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An inertial Tseng algorithm for solving quasimonotone variational inequality and fixed point problem in Hilbert spaces

dc.contributor.authorKajola, Shamsudeen Abiodunen_US
dc.contributor.authorNarain, Ojen Kumaren_US
dc.contributor.authorMaharaj, Adhiren_US
dc.date.accessioned2024-08-28T12:21:17Z
dc.date.available2024-08-28T12:21:17Z
dc.date.issued2024-02
dc.date.updated2024-08-28T08:56:07Z
dc.description.abstractIn this paper, we propose an inertial method for solving a common solution to fixed point and Variational Inequality Problem in Hilbert spaces. Under some standard and suitable assumptions on the control parameters, we prove that the sequence generated by the proposed algorithm converges strongly to an element in the solution set of Variational Inequality Problem associated with a quasimonotone operator which is also solution to a fixed point problem for a demimetric mapping. Finally, we give some numerical experiments for supporting our main results and also compare with some earlier announced methods in the literature.en_US
dc.format.extent22 pen_US
dc.identifier.citationKajola, S.A., Narain, O.K. and Maharaj, A. 2024. An inertial Tseng algorithm for solving quasimonotone variational inequality and fixed point problem in Hilbert spaces. Nonlinear Functional Analysis and Applications. 29(3): 781-802. doi:10.22771/nfaa.2024.29.03.09en_US
dc.identifier.doi10.22771/nfaa.2024.29.03.09
dc.identifier.doi2466-0973 (Online)
dc.identifier.issn1229-1595 (Print)
dc.identifier.urihttps://hdl.handle.net/10321/5436
dc.language.isoenen_US
dc.publisherKyungnam University Pressen_US
dc.publisher.urihttp://nfaa.kyungnam.ac.kr/journal-nfaaen_US
dc.relation.ispartofNonlinear Functional Analysis and Applications; Vol. 29, Issue 3en_US
dc.subjectHilbert spaceen_US
dc.subjectQuasimonotoneen_US
dc.subjectStrong convergenceen_US
dc.subjectVariational inequalityen_US
dc.titleAn inertial Tseng algorithm for solving quasimonotone variational inequality and fixed point problem in Hilbert spacesen_US
dc.typeArticleen_US
dcterms.dateAccepted2023-9-8

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