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EIGENVALUES OF SOME NON-LOCAL BOUNDARY-VALUE PROBLEMS

open access: yesProceedings of the Edinburgh Mathematical Society, 2003
G. Infante
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Existence Result to a Kirchhoff ψ-Hilfer Fractional Equations with p-Laplacian Operator Via Nehari Method

2023 International Conference on Fractional Differentiation and Its Applications (ICFDA), 2023
The goal of this work is to prove the existence of multiple solutions of the following Kirchhoff equation with $\psi$-Hilfer fractional derivative involving p-Laplacian operator, given by $(P) \begin{cases}\left(a+\left.\left.b \int_0^T\right|_0 D_t ...
S. Horrigue   +2 more
semanticscholar   +1 more source

Measure of Noncompactness and Fractional Differential Equations in Frechet Spaces

Dynamic systems and applications, 2020
In this paper, the existence of solutions for an initial value problem of a fractional differential equation is obtained by means of Monch's fixed point theorem and the technique of measures of noncompactness. AMS (MOS) Subject Classification.
Fatima Mesri, M. Benchohra, J. Henderson
semanticscholar   +1 more source

Generalized Quasilinearization for Nonlinear Three-Point Boundary Value Problems With Nonlocal Conditions

Sarajevo Journal of Mathematics
We apply the generalized quasilinearization technique to obtain a monotone sequence of iterates converging quadratically to the unique solution of a general second order nonlinear differential equation with nonlinear nonlocal mixed three-point boundary ...
B. Ahmad
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Nonlinear Three Point Boundary Value Problem

Sarajevo Journal of Mathematics
In this work, we establish sufficient conditions for the existence of solutions for a three point boundary value problem generated by a third order differential equation. We give sufficient conditions that allow us to obtain the existence of a nontrivial
A. Guezane-Lakoud, A. Frioui
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Picard Boundary Value Problems for Second Order Nonlinear Functional Integro-Differential Equations

Sarajevo Journal of Mathematics
Sufficient conditions for the existence of solutions of the Picard boundary value problem for the second order nonlinear integro-differential equation are established.
Yuji Liu
semanticscholar   +1 more source

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