method for symmetric indefinite linearsystems" (1994)
  3. "A quasi-minimal residual squared algorithm for non-Hermitianlinear systems Research Institute for AdvancedComputer Science", pp.91~26 (1991)
  4. "Solution of sparse indefinite systems of linear equations", 12, pp.617~ (1975)
  5. "A generalized minimal residual algorithm for solvingnonsymmetric linear systems", pp.856~ (1986)
  6. "A simpler GMRES", 1, pp.571~ (1994)

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