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Additive Schwarz methods for the Crouzeix-Raviart mortar finite element for elliptic problems with discontinuous coefficients

机译：具有不连续系数的椭圆问题的Crouzeix-Raviart砂浆有限元的加性schwarz方法

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Talal Rahman; Xuejun Xu; Ronald Hoppe;
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年度 2005
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1. Additive Schwarz methods for the Crouzeix-Raviart mortar finite element for elliptic problems with discontinuous coefficients [J] . Talal Rahman, Xuejun Xu, Ronald Hoppe Numerische Mathematik . 2005,第3期

机译：具有不连续系数的椭圆问题的Crouzeix-Raviart砂浆有限元的加法Schwarz方法
2. Additive average Schwarz method for a Crouzeix-Raviart finite volume element discretization of elliptic problems with heterogeneous coefficients [J] . Loneland A., Marcinkowski L., Rahman T. Numerische Mathematik . 2016,第1期

机译：具有异质系数的椭圆问题的Crouzeix-Raviart有限体积元素离散化的加法平均Schwarz方法
3. An additive Schwarz preconditioner for the mortar-type rotated Q_1 FEM for elliptic problems with discontinuous coefficients [J] . Feng Wang, Jinru Chen, Wei Xu, Applied numerical mathematics . 2009,第7期

机译：砂浆型旋转Q_1 FEM的附加Schwarz预处理器，用于不连续系数为椭圆的问题
4. Additive Average Schwarz Method for a Crouzeix-Raviart Finite Volume Element Discretization of Elliptic Problems [C] . Atle Loneland, Leszek Marcinkowski, Talal Rahman International Conference on Domain Decomposition Methods . 2015

机译：椭圆问题的Crouzeix-Raviart有限体积元离散化的加法平均Schwarz方法
5. Adaptive discontinuous Galerkin finite element methods for second and fourth order elliptic partial differential equations. [D] . Saum, Michael A. 2006

机译：二阶和四阶椭圆型偏微分方程的自适应不连续Galerkin有限元方法。
6. A massively parallel nonoverlapping additive Schwarz method for discontinuous Galerkin discretization of elliptic problems [O] . Maksymilian Dryja, Piotr Krzyżanowski -1

机译：椭圆问题的不连续Galerkin离散的大规模并行不重叠加性Schwarz方法
7. Additive average Schwarz method for a Crouzeix-Raviart Finite Volume Element Discretization of Elliptic Problems with Heterogeneous Coefficients [O] . Loneland, Atle, Marcinkowski, Leszek, Rahman, Talal 2014

机译：Crouzeix-Raviart有限体积的加性平均schwarz方法具有非均匀系数的椭圆问题的元素离散化

Additive Schwarz methods for the Crouzeix-Raviart mortar finite element for elliptic problems with discontinuous coefficients

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