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博士后

详细信息

王陈希

王陈希

博士后

研究方向

Scientific computing,finite-difference methods, finite-volume methods;Numerical methods for the hydrodynamics, Numerical methods for the interface problems, Asymptotic analysis, Onsager’s variational principle, Numerical methods for the phase-field models

教育经历：

  • 2017.09-2023.07

  • Southern University of Science and Technology

  • Shenzhen, Guangdong, China

  • Harbin Institute of Technology

  • Harbin, Heilongjiang, China

  • Ph.D in Mathematics

  • Advisor: Zhen Zhang, Southern University of Science and Technology

  • 2014.09-2017.07

  • Xiangtan University

  • Xiangtan, Hunan, China

  • Master in Mathematics

  • Advisor: Aiguo Xiao, Xiangtan University

  • 2007.09-2011.07

  • Wuhan University

  • Wuhan, Hubei, China

  • Bachelor in Measurement and Control Technology and Instrumentation

代表文章：

  • [1] Chenxi Wang, Ming-Chih Lai, Zhen Zhang; An improved phase-field algorithm for simulating the impact of a drop on a substrate in the presence of surfactants, Journal of Computational Physics, 2024, 499: 112722.
  • [2] Shuting Gu, Chenxi Wang (Corresponding author), Zhen Zhang; Scalar auxiliary variable approach in iterative minimization formulation for saddle point search, Communications in Mathematical Sciences, 2024, to appear.
  • [3] Chenxi Wang, Alina Chertock, Shumo Cui, Alexander Kurganov, Zhen Zhang; A diffuse-domain-based numerical method for a chemotaxis-fluid model, Mathematical Models and Methods in Applied Sciences, 2023, 33(2): 341-375.
  • [4] Chenxi Wang, Yichen Guo, Zhen Zhang; Unconditionally energy stable and bound-preserving schemes for phase-field surfactant model with moving contact lines, Journal of Scientific Computing, 2022, 92(1): 20, 29.
  • [5]Aiguo Xiao, Chenxi Wang, Junjie Wang; Conservative linearly implicit difference scheme for a class of modified Zakharov systems with high order space fractional quantum correction, Applied Numerical Mathematics, 2019, 146: 379-399.
  • [6]Junjie Wang, Aiguo Xiao, Chenxi Wang; A conservative difference scheme for space fractional Klein-Gordon-Schrödinger equations with a high-degree Yukawa interaction, East Asian Journal on Applied Mathematics, 2018, 8(4): 715-745.