activity
20172019
most citedHypersonic limit of two-dimensional steady compressible Euler flows passing a straight wedge

8 citations · 10 across the 3 of their papers we have counts for

collaborators

5 papers

math.AP2019

High Mach number limit of one-dimensional piston problem for non-isentropic compressible Euler equations: Polytropic gas

Aifang Qu, Hairong Yuan, Qin Zhao

We study high Mach number limit of the one dimensional piston problem for the full compressible Euler equations of polytropic gas, for both cases that the piston rushes into or rec…

math.AP20198 cited

Hypersonic limit of two-dimensional steady compressible Euler flows passing a straight wedge

Aifang Qu, Hairong Yuan, Qin Zhao

We formulated a problem on hypersonic limit of two-dimensional steady non-isentropic compressible Euler flows passing a straight wedge. It turns out that Mach number of the upcomin…

math.AP2019

Initial boundary value problem for nonlinear Dirac equation of Gross-Neveu type in dimensions

Yongqian Zhang, Qin Zhao

This paper studies an initial boundary value problem for a class of nonlinear Dirac equations with cubic terms and moving boundary. For the initial data with bounded norm and…

math.AP2018

Stabilization effect of frictions for transonic shocks in steady compressible Euler flows passing three-dimensional ducts

Hairong Yuan, Qin Zhao

Transonic shocks play a pivotal role in designation of supersonic inlets and ramjets. For the three-dimensional steady non-isentropic compressible Euler system with frictions, we h…

math.AP20172 cited

Two-dimensional steady supersonic exothermically reacting Euler flows with strong contact discontinuity over Lipschitz wall

Wei Xiang, Yongqian Zhang, Qin Zhao

In this paper, we established the global existence of supersonic entropy solutions with a strong contact discontinuity over Lipschitz wall governed by the two-dimensional steady ex…