H. Kwon

most citedInstability and nonuniqueness for the

2 d

Euler equations in vorticity form, after M. Vishik

6 citations · 6 across the 2 of their papers we have counts for

collaborators

2 papers

math.AP2026

Non-conservation of a generalized helicity in the Euler equations

Vikram Giri, Hyunju Kwon, Matthew Novack

For a $C_{t, x}^{1}$ solution $u$ to the incompressible 3D Euler equations, the helicity $H (u (t)) = \int_{T^{3}} u \cdot curl u$ is constant in time. For general low-r…

math.AP2021★ 6 cited

Instability and nonuniqueness for the $2 d$ Euler equations in vorticity form, after M. Vishik

Dallas Albritton, Elia Brué, Maria Colombo +4

In this expository work, we present Vishik's theorem on non-unique weak solutions to the two-dimensional Euler equations on the whole space, \[ \partial_t ω+ u \cdot \nabla ω= f \,…

Non-conservation of a generalized helicity in the Euler equations

Instability and nonuniqueness for the 2d Euler equations in vorticity form, after M. Vishik

Instability and nonuniqueness for the $2 d$ Euler equations in vorticity form, after M. Vishik