Matches in SemOpenAlex for { <https://semopenalex.org/work/W4298351495> ?p ?o ?g. }
Showing items 1 to 59 of
59
with 100 items per page.
- W4298351495 abstract "Lie-Rinehart algebras, also known as Lie algebroids, give rise to Hopf algebroids by a universal enveloping algebra construction, much as the universal enveloping algebra of an ordinary Lie algebra gives a Hopf algebra, of infinite dimension. In finite characteristic, the universal enveloping algebra of a restricted Lie algebra admits a quotient Hopf algebra which is finite-dimensional if the Lie algebra is. Rumynin has shown that suitably defined restricted Lie algebroids allow to define restricted universal enveloping algebras that are finitely generated projective if the Lie algebroid is. This note presents an alternative proof and possibly fills a gap that might, however, only be a gap in the author's understanding." @default.
- W4298351495 created "2022-10-02" @default.
- W4298351495 creator A5045540427 @default.
- W4298351495 date "2015-06-02" @default.
- W4298351495 modified "2023-09-27" @default.
- W4298351495 title "A note on the restricted universal enveloping algebra of a restricted Lie-Rinehart Algebra" @default.
- W4298351495 hasPublicationYear "2015" @default.
- W4298351495 type Work @default.
- W4298351495 citedByCount "0" @default.
- W4298351495 crossrefType "journal-article" @default.
- W4298351495 hasAuthorship W4298351495A5045540427 @default.
- W4298351495 hasBestOaLocation W42983514951 @default.
- W4298351495 hasConcept C100899422 @default.
- W4298351495 hasConcept C101862200 @default.
- W4298351495 hasConcept C136119220 @default.
- W4298351495 hasConcept C14394260 @default.
- W4298351495 hasConcept C144091092 @default.
- W4298351495 hasConcept C155058155 @default.
- W4298351495 hasConcept C169171071 @default.
- W4298351495 hasConcept C202444582 @default.
- W4298351495 hasConcept C29712632 @default.
- W4298351495 hasConcept C33923547 @default.
- W4298351495 hasConcept C51568863 @default.
- W4298351495 hasConcept C5475112 @default.
- W4298351495 hasConcept C73648015 @default.
- W4298351495 hasConcept C78804095 @default.
- W4298351495 hasConcept C81999800 @default.
- W4298351495 hasConceptScore W4298351495C100899422 @default.
- W4298351495 hasConceptScore W4298351495C101862200 @default.
- W4298351495 hasConceptScore W4298351495C136119220 @default.
- W4298351495 hasConceptScore W4298351495C14394260 @default.
- W4298351495 hasConceptScore W4298351495C144091092 @default.
- W4298351495 hasConceptScore W4298351495C155058155 @default.
- W4298351495 hasConceptScore W4298351495C169171071 @default.
- W4298351495 hasConceptScore W4298351495C202444582 @default.
- W4298351495 hasConceptScore W4298351495C29712632 @default.
- W4298351495 hasConceptScore W4298351495C33923547 @default.
- W4298351495 hasConceptScore W4298351495C51568863 @default.
- W4298351495 hasConceptScore W4298351495C5475112 @default.
- W4298351495 hasConceptScore W4298351495C73648015 @default.
- W4298351495 hasConceptScore W4298351495C78804095 @default.
- W4298351495 hasConceptScore W4298351495C81999800 @default.
- W4298351495 hasLocation W42983514951 @default.
- W4298351495 hasLocation W42983514952 @default.
- W4298351495 hasOpenAccess W4298351495 @default.
- W4298351495 hasPrimaryLocation W42983514951 @default.
- W4298351495 hasRelatedWork W1976063204 @default.
- W4298351495 hasRelatedWork W2013718707 @default.
- W4298351495 hasRelatedWork W2017610344 @default.
- W4298351495 hasRelatedWork W2025888291 @default.
- W4298351495 hasRelatedWork W2036483785 @default.
- W4298351495 hasRelatedWork W2950427466 @default.
- W4298351495 hasRelatedWork W2963373632 @default.
- W4298351495 hasRelatedWork W4318621318 @default.
- W4298351495 hasRelatedWork W2471067595 @default.
- W4298351495 hasRelatedWork W2525546637 @default.
- W4298351495 isParatext "false" @default.
- W4298351495 isRetracted "false" @default.
- W4298351495 workType "article" @default.