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SS138: Qualitative and quantitative properties of quasilinear elliptic and parabolic equations and systems

Organizer(s):
Name:	Affiliation:	Country:
Raul Manasevich	University of Chile	Chile
Marta Garcia-Huidobro	Pontifical Catholic University of Chile	Chile

Abstract:
In this session we want to gather together researchers working in existence, non existence and uniqueness of solutions of quasilinear elliptic and parabolic equations and systems in bounded or unbounded domains. Results showing connection with real world applications are welcome also.

List of approved abstract
Name	Affiliation	Title
Marie-Francoise BIDAUT-VERON	University Francois Rabelais, Tours	Ground states of elliptic equations with competition between power and gradient terms
Carmen Cortazar	U. Catolica de Chile	Large time behavior of solutions of the porous medium equation in exterior domains
Matias Courdurier	Universidad Catolica de Chile	Construction of Solutions for some Localized Nonlinear Schr\\"odinger Equations
Claudio A Fernandez	Universidad Catolica de Chile	Non existence of bound states for time dependent evolution equations
Marta Garcia-Huidobro	Pontificia Universidad Catolica de Chile	Some results concerning the uniqueness of sign changing bound state solutions of a weighted semilinear equation
Ignacio Guerra	Universidad de Santiago	Multiplicity of solutions for some elliptic equations with a gradient term in the nonlinearity
Nikola Kamburov	Pontificia Universidad Catolica de Chile	On positive solutions of the Lane-Emden equation in the plane
Raul Manasevich	University of Chile	Some nonlinear systems of PDE arising in crime modeling
Claudio A Munoz	University of Chile	Breathers and the dynamics of solutions to the KdV type equations
Tai Nguyen	Masaryk University	Elliptic equations with Hardy potential and gradient nonlinearity
Jaime H Ortega	Universidad de Chile	Some ideas on inverse problems for water waves
LAURENT M VERON	University of Tours	Nonlinear elliptic equations with measure valued absorption potential
Fabio Zanolin	University of Udine	Existence results for nonlinear boundary value problems with a sign-indefinite weight