Intervals in Generalized Effect Algebras and their Sub-generalized Effect Algebras

dc.contributor.author	Riečanová , Zdenka
dc.contributor.author	Zajac , Michal
dc.date.accessioned	2017-02-09T08:16:31Z
dc.date.available	2017-02-09T08:16:31Z
dc.date.issued	2013
dc.identifier.citation	Acta Polytechnica. 2013, vol. 53, no. 3.
dc.identifier.issn	1210-2709 (print)
dc.identifier.issn	1805-2363 (online)
dc.identifier.uri	http://hdl.handle.net/10467/67065
dc.description.abstract	We consider subsets G of a generalized effect algebra E with 0∈G and such that every interval [0, q]G = [0, q]E ∩ G of G (q ∈ G , q ≠ 0) is a sub-effect algebra of the effect algebra [0, q]E. We give a condition on E and G under which every such G is a sub-generalized effect algebra of E.	en
dc.format.mimetype	application/pdf
dc.language.iso	eng
dc.publisher	České vysoké učení technické v Praze	cs
dc.publisher	Czech Technical University in Prague	en
dc.relation.ispartofseries	Acta Polytechnica
dc.relation.uri	https://ojs.cvut.cz/ojs/index.php/ap/article/view/1817
dc.rights	Creative Commons Attribution 4.0 International License	en
dc.rights.uri	http://creativecommons.org/licenses/by/4.0/
dc.subject	generalized effect algebra	en
dc.subject	effect algebra	en
dc.subject	Hilbert space	en
dc.subject	densely defined linear operators	en
dc.subject	embedding	en
dc.subject	positive operators valued state	en
dc.title	Intervals in Generalized Effect Algebras and their Sub-generalized Effect Algebras
dc.type	article	en
dc.date.updated	2017-02-09T08:16:31Z
dc.rights.access	openAccess
dc.type.status	Peer-reviewed
dc.type.version	publishedVersion

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