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Stability of GPBiCG_AR Method Based on Minimization of Associate Residual

机译:基于最小关联残差的GPBiCG_AR方法的稳定性

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摘要

GPBi-CG method is an attractive iterative method for the solution of a linear system of equations with nonsymmetric coefficient matrix. However, the popularity of GPBi-CG method has diminished over time except for the minority. In this paper, we consider a new algorithm based on minimization of the associate residual of 2-norm in place of reconstruction of the algorithm. We refer to a method with new algorithm as GPBiCG with Associate Residual (abbreviated as GPBiCG_AR) method. Moreover we will introduce preconditioned GP-BiCG_AR (abbreviated as P_GPBiCG_AR). Then, we will support that GPBiCG-AR and P_GPBiCG_AR methods yield safety convergence through numerical experiments.
机译:GPBi-CG方法是解决具有非对称系数矩阵的线性方程组的一种有吸引力的迭代方法。但是,除少数外,GPBi-CG方法的普及程度已随着时间的流逝而减弱。在本文中,我们考虑了一种基于2-范数关联残差最小化的新算法来代替算法的重构。我们将具有新算法的方法称为GPBiCG和关联残差(缩写为GPBiCG_AR)方法。此外,我们将介绍预处理的GP-BiCG_AR(缩写为P_GPBiCG_AR)。然后,我们将支持GPBiCG-AR和P_GPBiCG_AR方法通过数值实验实现安全收敛。

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