Special Session
40
Qualitative aspects of linear and nonlinear elliptic and parabolic problems
Organizer(s):
Marta Garcia-Huidobro
Raul Manasevich
Introduction:
The aim of this session is to discuss properties of solutions to various types of elliptic and parabolic PDEs. Topics will include analysis of singularities, Liouville-type theorems, blow-up, convergence of solutions, etc.
List of abstracts
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Name
Country
Title
Jose C Sabina de Lis
Spain
Diffusion problems of concave--convex nature: existence and multiplicity of solutions.
Roberta Filippucci
Italy
On entire solutions of elliptic systems
Jorge Garcia-Melian
Spain
Optimal Liouville theorems for semilinear equations in exterior domains
Paul G Schmidt
USA
Entire solutions of polyharmonic equations with superlinear but subcritical growth
Ignacio Guerra
Chile
Solutions for a semilinear elliptic equation in dimension two with supercritical growth
Satoshi Tanaka
Japan
Uniqueness of sign-changing radial solutions for a semilinear elliptic equation with an exponent near 1 in some 2-dimensional annulus
Naoki Shioji
Japan
Uniqueness of a positive radial solutions of some elliptic problems and its nondegeneracy
Mabel M Cuesta
France
A ONE SIDE SUPERLINEAR CRITICAL RESONANT PROBLEM WITH SMALL FORCING TERM
Raul Manasevich
Chile
Sign changing radial solutions on $\R^N$ for an equation with a $p$-Laplace operator and weights
Vladimir Bobkov
Germany
On sign-changing solutions for elliptic equations with complex nonlinearities
Julian Fernandez Bonder
Argentina
An extension of a Theorem of V. Sver\'ak to variable exponent spaces
MARIE-FRANCOISE M BIDAUT-VERON
France
A priori estimates and initial trace for a Hamilton-Jacobi equation with gradient absorption terms
Laurent Veron
France
Semilinear fractional elliptic equations involving measures
Oscar Agudelo
Czech Rep
Higher Dimensional Catenoid, Liouville Equation and Allen-Cahn Equation
Carmen Cortazar
Chile
Stationary solutions of a nonlocal, nonhomogenous equation.
Pilar Herreros
Chile
Uniqueness of the limit for an asymptotically autonomous semilinear equation on $\mathbb R^N$