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Wei-Xi Li

Identifiers

  • name variant Wei-Xi Li 0.60 · backfill

Papers (19)

  1. Gevrey smoothing effect for the spatially inhomogeneous Boltzmann equations without cut-off math.AP · 2018 · author #3
  2. Well-posedness in Gevrey function space for the three-dimensional Prandtl equations math.AP · 2017 · author #1
  3. Global Gevrey hypoellipticity for the twisted Laplacian on forms math.AP · 2017 · author #1
  4. Compactness of the resolvent for the Witten Laplacian math.AP · 2017 · author #1
  5. Vanishing viscosity limit of navier-stokes equations in gevrey class math.AP · 2017 · author #2
  6. Weighted gevrey class regularity of euler equation in the whole space math.AP · 2017 · author #2
  7. Boundary Layer Analysis for the Fast Horizontal Rotating Fluids math.AP · 2016 · author #1
  8. Well-posedness in Gevrey space for the Prandtl equations with non-degenerate critical points math.AP · 2016 · author #1
  9. Gevrey regularity with weight for incompressible Euler equation in the half plane math.AP · 2015 · author #2
  10. Compactness Criteria for the Resolvent of the Fokker-Planck operator math.AP · 2015 · author #1
  11. Global hypoelliptic and symbolic estimates for the linearized Boltzmann operator without angular cutoff math.AP · 2012 · author #3
  12. Regularity of traveling free surface water waves with vorticity math.AP · 2011 · author #2
  13. Hypocoercivity for the linear Boltzmann equation with confining forces math.AP · 2011 · author #2
  14. Global hypoelliptic estimates for a linear model of non-cutoff Boltzmann equation math.AP · 2011 · author #1
  15. Gevrey hypoellipticity for a class of kinetic equations math.AP · 2009 · author #2
  16. Gevrey regularity of subelliptic Monge-Amp\`ere equations in the plane math.AP · 2009 · author #2
  17. Analytic smoothness effect of solutions for spatially homogeneous Landau equation math.AP · 2009 · author #2
  18. Global Hypoellipticity and Compactness of Resolvent for Fokker-Planck Operator math.AP · 2009 · author #1
  19. The Gevrey Hypoellipticity for linear and non-linear Fokker-Planck equations math.AP · 2009 · author #2

Mentions

  • 1212.4632 #3 · backfill · confidence 0.70 Wei-Xi Li
  • 1112.2730 #2 · backfill · confidence 0.70 Wei-Xi Li
  • 1112.1457 #2 · backfill · confidence 0.70 Wei-Xi Li
  • 1106.0918 #1 · backfill · confidence 0.70 Wei-Xi Li
  • 0910.3057 #2 · backfill · confidence 0.70 Wei-Xi Li
  • 0910.1718 #2 · backfill · confidence 0.70 Wei-Xi Li
  • 0910.1291 #2 · backfill · confidence 0.70 Wei-Xi Li
  • 0910.1049 #1 · backfill · confidence 0.70 Wei-Xi Li
  • 0903.4026 #2 · backfill · confidence 0.70 Wei-Xi Li

Frequent Coauthors