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Mohamed Boussairi Jleli

Professor

Professor

كلية العلوم
2A159 B4
publication
Journal Article

Papers in ISI Journals ( Nonlinear PDE's from Geometry)

(1) Sami BARAKET, Makkia DAMMAK, Mohamed JLELI and Dong YE,
Integrability of det(ru) and evolutionary Wente Problem. Chinese annals
of mathematics, Vol 28, 527-532, (2007).
(2) Mohamed JLELI and Bessem SAMET, Generalization of the Wente Prob-
lem for a Large Class of Operators. International journal of Modern mathe-
matics, Vol 2, 205-216, (2007) .
(3) Imed ABID, Mohamed JLELI and Nihed TRABELSI, Weak solutions of
quasilinear biharmonic problems with convex nonlinearities. Analysis and
Applications, Vol 6 -No 3, 213-227, (2008).
(4) Mohamed JLELI and Bessem SAMET, The Wente problem associated
to the modi ed Helmholtz operator. Journal of Mathematical Analysis and
Application. 339, 332-343, (2008).
(5) Ines BEN OMRANE, Mohamed JLELI and Bessem SAMET, The Wente
problem associated to the modi ed Helmholtz operator in weighted Sobolev
spaces. Journal of Advanced Nonlinear Studies, 10, No: 4, 771-788, (2010).
(6) Mohamed JLELI and Bessem SAMET, Existence and uniqueness of pos-
itive solutions to a fourth-order two-point boundary-value problem. Elec-
tronic Journal of Di erential Equations, Vol. 2013, No. 173, pp. 1-10,
(2013).
(7) Mohamed JLELI and Bessem SAMET, Positive solutions to a class of
random operator equations and applications to stochastic integral equations.
Nonlinear Analysis: Modeling and Control, Vol. 19, No. 2, 241-255, (2014).
(8) Filippo Gazzola, Mohamed Jleli and Bessem Samet . On the Melan equa-
tion for suspension bridges. J. Fixed Point Theory Appl. DOI 10.1007/s11784-
014-0200-5, Springer Basel (2014).
(9) Mohamed Jleli, Bessem Samet and Grgory Vial, Topological sensitivity
analysis for the modi ed Helmholtz equation under an impedance condition
on the boundary of a hole. Journal de Mathematiques Pures et Appliquees,
Volume 103, Issue 2, 557-574 (2015).
(10) Nejmeddine Chor and Mohamed Jleli. "Approximation of the singular-
ity coecients of an elliptic equation by mortar spectral element method."
Electronic Journal of Di erential Equations 2015.157 (2015): 1-13.

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