
CHEN Tuowei
Position: Assistant Professor
Email: chentuowei@scut.edu.cn
Research Interests
Education and Work Experience
Education Experience:
2016/09-2022/06: Fudan University, Mathematics (Ph.D.)
2012/09-2016/06: Fudan University, Mathematics and Applied Mathematics (B.S.)
Work Experience:
2025/10-Present: South China University of Technology, School of Mathematics, Assistant Professor
2024/09-2025/09: Hong Kong University of Science and Technology, Department of Mathematics, Postdoctoral Fellow (Co-advisor: Kun Xu)
2022/07-2024/07: Institute of Applied Physics and Computational Mathematics, Postdoctoral Fellow (Co-advisor: Qiangchang Ju and Jiequan Li)
Research Achievement
T. Chen and Z. Du (2025). A second-order relaxation flux solver for compressible Navier-Stokes equations based on generalized Riemann problem method. Journal of Computational Physics, 541, 114314.
T. Chen and Q. Ju (2025). The global existence and low Mach number limit for full Navier-Stokes equations around the Couette flow in a finite channel, Science China Mathematics, 68(8): 1979-2002.
T. Chen and J. Li (2025). Relaxation schemes for entropy dissipative systems of viscous conservation laws, Communications in Computational Physics, 38(4): 953-986.
T. Chen and Z. Du (2025). Generalized Riemann problem method for the Kapila model of compressible multiphase flows. Physics of Fluids, 37, 076149.
T. Chen and Y. Pu (2024). On a relaxation approximation of the 2-D incompressible MHD equations, Applicable Analysis, 103(15), 2777-2790.
T. Chen and Y. Zhang (2021). Initial boundary value problems for two-dimensional isentropic compressible Navier-Stokes equations with rotating effect terms, Journal of Mathematical Analysis and Applications, 504(2), 125430.
T. Chen and Y. Zhang (2021). Free boundary problem for one-dimensional compressible Navier-Stokes equations with temperature dependent viscosity and heat conductivity, Mathematical Methods in the Applied Sciences, 44(17):13273-13286.
T. Chen and Y. Zhang (2021). A strong solution of Navier-Stokes equations with a rotation effect for isentropic compressible fluids, Acta Mathematica Scientia. Series B, 41(5):1579-1605.