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dc.contributor.author박춘길-
dc.date.accessioned2018-04-26T05:12:12Z-
dc.date.available2018-04-26T05:12:12Z-
dc.date.issued2014-04-
dc.identifier.citationJOURNAL OF COMPUTATIONAL ANALYSIS AND APPLICATIONS; APR 2014, 16, 3, p565-p570en_US
dc.identifier.issn1521-1398-
dc.identifier.urihttps://www.researchgate.net/profile/Choonkil_Park/publication/265590452_Quadratic_derivations_on_non-Archimedean_Banach_algebras/links/557ea5dc08aec87640dc81f5.pdf-
dc.identifier.urihttps://repository.hanyang.ac.kr/handle/20.500.11754/70769-
dc.description.abstractLet A be an algebra and X be an A-module. A quadratic mapping D : A X is called a quadratic derivation if D(ab) = D(a)b(2) + a(2) D(b) for all a(1), a(2) is an element of A. We investigate the Hyers-Ulam stability of quadratic derivations from a non-Archimedean Banach algebra A into a non-Archimedean Banach A-module.en_US
dc.description.sponsorshipC. Park was supported by Basic Science Research Program through the National Research Foundation of Korea funded by the Ministry of Education, Science and Technology (NRF-2012R1A1A2004299).en_US
dc.language.isoenen_US
dc.publisherEUDOXUS PRESS, LLCen_US
dc.subjectnon-Archimedean Banach algebraen_US
dc.subjectnon-Archimedean Banach moduleen_US
dc.subjectquadratic functional equationen_US
dc.subjectHyers-Ulana stabilityen_US
dc.titleQuadratic derivations on non-Archimedean Banach algebrasen_US
dc.typeArticleen_US
dc.relation.volume16-
dc.relation.page565-570-
dc.relation.journalJOURNAL OF COMPUTATIONAL ANALYSIS AND APPLICATIONS-
dc.contributor.googleauthorPark, Choonkil-
dc.contributor.googleauthorShagholi, S.-
dc.contributor.googleauthorGordji, Madjid Eshaghi-
dc.contributor.googleauthorJavadian, A.-
dc.contributor.googleauthorSavadkouhi, M. B.-
dc.relation.code2014032819-
dc.sector.campusS-
dc.sector.daehakCOLLEGE OF NATURAL SCIENCES[S]-
dc.sector.departmentDEPARTMENT OF MATHEMATICS-
dc.identifier.pidbaak-


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