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Preconditioning of saddle point problems by the method of Hermitian and skew-Hermitian splitting iterations

机译:用Hermitian和Skew-Hermitian分裂迭代法预处理鞍点问题

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摘要

For a nonsingular symmetric system of linear equations with a saddle point, a Hermitian and skew-Hermitian splitting (HSS) preconditioner is considered. For the preconditioned system, symmetrizability conditions are established under which estimates are derived for the spectrum and the convergence rate of Chebyshev-type algorithms and GMRes.
机译:对于具有鞍点的线性方程组的非奇异对称系统,考虑了Hermitian和Skew-Hermitian分裂(HSS)预处理器。对于预处理系统,建立了对称性条件,在该条件下可以得出频谱估计值以及Chebyshev型算法和GMRes的收敛速度。

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