•  教授

曾凡海

发布时间:2026-07-10文章来源:华南理工大学数学学院浏览次数:2705


工作经历

  • 2026.03 -- 至今    华南理工大学 教授

  • 2020.01 -- 2026.02  山东大学 教授

  • 2018.09 -- 2019.12  新加坡国立大学 博士后

  • 2016.09 -- 2018.08  昆士兰科技大学 博士后

  • 2014.08 -- 2016.08  布朗大学 博士后

教育背景

  • 2001.09 -- 2005.07 西北工业大学      信息与计算科学     理学学士学位

  • 2006.09 -- 2010.06上海大学       计算数学       理学硕士学位

  • 2010.09 -- 2014.06上海大学       计算数学       理学博士学位



谱方法,非局部模型的快速计算方法,机器学习


代表论文

  • Y. Duan, F. Zeng, H. Zhang, T. Zhou, Fast computation of the fractional power of a matrix, SISC, 2026.

  • H. Zhang, F. Zeng*, X. Jiang, Z. Zhang, Fast time-stepping discontinuous Galerkin method for the subdiffusion equation, IMAJNA, 2025. 

  • Y. Huang, Q. Li, R. Li, F. Zeng*, L. Guo, A unified fast memory-saving time-stepping method for fractional operators and its applications, Numer. Math. Theory Methods Appl., 2022.

  • Y. Yang, L. Wang, F. Zeng, Analysis of a backward Euler-type scheme for Maxwell's equations in a Havriliak-Negami dispersive medium, ESAIM Math. Model. Numer. Anal., 2021.

  • H. Zhang, X. Jiang, F. Zeng*, An H1 convergence of the spectral method for the time-fractional non-linear diffusion equations, Adv. Comput. Math, 2021.

  • H. Zhang, X. Jiang*, F. Zeng*, G. Karniadakis, A stabilized semi-implicit Fourier spectral method for nonlinear space-fractional reaction-diffusion equations, JCP, 2020.

  • L. Guo, F. Zeng∗, I. Turner, K. Burrage, G. Karniadakis, Efficient multistep methods for tempered fractional calculus: Algorithms and simulations, SISC, 2019.

  • F. Zeng, I. Turner, K. Burrage, S. J. Wright, A discrete least squares collocation method for two-dimensional nonlinear time-dependent partial differential equations, JCP, 2019

  • F. Zeng*, I. Turner, K. Burrage, A stable fast time-stepping method for fractional integral and derivative operators, JSC, 2018.

  • F. Zeng, I. Turner, K. Burrage, G. Karniadakis, A new class of semi-implicit methods with linear complexity for nonlinear fractional differential equations, SISC, 2018.

  • F. Zeng, Z. Zhang,  G. Karniadakis, Second-order numerical methods for multi-term fractional differential equations: Smooth and non-smooth solutions, CMAME, 2017.

  • X. Chen, F. Zeng, G. Karniadakis, A tunable finite difference method for fractional differential equations with non-smooth solutions, CMAME, 2017.

  • F. Zeng, Z. Mao, G. Karniadakis, A generalized spectral collocation method with tunable accuracy for fractional differential equations with end-point singularities, SISC, 2017. 

  • W. Cao, F. Zeng, Z. Zhang, G.Karniadakis, Implicit-explicit difference schemes for nonlinear fractional differential equations with non-smooth solutions, SISC, 2016.

  • F. Zeng, Z. Zhang, G. Karniadakis, Fast difference schemes for solving high-dimensional time-fractional subdiffusion equations, JCP, 2016.

  • F. Zeng, C. Li, F. Liu, I. Turner, Numerical algorithms for time-fractional subdiffusion equation with second-order accuracy, SISC, 2015.

  • F. Zeng, Z. Zhang, G. Karniadakis, A generalized spectral collocation method with tunable accuracy for variable-order fractional differential equations, SISC, 2015.

  • F. Zeng, Second-order stable finite difference schemes for the time-fractional diffusion-wave equation, JSC, 2015.

  • Z. Zhang, F. Zeng, G. Karniadakis, Optimal error estimates for spectral Petrov–Galerkin and collocation methods for initial value problems for fractional differential equations, SINUM, 2015.

  • F. Zeng, F. Liu, C. Li, K. Burrage, I. Turner, V. Anh, A Crank–Nicolson ADI spectral method for the two-dimensional Riesz space fractional nonlinear reaction-diffusion equation, SINUM, 2014.

  • F. Zeng, C. Li, F. Liu, I. Turner, The use of finite difference/element approaches for solving the time-fractional subdiffusion equation, SISC, 2013.

  • C. Li, F. Zeng, F. Liu, Spectral approximations to the fractional integral and derivative, Fract. Calc. Appl. Anal., 2012.

  • C. Li, F. Zeng, Numerical Methods for Fractional Calculus, Chapman and Hall/CRC, 2015.


科研项目

国家自然科学基金面上项目,2022.01-2025.12,51万。



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