Minsuk Yang
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Minsuk Yang has a total of 21 co-authors. Here are the top co-authors by number of shared publications:
- Youseung Cho
Department of Mathematics Yonsei University Seoul Republic of Korea
7 shared publications - Jiří Neustupa
Czech Academy of Sciences
6 shared publications Jiří Neustupa
4 shared publicationsYouseung Cho
4 shared publications- Hi Jun Choe
Yonsei Univ, Dept Math, 50 Yonseiro, Seoul, South Korea
3 shared publications - Hyunjin In
Yonsei Univ, Dept Math, Yonseiro 50, Seoul 03722, South Korea
3 shared publications
Latest Publications
- Open Access
- 1 January 2027
- Published by American Institute of Mathematical Sciences (AIMS) in Discrete and Continuous Dynamical Systems - S
- Vol. 32, 399-424
Liouville-type theorems for steady solutions of the barotropic Navier–Stokes system
We establish various results concerning the uniqueness of zero velocity solutions for the static barotropic Navier–Stokes system. Some of them can be seen as Liouville-type theorems for problems in unbounded physical space.
- 1 January 2027
- Published by American Institute of Mathematical Sciences (AIMS) in Discrete and Continuous Dynamical Systems - S
- Vol. 32, 399-424
Open AccessLiouville-type theorems for steady solutions of the barotropic Navier–Stokes system
We establish various results concerning the uniqueness of zero velocity solutions for the static barotropic Navier–Stokes system. Some of them can be seen as Liouville-type theorems for problems in unbounded physical space.
- Open Access
- 27 May 2026
- Published by Wiley in ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik
- Vol. 106 (5) , e70481
Liouville‐Type Theorems for the Stationary Tropical Climate Model Without Temperature Assumptions
- 27 May 2026
- Published by Wiley in ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik
- Vol. 106 (5) , e70481
Open AccessLiouville‐Type Theorems for the Stationary Tropical Climate Model Without Temperature Assumptions
- Open Access
- 16 April 2026
- Published by Elsevier in Applied Mathematics Letters
- Vol. 179
Liouville-type theorems for the stationary non-Newtonian fluids
- 16 April 2026
- Published by Elsevier in Applied Mathematics Letters
- Vol. 179
Open AccessLiouville-type theorems for the stationary non-Newtonian fluids
- 6 January 2026
- Published by Elsevier in Nonlinear Analysis: Real World Applications
- Vol. 91
Refined Liouville-type theorems for the stationary Navier–Stokes equations
- 6 January 2026
- Published by Elsevier in Nonlinear Analysis: Real World Applications
- Vol. 91
Refined Liouville-type theorems for the stationary Navier–Stokes equations
- 13 August 2025
- Published by American Mathematical Society (AMS) in Quarterly of Applied Mathematics
- Vol. 84 (1) , 73-118
On the multicomponent reactive flows in moving domains
This paper is concerned with the existence of global-in-time weak solutions to the multicomponent reactive flows inside a moving domain whose shape in time is prescribed. The flow is governed by the 3D compressible Navier-Stokes-Fourier system coupled with the equations of species mass fractions. The fluid velocity is supposed to fulfill the complete slip boundary condition, whereas the heat flux and species diffusion fluxes satisfy the conservative boundary conditions. The existence of weak solutions is obtained by means of suitable approximation techniques. To this end, we need to rigorously analyze the penalization of the boundary behavior, viscosity and the pressure in the weak formulation .
- 13 August 2025
- Published by American Mathematical Society (AMS) in Quarterly of Applied Mathematics
- Vol. 84 (1) , 73-118
On the multicomponent reactive flows in moving domains
This paper is concerned with the existence of global-in-time weak solutions to the multicomponent reactive flows inside a moving domain whose shape in time is prescribed. The flow is governed by the 3D compressible Navier-Stokes-Fourier system coupled with the equations of species mass fractions. The fluid velocity is supposed to fulfill the complete slip boundary condition, whereas the heat flux and species diffusion fluxes satisfy the conservative boundary conditions. The existence of weak solutions is obtained by means of suitable approximation techniques. To this end, we need to rigorously analyze the penalization of the boundary behavior, viscosity and the pressure in the weak formulation .
- 29 July 2025
- Published by Elsevier in Applied Mathematics Letters
- Vol. 172
Liouville-type theorems for the stationary ideal compressible MHD equations
- 29 July 2025
- Published by Elsevier in Applied Mathematics Letters
- Vol. 172
Liouville-type theorems for the stationary ideal compressible MHD equations
- Open Access
Global existence of solutions of the stochastic incompressible non-Newtonian fluid models
In this paper, we study the existence of solutions of stochastic incompressible non-Newtonian fluid models in $\mathbb{R}$. For the existence of solutions, we assume that the extra stress tensor $S$ is represented by $S({\mathbb A}) = {\mathbb F} ( {\mathbb A}) {\mathbb A}$ for $ n \times n$ matrix ${\mathbb G}$. We assume that ${\mathbb F}(0) $ is uniformly elliptic matrix and \begin{align*} |{\mathbb F}({\mathbb G})|, \,\, | D {\mathbb F} ({\mathbb G})|, \,\, | D^2({\mathbb F} ({\mathbb G}) ){\mathbb G}| \leq c \quad \mbox{for all} \quad 0 < |{\mathbb G}| \leq r_0 \end{align*} for some $r_0 > 0$. Note that ${\mathbb F}_1$ and ${\mathbb F}_2$ for $ d \in {\mathbb R}$, and ${\mathbb F}_3$ for $d \geq 3$ introduced in (1.2) satisfy our assumption.Open AccessGlobal existence of solutions of the stochastic incompressible non-Newtonian fluid models
In this paper, we study the existence of solutions of stochastic incompressible non-Newtonian fluid models in $\mathbb{R}$. For the existence of solutions, we assume that the extra stress tensor $S$ is represented by $S({\mathbb A}) = {\mathbb F} ( {\mathbb A}) {\mathbb A}$ for $ n \times n$ matrix ${\mathbb G}$. We assume that ${\mathbb F}(0) $ is uniformly elliptic matrix and \begin{align*} |{\mathbb F}({\mathbb G})|, \,\, | D {\mathbb F} ({\mathbb G})|, \,\, | D^2({\mathbb F} ({\mathbb G}) ){\mathbb G}| \leq c \quad \mbox{for all} \quad 0 < |{\mathbb G}| \leq r_0 \end{align*} for some $r_0 > 0$. Note that ${\mathbb F}_1$ and ${\mathbb F}_2$ for $ d \in {\mathbb R}$, and ${\mathbb F}_3$ for $d \geq 3$ introduced in (1.2) satisfy our assumption. - Open Access
Logarithmic improvement of a Liouville-type theorem for the stationary Navier--Stokes equations
We establish a new Liouville-type theorem for the stationary Navier--Stokes equations in $\mathbb{R}^3$. The main result is an improvement of the previous result with a logarithmic factor based on an understanding of $L^p$ growth of the velocity field near infinity.Open AccessLogarithmic improvement of a Liouville-type theorem for the stationary Navier--Stokes equations
We establish a new Liouville-type theorem for the stationary Navier--Stokes equations in $\mathbb{R}^3$. The main result is an improvement of the previous result with a logarithmic factor based on an understanding of $L^p$ growth of the velocity field near infinity. - 1 January 2025
- Published by American Institute of Mathematical Sciences (AIMS) in Communications on Pure and Applied Analysis
Green functions of mixed boundary value problems for stationary Stokes systems in two dimensions
In this paper, we establish the existence, uniqueness, and various estimates for Green functions of mixed Dirichlet-conormal derivative problems for the stationary Stokes system with measurable coefficients in a two-dimensional Reifenberg flat domain with a rough separation.
- 1 January 2025
- Published by American Institute of Mathematical Sciences (AIMS) in Communications on Pure and Applied Analysis
Green functions of mixed boundary value problems for stationary Stokes systems in two dimensions
In this paper, we establish the existence, uniqueness, and various estimates for Green functions of mixed Dirichlet-conormal derivative problems for the stationary Stokes system with measurable coefficients in a two-dimensional Reifenberg flat domain with a rough separation.