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Direct and approximate algorithmic methods for solving self-adjoint elliptic PDEs in three-space dimensions

机译：解三空间维自伴椭圆形PDE的直接和近似算法

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Lipitakis Elias A.;
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年度 1983
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1. A direct solver for elliptic PDEs in three dimensions based on hierarchical merging of Poincare-Steklov operators [J] . Hao Sijia, Martinsson Per-Gunnar Journal of Computational and Applied Mathematics . 2016,第Null期

机译：基于Poincare-Steklov算子分层合并的三维椭圆PDE的直接求解器
2. An improved localized method of approximate particular solutions for solving elliptic PDEs [J] . Yao Guangming Computers & mathematics with applications . 2016,第1期

机译：求解椭圆PDE的近似特定解的改进局部方法
3. An AdaptiveWavelet Method for Solving High-Dimensional Elliptic PDEs [J] . Tammo Jan Dijkema, Christoph Schwab, Rob Stevenson Constructive approximation: An international journal for approximations and expansions . 2010,第3期

机译：求解高维椭圆PDE的自适应小波方法
4. Symbolic-Numerical Algorithms for Solving the Parametric Self-adjoint 2D Elliptic Boundary-Value Problem Using High-Accuracy Finite Element Method [C] . A.A. Gusev, V.P. Gerdt, O. Chuluunbaatar, International workshop on computer algebra in scientific computing . 2017

机译：高精度有限元法求解参数自伴生二维椭圆形边值问题的符号数字算法
5. Numerical methods for solving linear elliptic PDEs: Direct solvers and high order accurate discretizations [D] . Hao, Sijia 2015

机译：求解线性椭圆PDE的数值方法：直接求解器和高阶准确的离散化
6. Numerical Algorithm Based on Haar-Sinc Collocation Method for Solving the Hyperbolic PDEs [O] . A. Pirkhedri, H. H. S. Javadi, H. R. Navidi -1

机译：基于Haar-Sinc配置方法的双曲型偏微分方程数值算法
7. Algorithms for Solving the Parametric Self-Adjoint 2D Elliptic Boundary-Value Problem Using High-Accuracy Finite Element Method [O] . A.A. Gusev, O. Chuluunbaatar, S.I. Vinitsky, 2017

机译：使用高精度有限元方法解决参数自伴2D椭圆边值问题的算法
8. BLOCK ITERATIVE METHODS FOR TWO-CYCLIC MATRIX EQUATIONS WITH SPECIAL APPLICATION TO THE NUMERICAL SOLUTION OF THE SECOND-ORDER SELF-ADJOINT ELLIPTIC PARTIAL DIFFERENTIAL EQUATION IN TWO DIMENSIONS [R] . Louis A. Hageman 1962

机译：二阶矩阵方程的块迭代法特别适用于二维自二阶椭圆型偏微分方程的数值解

Direct and approximate algorithmic methods for solving self-adjoint elliptic PDEs in three-space dimensions

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