明万元
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基本信息
姓名：明万元
性别：
在岗性质：
最高学位：
专业技术职务：副教授

毕业学校：华中科技大学
行政职务：
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联系电话：**
电子邮箱：58028@nchu.edu.cn



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研究方向

工作经历

教育经历
2017年06月获华中科技大学理学博士学位，方向：微分方程数值解
科研项目
（1）江西省教育厅科技项目，几类时滞积分方程的高精度算法研究，DA，2018/01-2019/12.（2）南昌航空大学博士启动基金，一类泛函积分方程的高性能数值算法与理论，EA，2017/10-2019/12.
荣誉奖项

社会兼职

备注
[1] Wanyuan Ming, Chengming Huang, Longbin Zhao. Optimal superconvergence results for Volterra functional integral equations with proportional vanishing delays[J]. Applied Mathematics and Computation. 2018, 320: 292-301. [2] Wanyuan Ming, Chengming Huang. Collocation methods for Volterra functional integral equations with non-vanishing delays[J], Applied Mathematics and Computation. 2017, 296: 198-214. [3] Wanyuan Ming, Chengming Huang, Meng Li. Superconvergence in collocation methods for Volterra integral equations with vanishing delays[J], Journal of Computational and Applied Mathematics. 2016, 308: 361-378. [4] Meng Li, Chengming Huang, Wanyuan Ming. Mixed finite element method for multi-term time-fractional diffusion and diffusion-wave equations[J]. Computational and Applied Mathematics. 2017, 37(2): 2309-2334.[5] Meng Li, Chengming Huang, Wanyuan Ming, A relaxation-type Galerkin FEM for nonlinear fractional Schr?dinger equations, Numerical Algorithms, 2019, DOI:10.1007/s11075-019-00672-3[6]Min Li, Chengming Huang, Wanyuan Ming. Barycentric rational collocation methods for Volterra integral equations with weakly singular kernels. Computational and Applied Mathematics, 2019, 38(3), 120.[7]Meng Li, Dongyang Shi, Junjun Wang, Wanyuan Ming, Unconditional superconvergence analysis of the conservative linearized Galerkin FEMs for nonlinear Klein-Gordon-Schr{\"o}dinger equation, Applied Numerical Mathematics, 2019.