2 citations · 2 across the 3 of their papers we have counts for
3 papers
math.AP2015
Decomposition of Three-Dimensional Steady Non-isentropic Compressible Euler System and Stability of Spherically Symmetric Subsonic Flows and Transonic Shocks under Multidimensional Perturbations
Li Liu, Gang Xu, Hairong Yuan
We develop a method that works in general product Riemannian manifold to decompose the three-dimensional steady full compressible Euler system, which is of elliptic-hyperbolic comp…
math.AP2010★ 2 cited
Global Uniqueness of Steady Transonic Shocks in Two-Dimensional Compressible Euler Flows
Beixiang Fang, Li Liu, Hairong Yuan
We prove that for the two-dimensional steady complete compressible Euler system, with given uniform upcoming supersonic flows, the following three fundamental flow patterns (specia…
math.AP2009
Global Uniqueness of Transonic Shocks in Divergent Nozzles for Steady Potential Flows
Li Liu, Hairong Yuan
We show that for steady compressible potential flow in a class of straight divergent nozzles with arbitrary cross-section, if the flow is supersonic and spherically symmetric at th…