Existence of solutions for a second order problem on the half-line via Ekeland's variational principle
Journal Title: Discussiones Mathematicae Differential Inclusions Control and Optimization - Year 2016, Vol 36, Issue 2
Abstract
In this paper we study the existence of nontrivial solutions for a nonlinear boundary value problem posed on the half-line. Our approach is based on Ekeland's variational principle.
Authors and Affiliations
D. Bouafia, T. Moussaoui, Donal O'Regan
Keywords
Related Articles
- EP ID EP479942
- DOI 10.7151/dmdico.1187
- Views 60
- Downloads 0
Fractional Differential Inclusions of Hilfer and Hadamard Types in Banach Spaces
We deal in this paper with some existence results in Banach spaces for some Hilfer and Hadamard differential inclusions of fractional order. The Mönch's fixed point theorem and the concept of measure of noncompactness ar...
Hybrid fractional integro-differential inclusions
In this paper we study an existence result for initial value problems for hybrid fractional integro-differential inclusions. A hybrid fixed point theorem for a sum of three operators due to Dhage is used. An example...
Lefschetz fixed point theory for admissible maps on Hausdorff topological spaces
A variety of deterministic and random Lefschetz fixed point theorems for compact admissible maps on Hausdorff topological spaces are presented in this paper.
Controllability for some integrodifferential evolution equations in Banach spaces
In this work, we study the controllability for a class of nonlinear integrodifferential equations in Banach spaces. Using resolvent operator properties and Schaefer's fixed point Theorem, we give sufficient conditions fo...
Stochastic nonlinear Schrödinger equation and its laser induced optimal feedback control
In this paper we consider a class of nonlinear stochastic Schrödinger equations and their optimal control through laser induced electro-magnetic field. These equations arise in the field of optics. We prove existence and...