8 citations · 8 across the 7 of their papers we have counts for
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Long-Wave Stability And Instability Of Periodic Shear Flows For The 2D Navier-Stokes Equations On The -Plane
Robin Ming Chen, Tian Dai, Dehua Wang +1
We study the spectral stability of periodic shear flows for the two-dimensional Navier--Stokes equations on the -plane in the long-wave regime. While it is known that non-rotati…
Global three-dimensional subsonic Euler flows past an axisymmetric obstacle with large vorticity
Dehua Wang, Tian-Yi Wang, Weiqiang Wang
In this paper, we prove the existence and uniqueness of subsonic solutions to the steady Euler flows past a smooth, axisymmetric obstacle. Specifically, for a broad class of prescr…
The Boltzmann Equation for 2D Taylor-Couette Flow
Renjun Duan, Weiqiang Wang, Yong Wang
In this paper, we investigate the existence of 2-D Taylor-Couette flow for a rarefied gas between two coaxial rotating cylinders, characterized by differing angular velocities at t…
Low Mach number Limit of Steady Thermally Driven Fluid
Feimin Huang, Weiqiang Wang, Yong Wang
In this paper, we establish the existence of strong solutions to the steady non-isentropic compressible Navier-Stokes system with Dirichlet boundary conditions in bounded domains w…
Global Finite-Energy Solutions of the Compressible Euler-Poisson Equations for General Pressure Laws with Spherical Symmetry
Gui-Qiang G. Chen, Feimin Huang, Tianhong Li +2
We are concerned with global finite-energy solutions of the three-dimensional compressible Euler-Poisson equations with gravitational potential and general pressure law, especially…
Uniqueness of composite wave of shock and rarefaction in the inviscid limit of Navier-Stokes equations
Feimin Huang, Weiqiang Wang, Yi Wang +1
The uniqueness of entropy solution for the compressible Euler equations is a fundamental and challenging problem. In this paper, the uniqueness of a composite wave of shock and rar…
Hilbert expansion of the Boltzmann equation in the incompressible Euler level in a channel
Feimin Huang, Weiqiang Wang, Yong Wang +1
The study of hydrodynamic limit of the Boltzmann equation with physical boundary is a challenging problem due to appearance of the viscous and Knudsen boundary layers. In this pape…