Results 31 to 40 of about 88,575 (314)

Existence results for a fraction hybrid differential inclusion with Caputo–Hadamard type fractional derivative

Advances in Difference Equations, 2019
In this manuscript, we talk over the existence of solutions of a class of hybrid Caputo–Hadamard fractional differential inclusions with Dirichlet boundary conditions. Our results are based on the Arzelá–Ascoli theorem and some suitable theorems of fixed
Mohammad Esmael Samei, Vahid Hedayati, Shahram Rezapour   +2 more
doaj   +1 more source

Families over special base manifolds and a conjecture of Campana [PDF]

, 2010
Consider a smooth, projective family of canonically polarized varieties over a smooth, quasi-projective base manifold Y, all defined over the complex numbers.
Jabbusch, Kelly, Kebekus, Stefan
core   +2 more sources

Solutions of Fractional Differential Inclusions and Stationary Points of Intuitionistic Fuzzy-Set-Valued Maps

Symmetry, 2023
One of the tools for building new fixed-point results is the use of symmetry in the distance functions. The symmetric property of metrics is particularly useful in constructing contractive inequalities for analyzing different models of practical ...
M. Alansari, M. Shagari
semanticscholar   +1 more source

Optimality conditions for fractional differential inclusions with nonsingular Mittag–Leffler kernel

Advances in Difference Equations, 2018
In this paper, by using the Dubovitskii–Milyutin theorem, we consider a differential inclusions problem with fractional-time derivative with nonsingular Mittag–Leffler kernel in Hilbert spaces. The Atangana–Baleanu fractional derivative of order α in the
G. M. Bahaa, Adnane Hamiaz
doaj   +1 more source

On controllability for fractional differential inclusions in Banach spaces [PDF]

Opuscula Mathematica, 2012
In this paper, we investigate the controllability for systems governed by fractional differential inclusions in Banach spaces. The techniques rely on fractional calculus, multivalue mapping on a bounded set and Bohnenblust-Karlin's fixed point ...
JinRong Wang, XueZhu Li, Wei Wei
doaj   +1 more source

Approach of a class of discontinuous dynamical systems of fractional order: existence of the solutions [PDF]

, 2010
In this letter we are concerned with the possibility to approach the existence of solutions to a class of discontinuous dynamical systems of fractional order.
Aubin J.-P., Diethlem K., MARIUS-F. DANCA, Podlubny I., Samko S. G., Vinagre B. M.   +5 more
core   +1 more source

A Note on a Coupled System of Hilfer Fractional Differential Inclusions

Foundations, 2022
A coupled system of Hilfer fractional differential inclusions with nonlocal integral boundary conditions is considered. An existence result is established when the set-valued maps have non-convex values.
A. Cernea
semanticscholar   +1 more source

Existence of Solutions for Anti-Periodic Fractional Differential Inclusions Involving ψ-Riesz-Caputo Fractional Derivative

Mathematics, 2019
In this paper, we investigate the existence of solutions for a class of anti-periodic fractional differential inclusions with ψ -Riesz-Caputo fractional derivative. A new definition of ψ -Riesz-Caputo fractional derivative of order
Dandan Yang, Chuanzhi Bai
doaj   +1 more source

On fractional integro-differential inclusions via the extended fractional Caputo–Fabrizio derivation

Boundary Value Problems, 2019
We first show that four fractional integro-differential inclusions have solutions. Also, we show that dimension of the set of solutions for the second fractional integro-differential inclusion problem is infinite dimensional under some different ...
Dumitru Baleanu, Shahram Rezapour, Zohreh Saberpour   +2 more
doaj   +1 more source

A new existence results on fractional differential inclusions with state-dependent delay and Mittag-Leffler kernel in Banach space

Analele Universitatii "Ovidius" Constanta - Seria Matematica, 2022
In this manuscript the existence of the fractional-order functional differential inclusions [FFDI] with state-dependent delay [SDD] is investigated within the Mittag-Leffler kernel.
M. Arjunan, V. Kavitha, D. Baleanu
semanticscholar   +1 more source