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SHEM: An Optimal Coarse Space for RAS and Its Multiscale Approximation

机译:SHEM:RAS的最佳粗空间及其多尺度逼近

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We presented an optimal coarse space for RAS called OHEM, which leads to convergence of RAS in one iteration, both when used as an iterative solver and as a preconditioner for GMRES. We then proposed an approximation called SHEM based on multiscale finite elements in each subdomain, enriched with spectral harmonic functions. We showed numerically that SHEM is robust for problems with high contrast, and also derived an adaptive variant.
机译:我们提出了一种称为OHEM的RAS最佳优化粗糙空间,该空间可以在一次迭代中收敛RAS,既可以用作迭代求解器,也可以用作GMRES的前提条件。然后,我们基于每个子域中的多尺度有限元,提出了一种称为SHEM的近似方法,该方法丰富了频谱谐波函数。我们通过数字显示SHEM对于高对比度问题具有鲁棒性,并且还推导了自适应变体。

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