Bilel Mefteh - Academia.edu (original) (raw)
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Faculty of Law, Economics and Management Jendouba, Tunisia
Faculty of Law, Economics and Management Jendouba, Tunisia
University of the Basque Country, Euskal Herriko Unibertsitatea
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Papers by Bilel Mefteh
2020 2nd International Conference on Mathematics and Information Technology (ICMIT), 2020
In this paper, we discuss the solvability of a type of nonlinear integral equation in the Fréchet... more In this paper, we discuss the solvability of a type of nonlinear integral equation in the Fréchet space Lloc1(mathbbR+)L_{loc}^1 (\mathbb{R}^ +)Lloc1(mathbbR+). This work is an application of some fixed point results developed in [2] for a Hausdorff locally convex spaces.
Mediterranean Journal of Mathematics, 2019
The paper is devoted to prove the existence of solutions for an infinite system of nonlinear quad... more The paper is devoted to prove the existence of solutions for an infinite system of nonlinear quadratic integral equations. This system is investigated in the WC-Banach algebra C0 = C(I, c0), consisting of all continuous functions acting from an interval I into the sequence space c0. The assumptions imposed on the operators involving the system are formulated in terms of a generalized Lipschitz continuity.
2020 2nd International Conference on Mathematics and Information Technology (ICMIT), 2020
In this paper, we discuss the solvability of a type of nonlinear integral equation in the Fréchet... more In this paper, we discuss the solvability of a type of nonlinear integral equation in the Fréchet space Lloc1(mathbbR+)L_{loc}^1 (\mathbb{R}^ +)Lloc1(mathbbR+). This work is an application of some fixed point results developed in [2] for a Hausdorff locally convex spaces.
Mediterranean Journal of Mathematics, 2019
The paper is devoted to prove the existence of solutions for an infinite system of nonlinear quad... more The paper is devoted to prove the existence of solutions for an infinite system of nonlinear quadratic integral equations. This system is investigated in the WC-Banach algebra C0 = C(I, c0), consisting of all continuous functions acting from an interval I into the sequence space c0. The assumptions imposed on the operators involving the system are formulated in terms of a generalized Lipschitz continuity.