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Topological and Variational Methods for Differential Equations

Organizer(s):
Name:	Affiliation:	Country:
John Graef	University of Tennessee at Chattanooga	USA
Lingju Kong	University of Tennessee at Chattanooga	USA
Min Wang	Kennesaw State University	USA

Abstract:

Topological and variational methods are important techniques in the analysis of initial and boundary value problems for differential equations. Both theoretical results and applications to real world problems are appropriate for inclusion in this special session.

List of approved abstract
Name	Affiliation	Title
Paul Eloe	Univeristy of Dayton	Comparison of Green`s Functions for Two-Point Boundary Value Problems with Fractional Derivative Boundary Conditions
Wenying Feng	Trent University	The linear and nonlinear parts of a semi-linear operator on fixed point index
Christopher Goodrich	UNSW Sydney	A Topological Approach to Nonlocal Elliptic Partial Differential Equations on an Annulus
Yun-Ho Kim	Sangmyung University	Recent advances in double-phase problems with variable exponent
Seol Vin Kim	Seoul National University	On a new class of Kirchhoff equations involving the p(x)-Laplacian
Lingju Kong	University of Tennessee at Chattanooga	On the spectrum of biharmonic systems
Kunquan Lan	Toronto Metropolitan University	Equivalence of linear fractional differential and integral equations
Jeffrey W Lyons	The Citadel	Two Point Fractional Boundary Value Problems with a Fractional Boundary Condition
Dan Maroncelli	College of Charleston	Weakly Nonlinear Boundary Value Problems for Various Partial Differential Equations
Jeffrey T Neugebauer	Eastern Kentucky University	Green`s functions for a two-term boundary value problem
Min Wang	Kennesaw State University	A variational framework for second order backward discrete boundary value problems
Miroslawa Zima	Institute of Mathematics, University of Rzeszow	Positive solutions to a third order boundary value problem with a parameter