Shangkun Weng, Ph.D.
Affiliations: | 2012 | Mathematics | The Chinese University of Hong Kong, Hong Kong, Hong Kong |
Area:
Mathematics, Applied Mathematics, Fluid and Plasma Physics, Applied MechanicsGoogle:
"Shangkun Weng"Parents
Sign in to add mentor| Zhouping Xin | grad student | 2012 | Chinese University of Hong Kong | |
| (On Multi-dimensional Steady Subsonic Flows Determined by Physical Boundary Conditions.) | ||||
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Publications
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| Lyu W, Weng S. (2020) Decay rates of second order derivatives of axisymmetric D-solutions to the stationary Navier-Stokes equations Journal of Differential Equations. 269: 5520-5541 |
| Weng S. (2019) A deformation-curl-Poisson decomposition to the three dimensional steady Euler-Poisson system with applications Journal of Differential Equations. 267: 6574-6603 |
| Bae M, Weng S. (2018) 3-D axisymmetric subsonic flows with nonzero swirl for the compressible Euler–Poisson system Annales De L Institut Henri Poincare-Analyse Non Lineaire. 35: 161-186 |
| Duan B, Weng S. (2018) Global smooth axisymmetric subsonic flows with nonzero swirl in an infinitely long axisymmetric nozzle Zeitschrift FüR Angewandte Mathematik Und Physik. 69: 135 |
| Weng S. (2018) Decay Properties of Axially Symmetric D-Solutions to the Steady Navier-Stokes Equations Journal of Mathematical Fluid Mechanics. 20: 7-25 |
| Weng S. (2016) Existence of axially symmetric weak solutions to steady MHD with nonhomogeneous boundary conditions Communications in Mathematical Sciences. 14: 2287-2307 |
| Ruan L, Wang D, Weng S, et al. (2016) Rectilinear vortex sheets of inviscid liquid-gas two-phase flow: Linear stability Communications in Mathematical Sciences. 14: 735-776 |
| Weng S. (2016) Space-time decay estimates for the incompressible viscous resistive MHD and Hall-MHD equations Journal of Functional Analysis. 270: 2168-2187 |
| Weng S. (2016) Remarks on asymptotic behaviors of strong solutions to a viscous Boussinesq system Mathematical Methods in the Applied Sciences |
| Weng S. (2015) A new formulation for the 3-D euler equations with an application to subsonic flows in a cylinder Indiana University Mathematics Journal. 64: 1609-1642 |