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.
Papers
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Existence of periodic solutions for nonlinear implicit Hadamard’s fractional differential equations
TL;DR: In this paper, by applying the coincidence degree theory which was first introduced by Mawhin, they obtained an existence result for a class of problem for nonlinear implicit fractional differential equations (IFDE) with Hadamard fractional derivative.
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Controllability of second-order differential inclusions in Banach spaces with nonlocal conditions
TL;DR: In this article, the controllability of second-order differential inclusions in Banach spaces with nonlocal conditions is established, based on a fixed-point theorem for condensing maps due to Martelli.
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Impulsive neutral functional differential equations with variable times
TL;DR: In this article, a fixed point theorem due to Schaefer is used to investigate the existence of solutions for first and second order impulsive neutral functional differential equations with variable times, and the authors show that such solutions exist.
Journal Article
Global uniqueness results for partial functional and neutral functional evolution equations with infinite delay
Selma Baghli,Mouffak Benchohra +1 more
TL;DR: In this article, the existence of a unique mild solution on a semi-infinite interval for two classes of first-order partial functional and neutral functional differential evolution equations with infinite delay using a recent nonlinear alternative of Leray Schauder type due to Frigon and Granas for contractions maps in Frechet spaces, combined with semigroup theory.
Existence Results for Functional Differential Inclusions
TL;DR: In this article, the existence of solutions to functional differential inclusions on compact intervals was investigated, using the xed point theorem introduced by Covitz and Nadler for contraction multi-valued maps.