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王凯

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  • 教师姓名:王凯

  • 职称:讲师

  • 教师拼音名称:wangkai

  • 所在单位:数学与统计学院

  • 学历:研究生(博士)毕业

  • 学位:博士学位

  • 毕业院校:香港理工大学

  1. Changxin Qiu, Kai Wang*, Xiaoming He and Yanping Lin: Analysis of a joint Stokes-Darcy Ritz-projection and multi-step BDF schemes for decoupling the unsteady Navier-Stokes-Darcy model. IMA Journal of Numerical Analysis, online, https://doi.org/10.1093/imanum/drag037, 2026.

  2. Qiang Du, Kai Wang and Jiang Yang*: Computational and analytical studies of a new nonlocal phase-field crystal model in two dimensions. Mathematical Models and Methods in Applied Sciences, 34(11):2099--2139, 2024.

  3. Kai Wang* and Na Wang: Analysis of a fully discrete finite element method for parabolic interface problems with nonsmooth initial data. Journal of Computational Mathematics, 40(5):777--793, 2022.

  4. Kai Wang* and Zhi Zhou: High-order time-stepping schemes for semilinear subdiffusion equations. SIAM Journal on Numerical Analysis, 58(6):3226--3250, 2020.

  5. Buyang Li*, Kai Wang and Zhimin Zhang: A Hodge decomposition method for dynamic Ginzburg--Landau equations in nonsmooth domains -- a second approach. Communications in Computational Physics, 28(2):768--802, 2020.

  6. Wentao Cai, Jilu Wang* and Kai Wang: Convergence analysis of Crank-Nicolson Galerkin-Galerkin FEMs for miscible displacement in porous media. Journal of Scientific Computing, 83(2), 2020.

  7. Buyang Li*, Kai Wang and Zhi Zhou: Long-time accurate symmetrized implicit-explicit BDF methods for a class of parabolic equations with non-selfadjoint operators. SIAM Journal on Numerical Analysis, 58(1):189-210, 2020.

  8. Kai Wang, Shiting Wen, Rizwan Zahoor, Ming Li and Boz\v{i}dar \v{S}arler*: Method of regularized sources for axisymmetric Stokes flow problems. International Journal of Numerical Methods for Heat \& Fluid Flow, 26(3/4):1226--1239, 2016.