Deokwoo Lim

works on

bi-rotational symmetry 1 high-dimensional fluids 1 incompressible euler equations 1 vorticity growth 1 well-posedness 1

From the 1 of 3 linked papers with an AI index.

collaborators

3 papers

math.AP2026

On the upper bound for the vorticity growth of bi-rotational Euler flows without swirl

Khakim Egamberganov, Deokwoo Lim

The paper proves local Yudovich‑type well‑posedness and global well‑posedness (up to dimension 6) for incompressible Euler flows with bi‑rotational symmetry and no swirl, showing t…

math.AP2026

Support growth of vorticity for bi-rotational Euler flows in high dimensions

In-Jee Jeong, Deokwoo Lim

We study incompressible Euler equations in $R^{d}$ with $d \geq 4$ under bi-rotational symmetry without swirl, which reduces the Euler equations to a scalar vorticity advecti…

math.AP2025

On the optimal rate of vortex stretching for axisymmetric Euler flows without swirl

Deokwoo Lim, In-Jee Jeong

For axisymmetric flows without swirl and compactly supported initial vorticity, we prove the upper bound of $t^{4/3}$ for the growth of the vorticity maximum, which was conjectured…