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SS14: Topological Nonlinear Analysis and Applications

Organizer(s):
Name:	Affiliation:	Country:
Zalman Balanov	University of Texas at Dallas	USA
Jianshe Yu	Guangzhou University	Peoples Rep of China
Slawomir Rybicki	Nicolaus Copernicus University	Poland
Meymanat Farzamirad	University of Alberta	Canada

Abstract:
This session aims at an overview of new topological and variational methods developed for studying nonlinear differential equations and dynamical systems. It will cover topics ranging from Conley index theory, topological degree, bifurcation theory, mini-max variational methods to n-body problems, Hamiltonian systems, Schrodinger equations and other applied problems.

List of approved abstract
Name	Affiliation	Title
Zalman Balanov	University of Texas at Dallas	Hopf bifurcation of relative periodic solutions in symmetric delay differential systems: equivariant degree approach
Fulai Chen	Xiangnan University	Attractivity for fractional difference differential equations
Marlene Frigon	University of Montreal	On three critical points theorems with and without local minimums
Carlos Garcia-Azpeitia	UNAM	Symmetries of nonlinear vibrations in C60 Fullerene
Zhiming Guo	Guangzhou University	Variational approaches to periodic solutions to delay differential equations
Feng Jiao	Guangzhou University	Distribution profiles in gene transcription activated by the cross-talking pathway
Wieslaw Krawcewicz	University of Texas at Dallas	Application of the equivariant degree method in nonlinear reversible differential equation
Reiner Lauterbach	Dep. Mathematics, University of Hamburg	Ize Conjecture and Low dimensional equivariant dynamics
Naoki Shioji	Yokohama National University	Uniqueness of positive solutions of the Brezis-Nirenberg problems in thin spherical annular domains and its application
Elisa Sovrano	University of Udine	Ambrosetti-Prodi type result under local coercivity conditions
Haopin Wu	The University of Texas at Dallas	Bifurcation of space periodic solutions in symmetric reversible FDEs
Bo Zheng	Guangzhou University	Mathematical Models on Killing Mosquitoes with More Mosquitoes
Zhan Zhou	Guangzhou University	Homoclinic Solutions for Some Discrete Systems