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Domain Semirings United

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dc.abstract.enDomain operations on semirings have been axiomatised in two different ways: by a map from an additively idempotent semiring into a boolean subalgebra of the semiring bounded by the additive and multiplicative unit of the semiring, or by an endofunction on a semiring that induces a distributive lattice bounded by the two units as its image. This note presents classes of semirings where these approaches coincide.
dc.affiliationUniwersytet Warszawski
dc.contributor.authorZiemiański, Krzysztof
dc.contributor.authorStruth, Georg
dc.contributor.authorJohansen, Christian
dc.contributor.authorFahrenberg, Uli
dc.date.accessioned2024-01-24T22:12:17Z
dc.date.available2024-01-24T22:12:17Z
dc.date.copyright2022-01-05
dc.date.issued2022
dc.description.accesstimeAT_PUBLICATION
dc.description.financePublikacja bezkosztowa
dc.description.number3
dc.description.versionFINAL_PUBLISHED
dc.description.volume25
dc.identifier.doi10.14232/ACTACYB.291111
dc.identifier.issn0324-721X
dc.identifier.urihttps://repozytorium.uw.edu.pl//handle/item/105210
dc.identifier.weblinkhttps://cyber.bibl.u-szeged.hu/index.php/actcybern/article/download/4219/4044
dc.languageeng
dc.pbn.affiliationmathemathics
dc.relation.ispartofActa Cybernetica
dc.relation.pages575-583
dc.rightsCC-BY
dc.sciencecloudnosend
dc.subject.ensemirings
dc.subject.enquantales
dc.subject.endomain operations
dc.titleDomain Semirings United
dc.typeJournalArticle
dspace.entity.typePublication