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Junha Kim - MaRDI portal

Junha Kim

From MaRDI portal
Person:1629235

Available identifiers

zbMath Open kim.junhaMaRDI QIDQ1629235

List of research outcomes

PublicationDate of PublicationType
Quantitative asymptotic stability of the quasi-linearly stratified densities in the IPM equation with the sharp decay rates2024-04-16Paper
Strong ill-posedness for SQG in critical Sobolev spaces2024-02-20Paper
On well-posedness of $\alpha$-SQG equations in the half-plane2023-05-07Paper
Asymptotic stability and sharp decay rates to the linearly stratified Boussinesq equations in horizontally periodic strip domain2023-05-04Paper
Velocity blow-up in $C^1\cap H^2$ for the 2D Euler equations2022-11-24Paper
Global well-posedness of the partially damped 2D MHD equations via a direct normal mode method for the anisotropic linear operator2022-10-19Paper
A simple ill-posedness proof for incompressible Euler equations in critical Sobolev spaces2022-09-06Paper
Coriolis effect on temporal decay rates of global solutions to the fractional Navier-Stokes equations2022-08-10Paper
Stratified Boussinesq equations with a velocity damping term2022-06-10Paper
On Liouville-type theorems for the stationary MHD and the Hall-MHD systems in \(\mathbb{R}^3\)2022-03-16Paper
Rotational effect on the asymptotic stability of the MHD system2022-03-09Paper
A revisit to the pressureless Euler--Navier--Stokes system in the whole space and its optimal temporal decay2021-12-29Paper
A simple proof of ill-posedness for incompressible Euler equations in critical Sobolev spaces2021-11-28Paper
On Liouville type theorems in the stationary non-Newtonian fluids2021-10-04Paper
Global solutions to 3D incompressible rotational MHD system2021-04-27Paper
Stabilization in a two dimensional two-species aerotaxis-Navier-Stokes system2020-12-13Paper
Local well-posedness and blow-up for the solutions to the axisymmetric inviscid Hall-MHD equations2018-12-11Paper
Lower Bound of Mass in a Chemotactic Model with Advection and Absorbing Reaction2017-03-09Paper

Research outcomes over time


Doctoral students

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