Yuning Liu

Yuning Liu(刘豫宁)
Associate Professor of Practice in Mathematics
Email
yl67@nyu.edu
Room
W908
Office Phone
+86 (21) 20595161

Yuning Liu is an Associate Professor of Practice in Mathematics at NYU Shanghai. Prior to joining NYU Shanghai, he was an assistant professor of mathematics at Universität Regensburg, Germany. He holds a PhD from Institut Élie Cartan Nancy, France.

 

Select Publications

  • T.Laux, Y. Liu (2021): Nematic-Isotropic phase transition in Liquid crystals: a variational derivation of effective geometric motions. Archive for Rational Mechanics and Analysis. https://link.springer.com/article/10.1007/s00205-021-01681-0
  • M. Fei, Y. Liu (2021): Phase-field approximation of the Willmore flow. Archive for Rational Mechanics and Analysis. https://doi.org/10.1007/s00205-021-01678-9
  • Y. Liu, X. Lu, X. Xu (2021): Regularity of a gradient flow generated by the anisotropic Landau-de Gennes energy with a singular potential. SIAM Journal on Mathematical Analysis 53 (2021), no. 3, 3338-3365.
  • Y. Liu, H. Wu, X. Xu (2019): Global Well-posedness of the Two Dimensional Beris-Edwards System with General Laudau-de Gennes Free Energy. Journal of Differential Equations Volume 267, Issue 12, 5 December 2019, Pages 6958-7001.
  • H. Abels, Y. Liu (2018): Sharp Interface Limit for a Stokes/Allen-Cahn System. Archive for Rational Mechanics and Analysis. Volume 229, Issue 1, page 417-502
  • Y. Liu, W. Wang (2018): The Oseen-Frank limit of Onsager's molecular theory for liquid crystals. Archive for Rational Mechanics and Analysis. Volume 277, issue 3, page 1061-1090
  • H. Abels, G. Doltzmann, Y. Liu (2014) : Well-posedness of a fully coupled Navier-Stokes/Q-tensor system with inhomogeneous boundary data. SIAM Journal on Mathematical Analysis, volume 46, issue 4, page 3050-077.

Education

  • PhD, Applied Mathematics
    Institut Élie Cartan Nancy, France, 2012
  • MA, Mathematics
    Wuhan University, China, 2008
  • BS, Mathematics
    Wuhan University, China, 2006

Research Interests

  • Calculus of Variation
  • Geometric Evolution Equation
  • Mathematics of Complex Fluid

Courses Taught

  • Complex Variables
  • Honors Analysis I, II
  • Partial Differential Equation