Guolin Qin

most citedMethod of scaling spheres: Liouville theorems in inner or outer (unbounded or bounded) generalized radially convex domains, blowing-up analysis on domains with not necessarily

C^{1}

boundary and other applications

2 citations · 2 across the 1 of their papers we have counts for

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math.AP2024

On concentrated vortices of 3D incompressible Euler equations under helical symmetry: with swirl

Guolin Qin, Jie Wan

In this paper, we consider the existence of concentrated helical vortices of 3D incompressible Euler equations with swirl. First, without the assumption of the orthogonality condit…

math.AP2024

Helical kelvin waves for the 3D Euler equation

Daomin Cao, Boquan Fan, Rui Li +1

Helical Kelvin waves were conjectured to exist for the 3D Euler equations in Lucas and Dritschel \cite{LucDri} (as well as in \cite{Chu}) by studying dispersion relation for infini…

math.AP2023★ 2 cited

Method of scaling spheres: Liouville theorems in inner or outer (unbounded or bounded) generalized radially convex domains, blowing-up analysis on domains with not necessarily $C^{1}$ boundary and other applications

Wei Dai, Guolin Qin

In this paper, we aim to introduce the method of scaling spheres (MSS) as a unified approach to Liouville theorems on general domains in $R^{n}$ , and apply it to establish Li…

On concentrated vortices of 3D incompressible Euler equations under helical symmetry: with swirl

Helical kelvin waves for the 3D Euler equation

Method of scaling spheres: Liouville theorems in inner or outer (unbounded or bounded) generalized radially convex domains, blowing-up analysis on domains with not necessarily C1 boundary and other applications

Method of scaling spheres: Liouville theorems in inner or outer (unbounded or bounded) generalized radially convex domains, blowing-up analysis on domains with not necessarily $C^{1}$ boundary and other applications