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Approximating Fixed Points of Bregman Generalized <i>α</i>-Nonexpansive Mappings

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dc.contributor.authorMuangchoo, Kanikar-
dc.contributor.authorKumam, Poom-
dc.contributor.authorCho, Yeol Je-
dc.contributor.authorDhompongsa, Sompong-
dc.contributor.authorEkvittayaniphon, Sakulbuth-
dc.date.accessioned2024-12-02T23:30:56Z-
dc.date.available2024-12-02T23:30:56Z-
dc.date.issued2019-08-
dc.identifier.issn2227-7390-
dc.identifier.urihttps://scholarworks.gnu.ac.kr/handle/sw.gnu/73091-
dc.description.abstractIn this paper, we introduce a new class of Bregman generalized alpha-nonexpansive mappings in terms of the Bregman distance. We establish several weak and strong convergence theorems of the Ishikawa and Noor iterative schemes for Bregman generalized alpha-nonexpansive mappings in Banach spaces. A numerical example is given to illustrate the main results of fixed point approximation using Halpern&apos;s algorithm.-
dc.language영어-
dc.language.isoENG-
dc.publisherMDPI-
dc.titleApproximating Fixed Points of Bregman Generalized &lt;i&gt;α&lt;/i&gt;-Nonexpansive Mappings-
dc.typeArticle-
dc.publisher.location스위스-
dc.identifier.doi10.3390/math7080709-
dc.identifier.scopusid2-s2.0-85070461818-
dc.identifier.wosid000482856500008-
dc.identifier.bibliographicCitationMATHEMATICS, v.7, no.8-
dc.citation.titleMATHEMATICS-
dc.citation.volume7-
dc.citation.number8-
dc.type.docTypeArticle-
dc.description.isOpenAccessY-
dc.description.journalRegisteredClassscie-
dc.description.journalRegisteredClassscopus-
dc.relation.journalResearchAreaMathematics-
dc.relation.journalWebOfScienceCategoryMathematics-
dc.subject.keywordPlusCONVERGENCE THEOREMS-
dc.subject.keywordPlusWEAK-CONVERGENCE-
dc.subject.keywordPlusITERATION-
dc.subject.keywordAuthorfixed point-
dc.subject.keywordAuthorBregman distance-
dc.subject.keywordAuthorBregman function-
dc.subject.keywordAuthorBregman-Opial property-
dc.subject.keywordAuthorgeneralized alpha-nonexpansive mapping-
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