AIMS Main Page
Login
Register
The AIMS Conference Series
The scheduling for individual talk is undergoing. If you have any questions please contact your session organizers directly.
Special Session 70: Progress and Challenges in Nonlocal and Nonhomogeneous PDEs
Organizer(s): Anouar Bahrouni , Ariel Salort
Parallel Session 5 :: Tuesday, 07/07, 16:30-19:00 Room 421
16:30-17:00
Carlo Alberto Antonini
(University of Milan (UniMi), Italy)
Regularity results and maximum principles for quasilinear operators of mixed local-nonlocal type
17:00-17:30
Cristina Br\"andle-Cerqueira
(U. Carlos III de Madrid, Spain)
ON UNBOUNDED SOLUTIONS OF ERGODIC PROBLEMS FOR NON-LOCAL HAMILTON-JACOBI EQUATIONS
17:30-18:00
Rakesh Arora
(Indian Institute of Technology, Varanasi, India)
Irregular double-phase evolution problem: Existence and Global regularity
18:00-18:30
Giampiero Palatucci
(University of Parma, Italy)
Periodically perforated energies in the nonlocal setting
18:30-19:00
Minhyun Kim
(Hanyang University, Korea)
Wiener criterion for nonlocal and nonhomogeneous equations
Parallel Session 9 :: Thursday, 07/09, 8:00-10:00 Room 421
8:00-8:30
Alessio Fiscella
(Universidade Estadual de Campinas, Brazil)
No pain, no gain on critical logarithmic double phase equations
8:30-9:00
Alberico Angela
(Italian National Research Council - Institute for Applied Calculus (Napoli), Italy)
Fractional Orlicz-Sobolev Spaces: Embeddings \& Continuity properties
9:00-9:30
simone ciani
(University of Bologna Alma Mater, Italy)
On the weak Harnack inequality for a generalized Orlicz De Giorgi class
9:30-10:00
Eugenio Vecchi
(ALMA MATER STUDIORUM - Universita' di Bologna, Italy)
On a Sobolev critical problemfor the superposition of a local and nonlocal operator with the wrong sign
Parallel Session 10 :: Thursday, 07/09, 13:30-16:00 Room 421
13:30-14:00
Tuhina Mukherjee
(Indian Institute of Technology Jodhpur, India)
On polyharmonic double phase problems
14:30-15:00
Anouar Bahrouni
(University of Monastir, Tunisia)
DOUBLE PHASE PROBLEMS WITH EXPONENTS DEPENDING ON SOLUTIONS AND THEIR GRADIENTS