Integrally Closed Rings Which Are Prufer

dc.contributor.author Ay Saylam, Başak
dc.coverage.doi 10.1080/00927872.2018.1503282
dc.date.accessioned 2020-07-25T22:03:29Z
dc.date.available 2020-07-25T22:03:29Z
dc.date.issued 2019
dc.description.abstract Let R be a commutative ring with zero divisors. It is well known that if R is integrally closed, then R is a Prufer domain if and only if there is an integer n > 1 such that, for all . We soften this result for commutative rings with zero divisors by proving that this integer n does not have to work for all a, b is an element of R. en_US
dc.identifier.doi 10.1080/00927872.2018.1503282
dc.identifier.doi 10.1080/00927872.2018.1503282 en_US
dc.identifier.issn 0092-7872
dc.identifier.issn 1532-4125
dc.identifier.scopus 2-s2.0-85060254098
dc.identifier.uri https://doi.org/10.1080/00927872.2018.1503282
dc.identifier.uri https://hdl.handle.net/11147/9082
dc.language.iso en en_US
dc.publisher Taylor and Francis Ltd. en_US
dc.relation.ispartof Communications in Algebra en_US
dc.rights info:eu-repo/semantics/openAccess en_US
dc.subject Integrally closed rings en_US
dc.subject Marot valuation rings en_US
dc.subject Prufer ring en_US
dc.title Integrally Closed Rings Which Are Prufer en_US
dc.type Article en_US
dspace.entity.type Publication
gdc.author.id 0000-0003-3448-2776
gdc.author.id 0000-0003-3448-2776 en_US
gdc.author.institutional Ay Saylam, Başak
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gdc.coar.access open access
gdc.coar.type text::journal::journal article
gdc.collaboration.industrial false
gdc.description.department İzmir Institute of Technology. Mathematics en_US
gdc.description.endpage 1277 en_US
gdc.description.issue 3 en_US
gdc.description.publicationcategory Makale - Uluslararası Hakemli Dergi - Kurum Öğretim Elemanı en_US
gdc.description.scopusquality Q3
gdc.description.startpage 1271 en_US
gdc.description.volume 47 en_US
gdc.description.wosquality Q3
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gdc.oaire.sciencefields 0101 mathematics
gdc.oaire.sciencefields 01 natural sciences
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gdc.opencitations.count 1
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