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CASCADIC MULTIGRID METHOD FOR ISOPARAMETRIC FINITE ELEMENT WITH NUMERICAL INTEGRATION

机译:数值积分等参有限元的CASCADIC多重网格法

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摘要

The purpose of this paper is to study the cascadic multigrid method for the second-order elliptic problems with curved boundary in two-dimension which are discretized by the isoparametric finite element method with numerical integration. We show that the CCG method is accurate with optimal complexity and traditional multigrid smoother (like symmetric Gauss-Seidel, SSOR or damped Jacobi iteration) is accurate with suboptimal complexity.
机译:本文的目的是研究级联的多重网格方法,解决二维弯曲边界为椭圆的二阶椭圆问题,并通过数值积分等参有限元方法将其离散化。我们证明了CCG方法在具有最佳复杂度的情况下是准确的,而传统的多网格平滑器(例如对称的Gauss-Seidel,SSOR或阻尼Jacobi迭代)在次优复杂度下是准确的。

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