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SS151: Nonlinear Elliptic and Parabolic Problems in Mathematical Physics and Related Topics

Organizer(s):
Name:	Affiliation:	Country:
Soohyun Bae	Hanbat National University	Korea
Jann-Long Chern	National Central University	Taiwan
Jongmin Han	Kyung Hee University	Korea
Yoshitsugu Kabeya	Osaka Prefecture University	Japan

Abstract:
The aim of this session is to discuss recent progress in the study of nonlinear elliptic and parabolic PDEs arising from various sources of mathematical physic such as gauge field theories and fluid mechanics. This session bring together ideas from theoretical development in PDEs and its application to mathemarical physics.

List of approved abstract
Name	Affiliation	Title
Zhi-You Chen	National Changhua University of Education	The quantitative analysis of solutions for a coupled equations arsing from the Maxwell-Chern-Simons O(3) sigma model
Nari Choi	Ewha Womans University	Bubbling solutions for the gravitational $O(3)$ model in $mathbb R^2$
Yuncherl Choi	Kwangwoon University	Bifurcation analysis of the modified Swift-Hohenberg equation
matteo franca	Marche Polytechnic University (Ancona)	Entire solutions for superlinear Laplace problems with sign changing weights
Li-Chang Hung	National Taiwan University of Science and Technology	Discrete N-barrier maximum principle for a lattice dynamical system
Gyeongha Hwang	NCTS	EXISTENCE AND SYMMETRIC PROPERTIES OF SOLUTION TO THE NEUMANN PROBLEM OF HARDY-SOBOLEV EQUATION WITH HARDY POTENTIAL
Megumi Sano	Tokyo Institute of Technology	Strauss's radial compactness and its application to nonlinear elliptic problem with variable critical exponent
Kyungwoo Song	Kyung Hee University	Self-dual condensate solutions of O(3) Maxwell-Chern-Simons-Higgs equations
Yong-Li Tang	Feng Chia University	Stationary solitons of a three-wave model generated by Type II second-harmonic generation in quadratic media
Yohei Toyota	Osaka University	2D Trudinger-Moser inequality for Boltzmann-Poisson equation involving probability measure
Hiroko Yamamoto	Meiji University	Concentration phenomenon in stationary solutions of a spatially heterogeneous reaction-diffusion equation