FEALPy

基于FEALPy完成的论文

 

硕士论文

  • [1]: 文利清. 基 于 python 语 言 虚 单 元 法 的 实 现 与 超 收 敛 研 究. 硕士论文, 2017.
  • [2]: 樊旺旺. 基于自适应界面拟合网格求解椭圆界面问题的虚单元法. 硕士论文, 2018.
  • [3]: 王龙娟. 虚单元法的重构型后验误差估计与自适应算法. 硕士论文, 2019.
  • [4]: 龚欣. 一般曲面上晶体相场模型的高阶有限元数值模拟研究. 硕士论文, 2020.
  • [5]:扈瀚丹. 梯度恢复技术在求解线弹性问题中的应用研究. 硕士论文, 2020.

发表论文

  • [1]:K. Jiang, X. Wang, J. Liu, H. Wei. An adaptive high-order surface finite element method for the self-consistent field theory on general curved surfaces, arXiv preprint arXiv:2106.07405.
  • [2]:H. Wei, X. Wang, Y. Chen, K. Jiang. High order numerical simulations for the polymer self-consistent field theory using the adaptive virtual element and spectral deferred correction methods. arXiv preprint arXiv:2002.08187.
  • [3]:H. Cao, Y. Huang, N. Yi. Adaptive direct discontinuous Galerkin method for elliptic equations. Computers and Mathematics with Applications, 97: 394-415, 2021.
  • [4]:H. Wei, X. Huang*, A. Li. Piecewise Divergence-Free Nonconforming Virtual Elements for Stokes Problem in Any Dimensions. SIAM Journal on Numerical Analysis.59(3):1835-1856, 2021.
  • [5]:Y. Huang, H. Wei, W. Yang, and N. Yi*. Recovery based finite element method for biharmonic equation in 2d. Journal of Computational Mathematics, 38(1): 84, 2020.
  • [6]: Y. Deng, F. Wang*, H. Wei. A posteriori error estimates of virtual element method for a simplified friction problem. Journal of Scientific Computing, 83:1-20, 2020
  • [7]:F Wang, H Wei. Virtual element methods for the obstacle problem. IMA Journal of Numerical Analysis, 40(1):708-728, 2020.
  • [8]:F. Wang, H. Wei. Virtual element method for simplified friction problem. Applied Mathematics Letters, 2018.
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