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Regularized conjugate gradient method for skew-symmetric indefinite system of linear equations and applications

机译:斜对称不定线性方程组的正则共轭梯度法及其应用

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摘要

A class of regularized conjugate gradient methods is presented for solving large-scale sparse system of linear equations of which the coefficient matrix is an ill-conditioned skew-symmetric indefinite matrix. The convergence is proved and the possible choices of the parameters involved in the new methods are discussed in detail. Preliminary numerical computations show that the numerical behaviors of the new methods are superior to those of some standard Krylov subspace methods, such as CGNE, CGS, GMRES etc. (c) 2006 Elsevier Inc. All rights reserved.
机译:提出了一类正则化共轭梯度法,用于求解大型线性方程组的稀疏系统,其系数矩阵为病态偏对称不定矩阵。证明了收敛性,并详细讨论了新方法中涉及的参数的可能选择。初步的数值计算表明,新方法的数值性能优于某些标准Krylov子空间方法,例如CGNE,CGS,GMRES等。(c)2006 Elsevier Inc.保留所有权利。

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