边慎

边慎，北京化工大学数理学院副教授、硕士生导师、德国洪堡基金获得者。

教育经历：

2011.9-2012.10 美国杜克大学 联合培养博士 导师：刘建国教授

2009.9-2013.12 清华大学（保送直博） 博士 导师：陈丽教授、章梅荣教授

2005.9-2009.7 中国石油大学（华东） 本科

工作经历：

2018.1-至今 北京化工大学 副教授

2017.6-2018.2 德国曼海姆大学 洪堡访问学者

2014.5-2017.12 北京化工大学 讲师

2014.1-2014.3 中国海洋大学 讲师

研究领域：

生物数学中的非线性偏微分方程，包括生物趋化模型、种群动力学模型、自适应进化模型等。

科研论文:

[1] S. Bian, On the Keller-Segel model with the intermediate exponent, accepted by Indiana University Mathematical Journal, 2025. 

[2] S. Bian, J.L. Bu, On selection dynamics for a nonlocal phenotype-structured model, C. R. Math. Acad. Sci. Paris, 2025, 363: 13-27.

[3] S. Bian, The aggregation-diffusion equation with energy critical exponent, Discrete and Continuous Dynamical Systems-B, 2024, 29(3): 1128-1145.

[4] S. Bian, On the Fisher-KPP model with non-local nonlinear sources, Mathematische Nachrichten, 2024, 297(1): 144-164.

[5] S. Bian, Q. Wang and J. Li, Critical mass capacity for two-dimensional Keller-Segel model with nonlocal reaction terms, Nonlinearity, 2023, 36: 5568-5608.

[6] S. Bian, L. Chen and E.A. Latos, Chemotaxis model with non-local reaction in the whole space, Discrete and Continuous Dynamical Systems, 2018, 38(10): 5067- 5083.

[7] S. Bian, L. Chen and E.A. Latos, Nonlocal nonlinear reaction preventing blow-up in supercritical case of chemotaxis system, Nonlinear Analysis-TMA, 2018, 176: 178-191.

[8] S. Bian, L. Chen and E.A. Latos, Global existence and asymptotic behavior of solutions to a nonlocal Fisher-KPP type problem,  Nonlinear Analysis-TMA, 2017, 149: 165-176.

[9] S. Bian, L. Chen, A non-local reaction diffusion equation and its relation with Fujita exponent, Journal of Mathematical Analysis and Applications, 2016, 444: 1479-1489.

[10] S. Bian, Global solutions to a nonlocal Fisher-KPP type problem, Acta Applicandae Mathematicae, 2016, 146: 1-9.

[11] S. Bian, A note on the free energy of the Keller-Segel model for subcritical and supercritical cases, Nonlinear Analysis-TMA, 2015, 125: 406-422.

[12] S. Bian, J.-G. Liu, C. Zou, Ultra-contractivity for Keller-Segel model with diffusion exponent m>1-2/d, Kinetic and Related models, 2014, 7: 9-28.

[13] S. Bian, J.-G. Liu, Dynamic and steady states for multi-dimensional Keller-Segel model with diffusion exponent m>0, Communications in Mathematical Physics, 2013, 323: 1017-1070.

[14] S. Bian, L. Chen and M. Dreher, Boundary layer analysis in the semi-classical limit of a quantum drift-diffusion model, Journal of Differential Equations, 2012, 253: 356-377.