Associate Professor, Master Supervisor

Address: No.5 Dongfeng Road, Zhengzhou University of Light Industry, Zhengzhou, Henan, China

E-mail: lixueping@zzuli.edu.cn

Research Interests:

Applied Differential Equations

Educational Background:

201209--201807, Zhengzhou University, AppliedMathematics, Doctor;

200809--201207, Zhengzhou University, Mathematics and Applied Mathematics, Bachelor.

Teaching Courses:

Probability and Mathematical Statistics; Linear Algebra and Space Analytic Geometry.

Publications:

[1] Xueping Li, Lei Li, Mingxin Wang, Dynamics for a nonlocal logistic equation with a sedentary compartment and free boundary, Journal of Differential Equations, 435(2025): 113336.

[2] Xueping Li, Lei Li, Dynamics of an SIR epidemic model with one fixed boundary and one free boundary, Qualitative Theory of Dynamical Systems, (2025) 24:39.

[3] Xueping Li, Lei Li, Mingxin Wang, Dynamics for a diffusive epidemic model with a free boundary: spreading speed, Studies in Applied Mathematics, 2025, 154: e12796.

[4] Xueping Li, Lei Li and Mingxin Wang, A free boundary problem of an epidemic model with nonlocal diffusion and nonlocal infective rate, Communications on Pure and Applied Analysis, 2025, 24(1): 36-59.

[5] Xueping Li*, Lei Li, Ying Xu and Dandan Zhu, Dynamics for a diffusive epidemic model with a free boundary: spreading-vanishing dichotomy, Zeitschrift fur Angewandte Mathematik und Physik, (2024) 75:202.

[6] Xueping Li, Lei Li, Mingxin Wang, Dynamics for the diffusive logistic equation with a sedentary compartment and free boundary, Applied Mathematics Letters, 152(2024):109038.

[7] 任景莉, 李雪平. 周期扰动下的尖分支, 中国科学：数学, 2020, 50(2): 269-286.

[8] Xueping Li; Jingli Ren; Sue Ann Campbell; Gail S K Wolkowicz; Huaiping Zhu, How seasonal forcing influences the complexity of a predator-prey system, Discrete and Continuous Dynamical Systems Series B, 2018, 23(2): 785-807

[9] Jingli Ren; Xueping Li, Bifurcations in a seasonally forced predator-prey model with generalized Holling type IV functional response, International Journal of Bifurcation and Chaos, 2016, 26(12): 1650203.

Fundings:

1. 202001-202212, National Natural Science Foundation of China, 11901541, PI.