<div class="csl-bib-body">
<div class="csl-entry">Chajda, I., & Länger, H. (2016). A triple representation of lattice effect algebras. <i>Mathematica Slovaca</i>, <i>32</i>(3), 1261–1266. https://doi.org/10.1515/ms-2016-0221</div>
</div>
-
dc.identifier.issn
0139-9918
-
dc.identifier.uri
http://hdl.handle.net/20.500.12708/149993
-
dc.description.abstract
A mutual relationship between MV-algebras and coupled semirings as established by L. P. Belluce, A. Di Nola, A. R. Ferraioli and B. Gerla is extended to lattice effect algebras and so-called characterizing triples. We show that this correspondence is in fact one-to-one and hence every lattice effect algebra can be considered as an ordered triple consisting of two semiring-like structures and an antitone involution which is an isomorphism between these structures.
en
dc.language.iso
en
-
dc.relation.ispartof
Mathematica Slovaca
-
dc.subject
lattice effect algebra
en
dc.subject
right near semiring
en
dc.subject
characterizing triple
en
dc.title
A triple representation of lattice effect algebras
en
dc.type
Artikel
de
dc.type
Article
en
dc.description.startpage
1261
-
dc.description.endpage
1266
-
dc.type.category
Original Research Article
-
tuw.container.volume
32
-
tuw.container.issue
3
-
tuw.journal.peerreviewed
true
-
tuw.peerreviewed
true
-
wb.publication.intCoWork
International Co-publication
-
tuw.researchTopic.id
X1
-
tuw.researchTopic.name
außerhalb der gesamtuniversitären Forschungsschwerpunkte
-
tuw.researchTopic.value
100
-
dcterms.isPartOf.title
Mathematica Slovaca
-
tuw.publication.orgunit
E104-01 - Forschungsbereich Algebra
-
tuw.publisher.doi
10.1515/ms-2016-0221
-
dc.date.onlinefirst
2016-12-30
-
dc.identifier.eissn
1337-2211
-
dc.description.numberOfPages
6
-
wb.sci
true
-
wb.sciencebranch
Mathematik
-
wb.sciencebranch.oefos
1010
-
wb.facultyfocus
Diskrete Mathematik und Geometrie
de
wb.facultyfocus
Discrete Mathematics and Geometry
en
wb.facultyfocus.faculty
E100
-
item.grantfulltext
none
-
item.openairecristype
http://purl.org/coar/resource_type/c_2df8fbb1
-
item.openairetype
research article
-
item.languageiso639-1
en
-
item.cerifentitytype
Publications
-
item.fulltext
no Fulltext
-
crisitem.author.dept
E104 - Institut für Diskrete Mathematik und Geometrie
