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SS101: Structure of solutions for nonlinear elliptic equations

Organizer(s):
Name:	Affiliation:	Country:
Satoshi Tanaka	Okayama University of Scinece	Japan
Yuki Naito	Ehime University	Japan

Abstract:
In this session, we will discuss properties of solutions to nonlinear elliptic equations and the related problems. We will study qualitative properties, such as existence, uniqueness, stability, bifurcation and symmetry of solutions and related methods.

List of approved abstract
Name	Affiliation	Title
Soohyun Bae	Hanbat National University	Radially symmetric singular solutions of semilinear elliptic supercritical equations
Vladimir Bobkov	University of West Bohemia	On some properties of eigenvalues and eigenfunctions of the $p$-Laplacian
Shoichi Hasegawa	Tokyo Institute of Technology	Remarks on separation property of positive radial solutions to Matukuma type equations
Masato Hashizume	Ehime University	Minimization problem on the Hardy-Sobolev inequality in interior singularity case
Kuo-Chih Hung	National Chin-Yi University of Technology	Global bifurcation of a problem arising in porous-medium combustion
Ryuji Kajikiya	Saga University	Infinitely many solutions for the $(p,q)$-Laplace equation
Tatsuki Kawakami	Ryukoku University	Positive solutions of a semilinear elliptic equation with singular Dirichlet boundary data
Eunkyung Ko	Keimyung University	Multiplicity of positive solutions for elliptic equations arising in a theory of thermal explosion
Yong-Hoon Lee	Pusan National University	Singularly weighted generalized Laplacian systems and applications
Yasuhito Y Miyamoto	The University of Tokyo	Exact eigenvalues and eigenfunctions for a one-dimensional Gel`fand problem
Daisuke Naimen	Muroran Institute of Technology	Blow-up analysis for nodal radial solutions in Trudinger-Moser critical equations in $\\mathbb{R}^2$
Yuki Naito	Ehime University	Positive singular solutions for semilinear elliptic equations with supercritical nonlinearity
Megumi Sano	Tokyo Institute of Technology	Minimization problem related to the critical Hardy inequality with non-decreasing potential function
Tetsutaro Shibata	Hiroshima University	Oscillatory structures of bifurcation curves for nonlinear eigenvalue problems
Naoki Shioji	Yokohama National University	Total p-powered curvature of closed curves
Inbo Sim	University of Ulsan	On $p(x)$-Laplace equations involving Schr\\odinger term and critical growth in the whole space $\\mathbb{R}^N$
Shingo Takeuchi	Shibaura Institute of Technology	Integral formulas of generalized trigonometric functions with two parameters
Satoshi Tanaka	Okayama University of Science	Symmetry-breaking bifurcation for the Moore-Nehari differential equation
Mieko Tanaka	Tokyo University of Science	Solutions for (p,q)-Laplace equations with two parameters
Shin-Hwa Wang	National Tsing Hua University	Classification and evolution of bifurcation curves for the one-dimensional perturbed Gelfand equation with mixed boundary conditions