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20232026
most citedThe Morawetz Problem for Supersonic Flow with Cavitation

2 citations · 2 across the 5 of their papers we have counts for

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math.AP2026

An Inverse Problem for Determining the Piston Speed from a Given Lipschitz Leading Shock

Gui-Qiang G. Chen, Qianfeng Li, Yun Pu +1

We analyze an inverse problem for determining the piston speed and the associated flow field from a prescribed leading shock and the initial data in a shock tube. The gas flow is d…

math.AP2024

On Inverse Problems for Two-Dimensional Steady Supersonic Euler Flows past Curved Wedges

Gui-Qiang G. Chen, Yun Pu, Yongqian Zhang

We are concerned with the well-posedness of an inverse problem for determining the wedge boundary and associated two-dimensional steady supersonic Euler flow past the wedge, provid…

math.AP2024

Convergence Rate of the Hypersonic Similarity for Two-Dimensional Steady Potential Flows with Large Data

Gui-Qiang G. Chen, Jie Kuang, Wei Xiang +1

We establish the optimal convergence rate of the hypersonic similarity for two-dimensional steady potential flows with {\it large data} past over a straight wedge in the $BV\cap L^…

math.AP2024★ 2 cited

The Morawetz Problem for Supersonic Flow with Cavitation

Gui-Qiang G. Chen, Tristan P. Giron, Simon M. Schulz

We are concerned with the existence and compactness of entropy solutions of the compressible Euler system for two-dimensional steady potential flow around an obstacle for a polytro…

math.AP2023

Stability of Inverse Problems for Steady Supersonic Flows Past Lipschitz Perturbed Cones

Gui-Qiang G. Chen, Yun Pu, Yongqian Zhang

We are concerned with inverse problems for supersonic potential flows past infinite axisymmetric Lipschitz cones. The supersonic flows under consideration are governed by the stead…