M
Mouffak Benchohra
Researcher at SIDI
Publications - 377
Citations - 8585
Mouffak Benchohra is an academic researcher from SIDI. The author has contributed to research in topics: Fixed-point theorem & Fractional calculus. The author has an hindex of 39, co-authored 329 publications receiving 7509 citations. Previous affiliations of Mouffak Benchohra include Yahoo! & University of Ioannina.
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The method of upper and lower solutions for partial hyperbolic fractional order differential inclusions with impulses
Saïd Abbas,Mouffak Benchohra +1 more
TL;DR: In this article, the existence of solutions of a class of impulsive partial hyperbolic differential inclusions at fixed moments of impulse involving the Caputo fractional derivative was investigated.
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Darboux problem for fractional order neutral functional partial hyperbolic differential equations
TL;DR: In this paper, an existence result for initial value problems (IVP) for neutral partial hyperbolic differential equations with finite delay involving the Caputo fractional derivative has been proved by using Krasnoselskii's fixed point theorem.
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Fractional partial random differential equations with infinite delay
TL;DR: In this article , the authors deal with some existence results for the Darboux problem of partial fractional random differential equations with infinite delay, based on a random fixed point theorem with stochastic domain combined with the measure of noncompactness.
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Boundary value problems for fractional differential inclusions in banach spaces
TL;DR: In this paper, the existence of nonlinear fractional differen- tial inclusions with boundary conditions in a Banach space was studied and the main result was obtained by using the set-valued analog of Monch fixed point theorem combined with the Kuratowski measure of noncompactness.
Existence results for nonlinear implicit fractional differential equations with impulse
Abstract: In this paper, we establish the existence and uniqueness of solution for a class of initial value problem for implicit fractional differential equations with Caputo fractional derivative. The arguments are based upon the Banach contraction principle, Schauder’ fixed point theorem and the nonlinear alternative of Leray-Schauder type. As applications, two examples are included to show the applicability of our results.