AIMS Home

SS60: Recent trends in nonlocal nonlinear PDEs

Organizer(s):
Name:	Affiliation:	Country:
K. Sreenadh	Department of Mathematics, Indian Institute of Technology (IIT), Delhi	India
Mousomi Bhakta	Department of Mathematics, Indian Institute of Science Education and Research (IISER), Pune	India
Phuoc Tai Nguyen	Department of Mathematics, Masaryk University	Czech Rep

Abstract:
This session will focus on some recent developments in the theory of nonlocal type nonlinear PDEs which has been of great interest lately. Questions like existence, uniqueness, multiplicity, qualitative properties of solutions will be central topics of discussion.The goal of this minisymposium is to provide a forum to discuss the recent progress and promising directions in PDEs, calculus of variations, conformal geometry, minimal surface and their applications to physics, engineering, optimization and finance, obstacle problem and many more.

List of approved abstract
Name	Affiliation	Title
Huyuan Chen	Jiangxi Normal University	New distributional sense of Isolated singularities on Hardy equations
Alessio Fiscella	Universidade Estadual de Campinas	Existence results for $p$--fractional Hardy--Schr\\{o}dinger--Kirchhoff systems involving critical nonlinearities
Jacques Giacomoni	Universite de Pau et des Pays de l Adour	Fractional singular problems
Norihisa Ikoma	Kanazawa University	Existence of infinitely many solutions for equation with fractional Laplacian in the zero mass case
Seunghyeok Kim	Hanyang University	Solutions to fractional Lane-Emden equations and systems
SREENADH KONIJETI	Indian Institute of Technology Delhi	Nonlinear Choquard equations
Luigi Montoro	UNICAL	The moving plane method and qualitative properties in a non local setting
Vitaly Moroz	Swansea University	Groundstates and radial solutions to Schrodinger-Poisson-Slater equations at the critical frequency
Patrizia Pucci	University of Perugia	Nonlocal fractional problems: new results and open questions
Armin Schikorra	U Pittsburgh	On free boundary problems for conformally invariant variational functions
Berardino Sciunzi	UNICAZ	On the moving plane method for nonlocal problems
Daniel Spector	National Chiao Tung University	Fractional Gradient Partial Differential Equations
Futoshi Takahashi	Osaka City University	Critical and subcritical fractional Trudinger-Moser type inequalities on $\\mathbb{R}$
Ying Wang	Jiangxi Normal University	Symmetric property to semi-linear nonlocal equations
Jingang Xiong	Beijing Normal University	A unified approach to Nirenberg problem and new results
Yang Yang	Jiangnan University	THE BREZIS-NIRENBERG PROBLEM FOR THE FRACTIONAL p-LAPLACIAN