Bongsuk Kwon
2009, PhD, Indiana Univ. Bloomington, IN
2012-present, Prof., UNIST
2009-2012, Visiting Assistant Prof., Texas A&M Univ., College Station, TX
Partial Differential Equations
편미분방정식 해석
쌍곡형 보존법칙, 운동 이론
비선형 파동의 안정성
My research interests lie in the analysis of nonlinear partial dierential equations with emphasis on fluid dynamics and hyperbolic conservation laws. Specifically I am interested in existence, stability and the asymptotic behavior of certain types of solutions that describe interesting physical phenomena, such as traveling waves, boundary layers and periodic solutions.
My research interests lie in the analysis of nonlinear partial dierential equations with emphasis on fluid dynamics and hyperbolic conservation laws. Specifically I am interested in existence, stability and the asymptotic behavior of certain types of solutions that describe interesting physical phenomena, such as traveling waves, boundary layers and periodic solutions.
Analysis / Partial Differential Equations Hyperbolic conservation laws, Kinetic theory, Stability of nonlinear waves
Formation of singularity, Wellposedness of Euler equations
압축성 유체 방정식, 오일러 방정식
Analysis / Partial Differential Equations
Hyperbolic conservation laws, Kinetic theory
Stability of nonlinear waves
Compressible Fluids, Euler equations
Analysis / Partial Differential Equations
Hyperbolic conservation laws, Kinetic theory
Stability of nonlinear waves
Compressible Fluids, Euler equations
국가과학기술표준분류
NA. 수학 > NA02. 해석학 > NA0206. 편미분방정식
Arch. Ration. Mech. Anal., Linear stability of solitary waves for the Euler-Poisson system, J. Bae and B. Kwon, (2022.01)
J. Differential Equations, Quasi-neutral limit for the Euler-Poisson system in the presence of boundary layers in an annular domain, C.-Y. Jung, B. Kwon and M. Suzuki (2020.03)
J. Differential Equations, Small amplitude limit of solitary waves for the Euler-Poisson system, J. Bae and B. Kwon, (2019.10)