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A Strong Convergence Theorem by a New Hybrid Method for an Equilibrium Problem with Nonlinear Mappings in a Hilbert Space

dc.creatorShinzato, Rinko
dc.creatorTakahashi, Wataru
dc.date2008-12-01
dc.date.accessioned2019-05-03T12:36:40Z
dc.date.available2019-05-03T12:36:40Z
dc.identifierhttp://revistas.ufro.cl/ojs/index.php/cubo/article/view/1485
dc.identifier.urihttp://revistaschilenas.uchile.cl/handle/2250/84216
dc.descriptionIn this paper, we prove a strong convergence theorem for finding a common element of the set of solutions of an equilibrium problem, the set of solutions of the variational inequality for a monotone mapping and the set of fixed points of a nonexpansive mapping in a Hilbert space by using a new hybrid method. Using this theorem, we obtain three new results for finding a solution of an equilibrium problem, a solution of the variational inequality for a monotone mapping and a fixed point of a nonexpansive mapping in a Hilbert space.en-US
dc.formatapplication/pdf
dc.languageeng
dc.publisherUniversidad de La Frontera. Temuco, Chile.en-US
dc.relationhttp://revistas.ufro.cl/ojs/index.php/cubo/article/view/1485/1339
dc.sourceCUBO, A Mathematical Journal; Vol. 10 Núm. 4 (2008): CUBO, A Mathematical Journal; 15–26es-ES
dc.sourceCUBO, A Mathematical Journal; Vol 10 No 4 (2008): CUBO, A Mathematical Journal; 15–26en-US
dc.source0719-0646
dc.source0716-7776
dc.titleA Strong Convergence Theorem by a New Hybrid Method for an Equilibrium Problem with Nonlinear Mappings in a Hilbert Spaceen-US
dc.typeinfo:eu-repo/semantics/article
dc.typeinfo:eu-repo/semantics/publishedVersion


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