基于单元片重构空间的求解蒙日-安培方程的高效数值方法研究
11971041
2019
A0504.微分方程数值解
李若
面上项目
教授
北京大学
52万元
蒙日-安培方程;单元片重构;间断有限元方法
2020-01-01到2023-12-31
- 中英文摘要
- 结题摘要
- 结题报告
- 项目成果
- 项目参与人
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| 序号 | 标题 | 类型 | 作者 |
|---|---|---|---|
| 1 | A reconstructed discontinuous approximation on unfitted meshes to H(curl) and H(div) interface problems | 期刊论文 | Ruo Li;Qicheng Liu;Fanyi Yang |
| 2 | A discontinuous least squares finite element method for the Helmholtz equation, Numer | 期刊论文 | R. Li;Q.-C. Liu;F.-Y. Yang |
| 3 | Reconstructed Discontinuous Approximation to Stokes Equation in a Sequential Least Squares Formulation | 期刊论文 | Ruo Li;Fanyi Yang |
| 4 | A reconstructed discontinuous approximation to Monge-Ampère equation in least square formulation | 期刊论文 | R. Li;F.-Y. Yang |
| 5 | A Discontinuous Galerkin Method by Patch Reconstruction for Elliptic Interface Problem on Unfitted Mesh | 期刊论文 | Ruo Li;Fanyi Yang |
| 6 | A Sequential Least Squares Method for Elliptic Equations in Non-Divergence Form | 期刊论文 | Li Ruo;Yang Fanyi |
| 7 | A discontinuous least squares finite element method for time-harmonic Maxwell equations | 期刊论文 | Ruo Li;Qicheng Liu;Fanyi Yang |
| 8 | A least squares method for linear elasticity using a patch reconstructed space | 期刊论文 | R. Li;F.-Y. Yang |
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