Subquasivarieties of regularized varieties

dc.contributor.author Bergman, Clifford
dc.contributor.author Romanowska, A.
dc.contributor.department Mathematics
dc.date 2020-03-18T00:24:43.000
dc.date.accessioned 2020-06-30T06:00:28Z
dc.date.available 2020-06-30T06:00:28Z
dc.date.copyright Mon Jan 01 00:00:00 UTC 1996
dc.date.issued 1996-12-01
dc.description.abstract <p>This paper considers the lattice of subquasivarieties of a regular variety. In particular we show that if V is a strongly irregular variety that is minimal as a quasivariety, then the smallest quasivariety containing both V and SI (the variety of semilattices) is never equal to the regularization V of V.</p> <p>We use this result to describe the lattice of subquasivarieties of V in several special but quite common, cases and give a number of applications and examples.</p>
dc.description.comments <p>This article is published as Bergman, Clifford, and Anna Romanowska. "Subquasivarieties of regularized varieties." <em>Algebra Universalis</em> 36 (1996): 536-563. doi: <a href="https://doi.org/10.1007/BF01233924">10.1007/BF01233924</a>. Posted with permission.</p>
dc.format.mimetype application/pdf
dc.identifier archive/lib.dr.iastate.edu/math_pubs/217/
dc.identifier.articleid 1228
dc.identifier.contextkey 16865044
dc.identifier.s3bucket isulib-bepress-aws-west
dc.identifier.submissionpath math_pubs/217
dc.identifier.uri https://dr.lib.iastate.edu/handle/20.500.12876/54608
dc.language.iso en
dc.source.bitstream archive/lib.dr.iastate.edu/math_pubs/217/1996_Bergman_SubquasivarietiesRegularizedManuscript.pdf|||Fri Jan 14 22:38:49 UTC 2022
dc.source.uri 10.1007/BF01233924
dc.subject.disciplines Algebra
dc.subject.disciplines Mathematics
dc.title Subquasivarieties of regularized varieties
dc.type article
dc.type.genre article
dspace.entity.type Publication
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relation.isOrgUnitOfPublication 82295b2b-0f85-4929-9659-075c93e82c48
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