教育经历

  • 2015.09--2020.12  厦门大学    计算数学      理学博士   

  • 2018.10--2020.09  美国堪萨斯大学数学系   联合培养博士（国家建设高水平大学公派研究生项目）

  • 2018.01--2018.09  北京应用物理与计算数学研究所    交流访问

  • 2017.03--2017.08  北京应用物理与计算数学研究所    交流访问

  • 2011.09--2015.07  内蒙古大学    数学与应用数学    理学学士

主持或参与的科研项目

  • 2026.01 -- 2028.12  北京市自然科学基金面上项目：多层浅水波方程组的高精度保结构数值方法研究  (主持，在研)

  • 2024.01 -- 2026.12  国家自然科学基金青年科学基金项目（C类）：辐射输运问题的高精度保正守恒的移动网格方法研究  (主持，在研)

  • 2023.12 -- 2026.11  科技部数学与应用研究重点专项：面向智能汽车研发需求的科学计算与模拟仿真软件（参与、技术骨干，在研）

  • 2022.06 -- 2023.04  中国博士后科学基金面上资助：辐射输运问题的高精度稳健数值方法研究  (主持，已结题)

  • 2019.01 -- 2020.12  国防基础科研核科学挑战专题“百亿亿次计算科学的计算方法与高效能实现”高精度高分辨率计算方法体系研究：适用一般状态方程问题的三维多介质流体力学高精度高分辨率欧拉算法 (参与、项目骨干，已结题)

  • 2016.01 -- 2018.12  国防基础科研核科学挑战专题“百亿亿次计算科学的计算方法与高效能实现”高精度高分辨率计算方法体系研究：三维多介质流体力学典型问题的高精度数值方法研究与验证  (参与、项目骨干，已结题)

已发表论文

25. Zhanjing Tao, Lidan Zhao, and Min Zhang*. Well-balanced fifth-Order moment-based Hermite WENO schemes for shallow water equations in new pre-balanced Form, Communications in Computational Physics, to appear.

24. Guang-an Zou, Keqing Feng, Annie Bella Liu, Min Zhang∗, and Xiaofeng Yang*. Energy-stable hybridizable discontinuous Galerkin (HDG) method for incompressible Carreau flow with a priori error estimates and three-dimensional blood-flow simulations, Communications in Nonlinear Science and Numerical Simulation, 162 (2026), 110238.

23. Guang-an Zou, Keqing Feng, Yei Xin Zhu, M. Gregory Forest, Min Zhang*, and Xiaofeng Yang*. Fully discrete second-order energy-stable HDG method for Carreau-type blood flows with applications to three-dimensional aneurysm hemodynamics, Computer Methods in Applied Mechanics and Engineering，458 (2026), 119044.

22. Kexin Zhang, Min Zhang*，and Jianxian Qiu*. A fifth-order conservative Hermite WENO remapping method and its application to moving mesh solver.  Journal of Computational Physics,  548 (2026), 114563.

21. Ruo Li, Qicheng Liu*, Min Zhang*, and Wenhan Zhang. A reconstructed discontinuous approximation method for the porous medium equation, Communications in Nonlinear Science and Numerical Simulation, 152 (2026), 109413.

20. Min Zhang* and Weizhang Huang. A unifying moving mesh method for curves, surfaces, and domains based on mesh equidistribution and alignment, Communications in Computational Physics, 39 (2026), 513-552. (arXiv:2501.03086)

19.  Xiaoyang Xie, Zhanjing Tao, Chunhai Jiao, and Min Zhang*. An efficient fifth-order interpolation-based Hermite WENO scheme for hyperbolic conservation laws, Journal of Computational Physics, 523 (2025), 113673.

18. Lidan Zhao, Zhanjing Tao, and Min Zhang*. Well-balanced fifth-order finite volume WENO schemes with constant subtraction technique for shallow water equations，Journal of Scientific Computing, (2025) 102:32.

17. Panpan Guo, Guang-an Zou*, and Min Zhang*.  An energy-dissipation finite element pressure-correction scheme for the hydrodynamics of smectic-A liquid crystals, International Journal of Numerical Analysis and Modeling, 22 (2025), 637-670.

16. Mengmeng Li, Guang-an Zou*, and Min Zhang*.  An efficient unconditional energy-stable finite element method for the electro-hydrodynamic equations, Computers and Mathematics with Applications, 176 (2024), 447-468.

15. Weizhang Huang, Ruo Li, Jianxian Qiu, and Min Zhang*. A well-balanced moving mesh discontinuous Galerkin method for the Ripa model on triangular meshes, Journal of Computational Physics, 487 (2023), 112147. 

14. Zhuang Zhao and Min Zhang*. Well-balanced fifth-order finite difference Hermite WENO scheme for the shallow water equations, Journal of Computational Physics, 475 (2023), 111860. 

13. Min Zhang and Zhuang Zhao*. A fifth-order finite difference HWENO scheme combined with limiter for hyperbolic conservation laws, Journal of Computational Physics, 472 (2023), 111676.  

12. Min Zhang, Weizhang Huang, and Jianxian Qiu*. A study on CFL conditions for the DG solution of conservation laws on adaptive moving meshes, Numerical Mathematics: Theory, Methods and Applications, 16 (2023), 111-139.

11. Muyassar Ahmat, Suyuan Ni, Min Zhang*, and Zhuang Zhao. A sixth-order finite difference HWENO scheme for nonlinear degenerate parabolic equation, Computers and Mathematics with Applications, 150 (2023), 196-210.

10. Min Zhang, Weizhang Huang, and Jianxian Qiu*. A well-balanced positivity-preserving quasi-Lagrange moving mesh DG method for the shallow water equations, Communications in Computational Physics, 31 (2022), 94-130.  

9. Cassidy Krause, Weizhang Huang, David Mechem, Erik Van Vleck*, and Min Zhang.  A metric tensor approach to data assimilation with adaptive moving meshes, Journal of Computational Physics, 466 (2022), 111407.  

8. Min Zhang, Weizhang Huang, and Jianxian Qiu*. A high-order well-balanced positivity-preserving moving mesh DG method for the shallow water equations with non-flat bottom topography, Journal of Scientific Computing, (2021), 87:88.

7. Min Zhang, Weizhang Huang, and Jianxian Qiu*. High-order conservative positivity-preserving DG-interpolation for deforming meshes and application to moving mesh DG simulation of radiative transfer, SIAM Journal on Scientific Computing, 42 (2020), A3109-A3135.  

6. Min Zhang, Juan Cheng, Weizhang Huang, and Jianxian Qiu*. An adaptive moving mesh discontinuous Galerkin method for the radiative transfer equation, Communications in Computational Physics, 27 (2020), 1140-1173.   

5. Min Zhang, Yang Liu*, and Hong Li. High-order local discontinuous Galerkin algorithm with time second-order schemes for the two-dimensional nonlinear fractional diffusion equation, Communications on Applied Mathematics and Computation, 2 (2020), 613-640.

4. Min Zhang, Juan Cheng, and Jianxian Qiu*. High order positivity-preserving discontinuous Galerkin schemes for radiative transfer equations on triangular meshes, Journal of Computational Physics, 397 (2019), 108811. 

3.Min Zhang, Yang Liu*, and Hong Li. High-order local discontinuous Galerkin method for fractal mobile/immobile transport equation with Caputo-Fabrizio fractional derivative, Numerical Methods for Partial Differential Equations, 35 (2019), 1588-1612.

2. Yang Liu*, Min Zhang, Hong Li, and Jichun Li. High-order local discontinuous Galerkin method combined with WSGD-approximation for a fractional subdiffusion equation, Computers and Mathematics with Applications, 73 (2017), 1298-1314.

1. Jinfeng Wang, Min Zhang, Yang Liu*, and Hong Li. Finite difference/H1-Galerkin MFE procedure for a fractional water wave model, Journal of Applied Analysis and Computation, 6 (2016), 409-428.