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Homomorphisms and derivations in proper JCQ*-triples

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dc.contributor.author Park, C en
dc.contributor.author Rassias, ThM en
dc.date.accessioned 2014-03-01T01:28:38Z
dc.date.available 2014-03-01T01:28:38Z
dc.date.issued 2008 en
dc.identifier.issn 0022-247X en
dc.identifier.uri https://dspace.lib.ntua.gr/xmlui/handle/123456789/18884
dc.subject Functional equation en
dc.subject Generalized Hyers-Ulam stability en
dc.subject Proper JCQ*-triple derivation en
dc.subject Proper JCQ*-triple homomorphism en
dc.subject.classification Mathematics, Applied en
dc.subject.classification Mathematics en
dc.subject.other UNBOUNDED OPERATORS en
dc.subject.other ALGEBRAIC APPROACH en
dc.subject.other FUNCTIONAL-EQUATIONS en
dc.subject.other RASSIAS STABILITY en
dc.subject.other BANACH-SPACES en
dc.subject.other LASER MODEL en
dc.subject.other DYNAMICS en
dc.subject.other MAPPINGS en
dc.subject.other ULAM en
dc.subject.other FIELDS en
dc.title Homomorphisms and derivations in proper JCQ*-triples en
heal.type journalArticle en
heal.identifier.primary 10.1016/j.jmaa.2007.04.063 en
heal.identifier.secondary http://dx.doi.org/10.1016/j.jmaa.2007.04.063 en
heal.language English en
heal.publicationDate 2008 en
heal.abstract In this paper, we investigate homomorphisms in proper JCQ*-triples and derivations on proper JCQ*-triples associated with the following functional equationfrac(1, k) f (k x + k y + k z) = f (x) + f (y) + f (z) for a fixed positive integer k. We moreover prove the generalized Hyers-Ulam stability of homomorphisms in proper JCQ*-triples and of derivations on proper JCQ*-triples. This is applied to investigate isomorphisms between proper JCQ*-triples. © 2007 Elsevier Inc. All rights reserved. en
heal.publisher ACADEMIC PRESS INC ELSEVIER SCIENCE en
heal.journalName Journal of Mathematical Analysis and Applications en
dc.identifier.doi 10.1016/j.jmaa.2007.04.063 en
dc.identifier.isi ISI:000253172000057 en
dc.identifier.volume 337 en
dc.identifier.issue 2 en
dc.identifier.spage 1404 en
dc.identifier.epage 1414 en


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