李 璐

教育经历：

2008.9—2012.6，洛阳师范学院，理学学士学位；

2017.9—2020.6，河南师范大学，理学硕士学位；

2020.1—2023.3，法国普瓦提埃大学，理学博士学位。

工作经历：

2023.9—2024.8，法国国家科学研究中心南特数字科学实验室，博士后研究员；

2025.3—至今， 河南师范大学数学与统计学院，讲师。

偏微分方程及其动力系统

1.法国国家自然科学基金CNRS AAPG 参与 2024-2026

2.法国国家自然科学基金CNRS IMPT 参与 2023-2024

[1]      G.   Cantin* and L. Li, Chaotic dynamics of a forest growth model with   variable mortality rate, under review, (2025).

[2]      L.   Li* and G. Cantin, Asymptotic behavior of a   degenerate forest kinematic model with a perturbation, Stud. Appl. Math.,   154: e70014 (2025), 1-21.

[3]        W. Shi, , L. Li, , X.G.   Yang, and A. Miranville*, On a fourth-order Allen-Cahn type equation with   degenerate mobility. Discrete Contin. Dyn. Syst. - S, (2025),   18(7): 2012-2026. 

[4]      L.   Li*, On a Cahn-Hilliard-Oono model for image   segmentation, Asymtot. Anal., 132(2023), 519-548.

[5]      L.   Li, L. Cherfils, A. Miranville*, P. Rogeon and R.   Guillevin, On a Cahn-Hilliard model for image segmentation, Math. Meth.   Appl. Sci., 44(2021), 5753-5766.

[6]      L.   Li*, On a coupled Cahn--Hilliard/Cahn--Hilliard model   for the proliferative-to-invasive transition of hypoxic glioma cells, Comm.   Pure Appl. Anal., 20(4)(2021), 1545-1557.

[7]      L.   Li, L. Cherfils, A. Miranville* and R. Guillevin, A   Cahn-Hilliard model with a proliferation term for the   proliferative-to-invasive transition of hypoxic glioma cells, Commun.   Math. Sci., 19(6)(2021), 1509-1532.

[8]      L.   Li*, A. Miranville and R. Guillevin, A coupled   Cahn-Hilliard model for the proliferative-to-invasive transition of hypoxic   glioma cells, Quart. Appl. Math., 79(2021), 383-394.

[9]      L.   Li, A. Miranville* and R. Guillevin, Cahn-Hilliard   models for glial cells, Appl. Math. Optim., 84(2)(2021), 1821-1842.

[10]  X.G.   Yang, L. Li, X.J. Yan* and L. Ding. The structure and stability of   pullback attactors for 3D Brinkman-Forchheimer equation with delay, Electron.   Res. Arch., 28(2020), 1395-1418.

[11]  L.   Li, X.G. Yang*, X.Z. Li, X.J. Yan and Y.J. Lu.   Dynamics and stability of the 3D Brinkman-Forchheimer equation with variable   delay(I), Asymptot. Anal., 113(2019), 167-194.

[12]  X.G.   Yang, L. Li and Y.J. Lu*, Regularity of uniform attractor for 3D   non-autonomous Navier-Stokes-Voigt equation, Appl. Math. Comp.,   334(2018), 11-29.