李雨，理学博士，副教授，bevictor伟德硕士生导师
联系方式：E-mail：liy@nefu.edu.cn ；QQ：494891084 ；电话：0451-82190613
主要研究方向：
微分方程数值解（计算数学），该方向主要涉及微分方程的数值算法的格式构造和理论分析。
教育背景 ：
2001.9-2005.7哈尔滨师范大学获理学学士学位
2005.9-2007.7哈尔滨工业大学获理学硕士学位
2013.9-2019.4哈尔滨工业大学获理学博士学位
工作经历：
2007.7-2013.8黑龙江八一农垦大学bevictor伟德
2019.07-至今 bevictor伟德、数学系
主持项目：
1.bevictor伟德“5211”引进人才科研启动金项目，2019/09
2.黑龙江省博士后科研启动金项目，2022/09，在研
3.bevictor伟德中央高校B类项目，项目号：2572020BC06，已结题
4.黑龙江省哲学社会科学研究规划项目，项目号：22JYE466，2022/11，在研
5.黑龙江省自然科学基金项目，项目号：PL2024A002，在研
已发表SCI论文：
1. Zhao Jingjun, Li Yu, Xu Yang. Multiderivative extended Runge–Kutta–Nyström methods for multi-frequency oscillatory systems[J]. International Journal of Computer Mathematics, 2018, 95(1): 231-254.
2. Zhao Jingjun, Li Yu, Xu Yang. Convergence and Stability Analysis of Exponential General Linear Methods for Delay Differential Equations[J]. Numerical Mathematics: Theory, Methods & Applications, 2018, 11(2).
3. Zhao Jingjun, Li Yu, Xu Yang. A kind of product integration scheme for solving fractional ordinary differential equations[J]. Applied Numerical Mathematics, 2019, 136: 279-292.
4. Zhao Jingjun, Li Yu, Xu Yang. An explicit fourth-order energy-preserving scheme for Riesz space fractional nonlinear wave equations[J]. Applied Mathematics and Computation, 2019, 351: 124-138.
5. Li Yu, Cao Yang, Fan Yan. Generalized Mittag-Leffler quadrature methods for fractional differential equations[J]. Computational and Applied Mathematics, 2020, 39: 1-16.
6. Li Yu, Zhang Yanming. An efficient numerical method for nonlinear fractional differential equations based on the generalized Mittag-Leffler functions and Lagrange polynomials[J]. Mathematical Methods in the Applied Sciences, 2021, 44(16): 12169-12184.
7. Li Yu, Shan Wei, Zhang Yanming. High-Order Dissipation-Preserving Methods for Nonlinear Fractional Generalized Wave Equations[J]. Fractal and Fractional, 2022, 6(5): 264.
8. Zhang Yanming, Fan Y., Li Yu. General linear and spectral Galerkin methods for the nonlinear two-sided space distributed-order diffusion equation[J]. Computers & Mathematics with Applications, 2022, 113: 1-12. （通讯作者）
9. Wei Yufen, Guo Ying, Li Yu. A new numerical method for solving semilinear fractional differential equation[J]. Journal of Applied Mathematics and Computing, 2022, 68(2): 1289-1311. （通讯作者）
10. Wei Yufen, Li Yu. Stability Analysis of a Stage-Structure Predator–Prey Model with Holling III Functional Response and Cannibalism[J]. Axioms, 2022, 11(8): 421. （通讯作者）
11. Zhang Yanming, Li Yu, Yu Yuexin, Wang Wansheng. Implicit Runge-Kutta with spectral Galerkin methods for the fractional diffusion equation with spectral fractional Laplacian[J]. Numerical Methods for Partial Differential Equations, 2023.
12. Li Yu, Li Boxiao. High-order exponential integrators for the Riesz space-fractional telegraph equation[J]. Communications in Nonlinear Science and Numerical Simulation, 2024, 128: 107607.
13. Zhao Yizhuo., Li Yu, Zhu Jiaxin., et al. Energy-Conserving Explicit Relaxed Runge–Kutta Methods for the Fractional Nonlinear Schrödinger Equation Based on Scalar Auxiliary Variable Approach[J]. Axioms, 2024, 13(9): 591. （通讯作者）
14. Zhu Jiaxin., Li Yu, Jie H. A novel high-order explicit exponential integrator scheme for the space–time fractional Bloch–Torrey equation: Z. Jiaxin et al[J]. Computational and Applied Mathematics, 2025, 44(1): 9. （通讯作者）
15. Jiang P., Li Yu. A Structure-Preserving finite difference scheme for the nonlinear space fractional Sine-Gordon equation with damping based on the T-SAV approach[J]. Fractal and Fractional, 2025, 9(7): 455. （通讯作者）
16. Li Yu, Li J., Zhang Y. High-order structure-preserving scheme for the space-fractional Klein-Gordon-Zakharov system via exponential Fourier collocation approach[J]. Journal of Applied Mathematics and Computing, 2026, 72(1): 6.
17. Sun R., Li Yu, Zhang Y. Stability analysis of the second-order neutral Volterra delay integro-differential equation and its numerical solution[J]. Journal of Applied Mathematics and Computing, 2026, 72(6): 175. （通讯作者）
18. Lv Yuqing, Zhang Yanming, Li Yu. An efficient energy-preserving scheme for nonlinear generalized damped space-fractional Klein-Gordon equation based on the Matrix Transfer Technique[J]. Journal of Applied Analysis and Computation, 2027, 17(1): 313-336. （通讯作者）
