2018 Taipei, Taiwan

SS93:  Recent trends in nonlinear PDEs
Organizer(s):
Name:
Affiliation:
Country:
Università degli Studi della Campania
Italy
La Sapienza Università di Roma
Italy
Università degli Studi della Campania
Italy
Abstract:
The aim of the session is to bring together some recent emergent ideas in the study of asymptotic patterns of solutions to elliptic partial differential equations possessing a variational structure. It will be mainly focus on the formation of singularities, spatial segregation and blow-up phenomena of solutions of some singular limit problems.
List of approved abstract
Name
Affiliation
Title
Luca Battaglia
Roma Tre University
Blow up phenomena for Liouville systems
Francesca De Marchis
University of Rome Sapienza
Morse index and uniqueness of positive solutions of the Lane-Emden problem
Alessio Fiscella
Universidade Estadual de Campinas
On fractional Kirchhoff problems involving singular and critical terms
Seunghyeok Kim
Hanyang University
Blowing-up solutions to perturbed fractional Yamabe equations
Tommaso Leonori
Sapienza, Universit`a di Roma
Principal Eigenvalue of Mixed Problem for the Fractional Laplacian
Luigi Montoro
UNICAL
Monotonicity properties of solutions to quasilinear elliptic equations in half spaces
Filippo Morabito
KAIST
Asymptotically radial solutions to an elliptic problem on expanding annular domains in Riemannian manifolds with radial symmetry
Hiroshi Ohtsuka
Kanazawa University
On the impulse response for solutions of two-dimensional Liouville type equations
Benedetta Pellacci
Universit`a della Campania "Luigi Vanvitelli"
Unbounded non-differentiable functionals and quasi-Linear Schroedinger equations in bounded domains
Patrizia Pucci
University of Perugia
Quasilinear elliptic $(p,q)$ systems: new results and open questions
Federica Sani
Milano University
Elliptic equations in $\\mathbb R^2$ with exponential growth and vanishing weights
Yannick Sire
Johns Hopkins University
rigidity of nonlocal phase transitions
Futoshi Takahashi
Osaka City University
Hardy`s inequality in a limiting case on general bounded domains