2018 Taipei, Taiwan

SS136:  PDEs from mathematical physics and geometry
Organizer(s):
Name:
Affiliation:
Country:
UNIST
Korea
Kyonggi University
Korea
 
Abstract:
Mathematical physics and geometry are two fundamental sources of nonlinear PDEs. In this special session, we plan to bring active researchers together to discuss recent developments in the theory of PDEs arising from mathematical physics and geometry.
List of approved abstract
Name
Affiliation
Title
Jaewook Ahn
Chung-Ang University
Effective Model for Heat Transfer in Channel with Rough Surface
Hantaek Bae
Ulsan National Institute of Science and Technology
Analyticity of Navier-Stokes equations
Sun-Ho Choi
Kyung Hee University
A kinetic description for sheath formation.
Woocheol Choi
Incheon National University
On the energy minimizing solutions for the Lane-Emden system on bounded domain.
Jongmin Han
Kyung Hee University
Multipilicity of solutions of the self-dual Einstein-Maxwell-Higgs equation on compact surfaces
INJEE JEONG
KIAS
Singularity formation for the 2D Boussinesq system
Guanghui Jin
National Center for Theoretical Sciences
Remarks on Chern-Simons gauged $O(3)$ sigma model in one space dimension
Soojung Kim
Korea Institute for Advanced Study
Magnetic field induced transition in nematic liquid crystal flows
Seonghak Kim
Kyungpook National University
On elliptic-hyperbolic problem in one space dimension
Ohsang Kwon
Chungbuk National University
The existence of vector soluiton for coupled nonlinear Schrodinger systems
Youngae Lee
NIMS
Existence of non-topological solutions in the SU(3) Chern-Simons model
Minha Yoo
National Institute for Mathematical Sciences
Homogenization of elliptic and parabolic soft inclusions
Seok-Bae Yun
Sungkyunkwan University (SKKU)
Quantum BGK model near a global Fermi-Dirac distribution