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Gauss-Newton Multilevel Methods For Least-Squares Finite Element Computations Of Variably Saturated Subsurface Flow

机译：可变饱和地下流的最小二乘有限元计算的高斯-牛顿多级方法

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Gerhard Starke;
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年度 1999
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专利

1. Gauss-Newton Multilevel Methods for Least-Spuares Finite Element Computations of Variably Saturated Subsurface Flow [J] . G.Starke, Essen Computing . 2000,第4期

机译：可变饱和地下流的最小二乘有限元计算的高斯-牛顿多级方法
2. Computation of variably saturated subsurface flow by adaptive mixed hybrid finite element methods [J] . M. Bause, P. Knabner Advances in Water Resources . 2004,第6期

机译：用自适应混合混合有限元法计算饱和地下渗流。
3. Least-squares mixed finite element solution of variably saturated subsurface flow problems [J] . Starke G. SIAM Journal on Scientific Computing . 2000,第5期

机译：饱和饱和地下流动问题的最小二乘混合有限元解
4. Large-Scale Parallel Computation of Incompressible Flows by a Domain Decomposition based Least-Squares Finite Element Method [C] . Xu Ding, Q. Y. Jiang, Tate T. H. Tsang AIChE annual meeting . 2010

机译：基于域分解的最小二乘有限元方法的不可压缩流的大规模并行计算
5. Computational micro-flow with spectral element method and high Reynolds number flow with discontinuous Galerkin Finite Element Method [D] . Zhang, Haibo. 2016

机译：具有光谱元素方法的计算微流量和具有不连续Galerkin有限元方法的高雷诺数流量
6. Space-time least-squares finite element method for convection-reaction system with transformed variables [O] . Jaewook Nam, Marek Behr, Matteo Pasquali -1

机译：变换变量对流反应系统的空间时间最小二乘性有限元方法
7. Least-Squares Mixed Finite Element Solution Of Variably Saturated Subsurface Flow Problems [O] . Gerhard Starke 1998

机译：可变饱和地下流动问题的最小二乘混合有限元解
8. MURF user's guide: A finite element model of multiple-pore-region flow through variably saturated subsurface media [R] . Gwo, J. P. , Jardine, P. M. , Yeh, G. T. , 1994

机译：mURF用户指南：通过可变饱和地下介质的多孔区域流动的有限元模型

Gauss-Newton Multilevel Methods For Least-Squares Finite Element Computations Of Variably Saturated Subsurface Flow

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