2023 Wilmington NC USA

Variational methods for nonlinear PDEs
 Organizer(s):
Name:
Affiliation:
Country:
Kanishka Perera
Florida Institute of Technology
USA
Pasquale Candito
University of Reggio Calabria
Italy
Roberto Livrea
University of Palermo
Italy
 Abstract:  
  This special session will cover variational methods for nonlinear PDEs including existence and multiplicity results, qualitative properties of solutions, critical point theory, etc.

List of approved abstract
Name
Affiliation
Title
Eleonora Amoroso
University of Messina
Nonlinear elliptic problems involving the double phase operator with variable exponents
Mousomi Bhakta
Indian Institute of Science Education and Research
Sharp Quantitative stability of Poincare-Sobolev inequality in the hyperbolic space
Anna Maria Candela
Universit\`a degli Studi di Bari Aldo Moro
New ``critical`` thresholds for some quasilinear elliptic problems
Francesca Colasuonno
Alma Mater Studiorum Universita` di Bologna
A multiplicity result for a $p$-Laplacian supercritical Neumann problem
Alessandro Columbu
Universit\`a di Cagliari
On some properties of unbounded solutions to a class of chemotaxis models
Serena Dipierro
University of Western Australia
Long-range phase transition equations
Giuseppina D`Agui`
University of Messina
Nonlinear Dirichlet problem with the anisotropic Laplacian operator
Vincenzo Ferone
Universit\\`{a} di Napoli Federico II
Uniqueness for a class of nonlinear elliptic equations with lower order terms
Silvia Frassu
University of Cagliari
On a class of indirect and direct chemotaxis-consumption models in high dimensions
Shibo Liu
Florida Institute of Technology
Stationary Schrodinger type equations with nonlinearities sublinear at zero
Abdelkrim Moussaoui
Bejaia University
Constant sign and nodal solutions for singular quasilinear elliptic problems
Angela Sciammetta
University of Palermo
Existence of solutions to superlinear double phase problems
Hossein Tehrani
UNLV
On Existence Results for Semilinear Heterogeneous Problems in $\mathbb{R}^2$ involving critical nonlinearities of Trudinger-Moser Type
Enrico Valdinoci
University of Western Australia
A nonlocal capillarity theory
Giuseppe Viglialoro
University of Cagliari
A two-dimensional Ventcel problem modeling the equilibrium of a prestressed membrane