Matches in SemOpenAlex for { <https://semopenalex.org/work/W2982060663> ?p ?o ?g. }
Showing items 1 to 63 of
63
with 100 items per page.
- W2982060663 abstract "The Galois theory of Chase and Sweedler [11], for commutative rings, is generalized to encompass commutative monoids in an arbitrary symmetric, closed, monoidal category with finite limits and colimits. The primary tool is the Morita theory of Pareigis [35, 36, 37], which also supplies a suitable definition for the concept of a “finite” object in a monoidal category. The Galois theory is then extended by an examination of “normal” sub-Hopf-monoids, and examples in various algebraic and topological categories are considered. In particular, symmetric, closed, monoidal structures on various categories of topological vector spaces are studied with respect to the existence of “finite” objects." @default.
- W2982060663 created "2019-11-01" @default.
- W2982060663 creator A5072579082 @default.
- W2982060663 date "1978-05-24" @default.
- W2982060663 modified "2023-09-23" @default.
- W2982060663 title "Galois theory in monoidal categories" @default.
- W2982060663 hasPublicationYear "1978" @default.
- W2982060663 type Work @default.
- W2982060663 sameAs 2982060663 @default.
- W2982060663 citedByCount "0" @default.
- W2982060663 crossrefType "journal-article" @default.
- W2982060663 hasAuthorship W2982060663A5072579082 @default.
- W2982060663 hasConcept C136119220 @default.
- W2982060663 hasConcept C145899342 @default.
- W2982060663 hasConcept C156163052 @default.
- W2982060663 hasConcept C156772000 @default.
- W2982060663 hasConcept C202444582 @default.
- W2982060663 hasConcept C2779904274 @default.
- W2982060663 hasConcept C33923547 @default.
- W2982060663 hasConcept C56208153 @default.
- W2982060663 hasConcept C67536143 @default.
- W2982060663 hasConcept C76069219 @default.
- W2982060663 hasConcept C94398972 @default.
- W2982060663 hasConcept C98912367 @default.
- W2982060663 hasConceptScore W2982060663C136119220 @default.
- W2982060663 hasConceptScore W2982060663C145899342 @default.
- W2982060663 hasConceptScore W2982060663C156163052 @default.
- W2982060663 hasConceptScore W2982060663C156772000 @default.
- W2982060663 hasConceptScore W2982060663C202444582 @default.
- W2982060663 hasConceptScore W2982060663C2779904274 @default.
- W2982060663 hasConceptScore W2982060663C33923547 @default.
- W2982060663 hasConceptScore W2982060663C56208153 @default.
- W2982060663 hasConceptScore W2982060663C67536143 @default.
- W2982060663 hasConceptScore W2982060663C76069219 @default.
- W2982060663 hasConceptScore W2982060663C94398972 @default.
- W2982060663 hasConceptScore W2982060663C98912367 @default.
- W2982060663 hasLocation W29820606631 @default.
- W2982060663 hasOpenAccess W2982060663 @default.
- W2982060663 hasPrimaryLocation W29820606631 @default.
- W2982060663 hasRelatedWork W1554241679 @default.
- W2982060663 hasRelatedWork W1611665051 @default.
- W2982060663 hasRelatedWork W1768836081 @default.
- W2982060663 hasRelatedWork W1978065651 @default.
- W2982060663 hasRelatedWork W2068591058 @default.
- W2982060663 hasRelatedWork W2082758915 @default.
- W2982060663 hasRelatedWork W2111938080 @default.
- W2982060663 hasRelatedWork W2134223991 @default.
- W2982060663 hasRelatedWork W2151567520 @default.
- W2982060663 hasRelatedWork W2161116531 @default.
- W2982060663 hasRelatedWork W2169086642 @default.
- W2982060663 hasRelatedWork W2530338743 @default.
- W2982060663 hasRelatedWork W2760943618 @default.
- W2982060663 hasRelatedWork W2912859338 @default.
- W2982060663 hasRelatedWork W2962897950 @default.
- W2982060663 hasRelatedWork W2963229914 @default.
- W2982060663 hasRelatedWork W3097841853 @default.
- W2982060663 hasRelatedWork W3098719000 @default.
- W2982060663 hasRelatedWork W3136905441 @default.
- W2982060663 hasRelatedWork W3109170695 @default.
- W2982060663 isParatext "false" @default.
- W2982060663 isRetracted "false" @default.
- W2982060663 magId "2982060663" @default.
- W2982060663 workType "article" @default.