Integrally Closed Rings Which Are Prufer

dc.contributor.author Ay Saylam, Başak
dc.contributor.author Ay Saylam, Başak
dc.contributor.other 04.02. Department of Mathematics
dc.contributor.other 04. Faculty of Science
dc.contributor.other 01. Izmir Institute of Technology
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
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gdc.author.institutional Ay Saylam, Başak
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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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