Lan Zeng头像

Lan Zeng

Associate professor

Research direction: Partial differential equations

None

Education:

10 Access

  • Email: zenglan@buct.edu.cn
  • Office :
  • Introduction
  • Research
  • Teaching
  • Funding
  • Publications
  • Awards
  • Honor Reward
  • Admission

Introduction

Educational background：

2016.09-2019.06, China Academy of Engineering Physics, PhD


Work experience：

2019.07-2021.06, Postdoctoral Fellow, Peking University, 

2021.07-2023.12, Beijing University of Chemical Technology, Lecturer

2024.01-present, Beijing University of Chemical Technology, Associate Professor


Education

Work Experience

Social Position

Social Activities

Research

   In recent years, I am mainly engaged in the research of applying the flow stability theory to 

the global well-posedness of the solutions for the fluid coupling models.

   1. Firstly, I resaerch the suppression of blow-up problem for the chemotactic fluid coupling model. 

The extensive application of Patlak-Keller-Segel-Navier-Stokes (PKS-NS) model in biomedicine 

encourages us to conduct more profound theoretical research on this model, and then play a more 

accurate guiding role in practical application. 

   2. Secondly, I study the flow stability theory of incompressible magnetohydrodynamic equations under

different conditions.

Teaching

Advanced Mathematics，Liberal Arts Mathematics，Foundation of mathematics


Postgraduates

Funding

Lan Zeng is supported by National Natural Science Foundation of China 12301280 and Key Laboratory of Computational Physics 6142A05QN23007.

Vertical Project

Horizontal Project

Publications

(1)L. Zeng, Z.F. Zhang, R.Z. Zi. Linear stability of the Couette flow in the 3D isentropic compressible Navier- Stokes equations. SIAM J. Math. Anal. 54 (2022) 5, 5698–5741 .

(2)L. Zeng, Z.F. Zhang, R.Z. Zi. Suppression of blow-up in Patlak- Keller-Segel-Navier-Stokes system via the Couette flow. J. Funct. Anal. 280 (2021) 10.

(3) B.L. Guo, B.Q. Xie, L. Zeng. Exponential decay of Bénard convection problem with surface tension. J. Differ. Equations 267(2019)4, 2261–2283.

(4) B.L. Guo, B.Q. Xie, L. Zeng.  Almost exponential decay of Bénard convection Problem without surface tension. J. Math. Phys. 62 (2021) 4, 041511.

(5) B.L. Guo , L. Zeng, G.X. Ni.Incompressible limit for compressible nematic liquid crystal flows in a bounded domain. Appl. Anal. 99 (2020),  8, 1402–1424.

(6) B.L. Guo, L. Zeng, G.X. Ni. Decay rates for the viscous incompressible MHD equations with and without surface tension. Comput. Math. Appl. 77 (2019) 12, 3224–3249.

(7) L. Zeng, G.X. Ni, Y.Y. Li. Low Mach number limit of strong solutions for 3-D full compressible MHD equations with Dirichlet boundary condition. Discrete Contin. Dyn. Syst. Ser. B 24 (2019) 10, 5503–5522.

(8) L. Zeng, G.X. Ni, X. Ai . Low Mach number limit of global solutions to 3-D compressible nematic liquid crystal flows with Dirichlet boundary condition. Math. Methods Appl. Sci. 42 (2019) 6, 2053–2068.










Awards

Patent

Honor Reward

Admissions Information