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The phillips properties

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dc.contributor.departmentDepartment of Mathematics
dc.contributor.kuauthorFreedman, Walden
dc.contributor.kuauthorÜlger, Ali
dc.contributor.schoolcollegeinstituteCollege of Sciences
dc.date.accessioned2024-11-10T00:05:55Z
dc.date.issued2000
dc.description.abstractA Banach space X has the Phillips property if the canonical projection p: X*** → X* is sequentially weak*-norm continuous, and has the weak Phillips property if p is sequentially weak*-weak continuous. We study both properties in connection with other geometric properties, such as the Dunford-Pettis property, Pelczynski's properties (u) and (V), and the Schur property. © 2000 by Walden Freedman and Ali Ülger.
dc.description.indexedbyScopus
dc.description.issue7
dc.description.openaccessYES
dc.description.publisherscopeInternational
dc.description.sponsoredbyTubitakEuN/A
dc.description.volume128
dc.identifier.doi10.1090/s0002-9939-00-05703-8
dc.identifier.issn0002-9939
dc.identifier.quartileQ2
dc.identifier.scopus2-s2.0-23044517853
dc.identifier.urihttps://doi.org/10.1090/s0002-9939-00-05703-8
dc.identifier.urihttps://hdl.handle.net/20.500.14288/16525
dc.identifier.wos86675800032
dc.keywordsDunford-Pettis property
dc.keywordsPhillips lemma
dc.keywordsProperty (u)
dc.keywordsProperty (V)
dc.keywordsSchur property
dc.language.isoeng
dc.publisherAmerican Mathematical Society (AMS)
dc.relation.ispartofProceedings of the American Mathematical Society
dc.subjectMathematics
dc.titleThe phillips properties
dc.typeJournal Article
dspace.entity.typePublication
local.contributor.kuauthorÜlger, Ali
local.contributor.kuauthorFreedman, Walden
local.publication.orgunit1College of Sciences
local.publication.orgunit2Department of Mathematics
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relation.isOrgUnitOfPublication.latestForDiscovery2159b841-6c2d-4f54-b1d4-b6ba86edfdbe
relation.isParentOrgUnitOfPublicationaf0395b0-7219-4165-a909-7016fa30932d
relation.isParentOrgUnitOfPublication.latestForDiscoveryaf0395b0-7219-4165-a909-7016fa30932d

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