Morita equivalence of almost-primal clones

dc.contributor.author Bergman, Clifford
dc.contributor.author Berman, Joel
dc.contributor.department Department of Mathematics
dc.date 2020-03-18T00:24:45.000
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 1996-04-22
dc.description.abstract <p>Two algebraic structures A and B are called categorically equivalent if there is a functor from the variety generated by A to the variety generated by B, carrying A to B, that is an equivalence of the varieties when viewed as categories. We characterize those algebras categorically equivalent to A when A is an algebra whose set of term operations is as large as possible subject to constraints placed on it by the subalgebra or congruence lattice of A, or the automorphism group of A.</p>
dc.description.comments <p>This is a manuscript of an article published as Bergman, Clifford, and Joel Berman. "Morita equivalence of almost-primal clones." <em>Journal of Pure and Applied Algebra</em> 108, no. 2 (1996): 175-201. doi: <a href="https://doi.org/10.1016/0022-4049(95)00041-0" target="_blank" title="Persistent link using digital object identifier">10.1016/0022-4049(95)00041-0</a>. Posted with permission.</p>
dc.format.mimetype application/pdf
dc.identifier archive/lib.dr.iastate.edu/math_pubs/218/
dc.identifier.articleid 1227
dc.identifier.contextkey 16864861
dc.identifier.s3bucket isulib-bepress-aws-west
dc.identifier.submissionpath math_pubs/218
dc.identifier.uri https://dr.lib.iastate.edu/handle/20.500.12876/54609
dc.language.iso en
dc.source.bitstream archive/lib.dr.iastate.edu/math_pubs/218/1996_Bergman_MoritaEquivalenceManuscript.pdf|||Fri Jan 14 22:39:12 UTC 2022
dc.source.uri 10.1016/0022-4049(95)00041-0
dc.subject.disciplines Algebra
dc.subject.disciplines Mathematics
dc.title Morita equivalence of almost-primal clones
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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