Study of Problem Described by Fractional Differential Hemivariational Inequalities

dc.contributor.authorBEYAT Malia,REGUIGUE Kholoud
dc.date.accessioned2026-07-06T08:37:50Z
dc.date.issued2026-06-05
dc.descriptionMaster’s in Mathematics (2026 Second-Year) – Department of Mathematics, Faculty of Exact
dc.description.abstractH® Tsm y`S Ty d¤¤ w¤ Ab w¡ ­r@m £@¡ dh :Plm Y TAR3A ­dA Tl§wW ­r @ ry ­A r ,z , r s ©C r ̈kyAky A rtm dtFA 3⁄4AykyAky Aht@m t§ Tsm £@¡¤ ,Akt ¤ T§ A TAtF w¤ A Yl AntF C zC y ’’w wA’’ whfm T§ry ¢bK ¤ T§rsk The objective of this thesis is to prove the existence and uniqueness of the weak solution for a thermomechanical contact problem of a viscoelastic body, taking into account the long-term memory effect along with a normal compliance and friction law. This problem is mechanically modeled using fractional and quasi-variational differential inequalities in the sense of Caputo. Our study focused on the analytical aspect, relying on Banach’s fixed-point theorem and Gronwall’s inequality. TylRAft
dc.identifier.citationBEYAT Malia,REGUIGUE Kholoudl.Study of Problem Described by Fractional Differential Hemivariational Inequalities.Second-Year Master’s in Mathematics (2026) – Department of Mathematics, Faculty of Exact Sciences, Echahid Hamma Lakhdar University
dc.identifier.urihttps://archives.univ-eloued.dz/handle/123456789/42235
dc.language.isoen
dc.publisherUniversity of El Oued جامعة الوادي
dc.relation.ispartofseries510
dc.subjectThermomechanical contact
dc.subjectViscoelasticity
dc.subjectLong-term memory
dc.subjectCaputo frac- tional derivative
dc.subjectQuasi-variational inequalities
dc.subjectBanach fixed-point theorem
dc.subjectGronwall’s in- equality.
dc.titleStudy of Problem Described by Fractional Differential Hemivariational Inequalities
dc.typemaster
dc.typemaster

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