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The AIMS Conference Series
The scheduling for individual talk is undergoing. If you have any questions please contact your session organizers directly.
Special Session 35: Elliptic PDEs: singularities, discontinuities, and nonlinear phenomena
Organizer(s): Umberto Guarnotta , Salvatore Angelo Marano
Parallel Session 1 :: Monday, 07/06, 13:30 – 16:00 Room 434
13:30-14:00
simone ciani
(University of Bologna Alma Mater, Italy)
On the weak Harnack inequality for a generalized Orlicz De Giorgi class
14:00-14:30
Irene Benedetti
(Department of Mathematics and Computer Science, University of Perugia, Italy)
Quasi-variational inequalities with non compact constraints
14:30-15:00
Divya Goel
(Indian institute of Technology BHU, India)
Normalized solutions for Elliptic PDEs
15:00-15:30
Laura Gambera
(University of Catania, Italy)
On Bobkov-Tanaka type spectrum for the double-phase operator
15:30-16:00
Giuseppina Autuori
(Polytechnic University of Marche, Italy)
Critical double phase Kirchhoff problems in $\\mathbb{R}^N$
Parallel Session 2 :: Monday, 07/06, 16:30-19:00 Room 434
16:30-17:00
Kanishka Perera
(Florida Institute of Technology, USA)
Scaling-based existence and multiplicity results for double phase problems in R^N
17:00-17:30
Carlo Alberto Antonini
(University of Milan (UniMi), Italy)
Gradient regularity for quasilinear elliptic problems
17:30-18:00
Francesco Leonetti
(University of L`Aquila, Italy)
Remarks on maximum principle
18:00-18:30
Salvatore Leonardi
(University of Catania, Italy)
Recent advances in the regularity of some classes of elliptic systems of PDEs
18:30-19:00
Piero Montecchiari
(Universita` Politecnica delle Marche, Italy)
Multiplicity of mountain-pass type transition solutions for Lagrangian systems with double-well potentials
Parallel Session 3 :: Tuesday, 07/07, 8:00-10:00 Room 434
8:00-8:30
Francesco Petitta
(Sapienza, University of Rome, Italy)
Optimal Global $BV$ Regularity for 1-Laplace type BVP`s with Singular Lower Order Terms
8:30-9:00
Francescantonio Oliva
(Sapienza university of Rome, Italy)
1-Laplace Dirichlet problems involving first order terms
9:00-9:30
Riccardo Durastanti
(Universita degli Studi di Napoli Federico II, Italy)
Asymptotic behavior as $p\\to 1$ of solutions to $p$-Laplacian problems in presence of convection and drift terms
9:30-10:00
Annamaria Barbagallo
(University of Naples Federico II, Italy)
The obstacle problem for the $p$-Laplacian
Parallel Session 4 :: Tuesday, 07/07, 13:30-16:00 Room 434
13:30-14:00
Vincenzo Ferone
(Universit\`a di Napoli Federico II, Italy)
First eigenvalue and torsional rigidity: isoperimetric inequalities for the fractional Laplacian
14:00-14:30
Barbara Brandolini
(Universita` degli Studi di Palermo, Italy)
Some recent results on singular anisotropic elliptic equations
14:30-15:00
Francesca Anceschi
(Universita` Politecnica delle Marche, Italy)
Dirichlet boundary value problems governed by non-monotone differential operators
15:00-15:30
Giuseppina G. Barletta
(University of Reggio Calabria, Italy)
Boundedness of solutions to Dirichlet, Neumann, Robin and mixed problems for elliptic equations in Orlicz spaces
15:30-16:00
Ida de Bonis
(Sapienza University of Rome, Italy)
Comparison results for the fractional heat equation with a singular lower order term
Parallel Session 5 :: Tuesday, 07/07, 16:30-19:00 Room 434
16:30-17:00
Patrick Winkert
(University of Technology Berlin, Germany)
Existence results for logarithmic double phase problems with nonlinear Neumann boundary conditions
17:00-17:30
Jacopo Schino
(University of Warsaw, Poland)
Normalised solutions to a fractional Schr\\{o}dinger equation in the strongly sublinear regime
17:30-18:00
Caterina Sportelli
(Universidad de Granada, Spain)
Nonlocal operators in divergence form and existence results for $L^1$ data
18:00-18:30
Vincenzo Ambrosio
(Universita` Politecnica delle Marche, Italy)
The nonlinear fractional relativistic Schrodinger-Choquard equation
18:30-19:00
Teresa Isernia
(Universita` Politecnica delle Marche, Italy)
Multiple positive and negative energy solutions for $(p, q)$--Kirchhoff critical equations in $\mathbb{R}^{N}$