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- Gabriel–Popescu_theorem abstract "In mathematics, the Gabriel–Popescu theorem is an embedding theorem for certain abelian categories, introduced by Pierre Gabriel and Nicolae Popescu (1964). It characterizes certain abelian categories (the Grothendieck categories) as quotients of module categories.There are several generalizations and variations of the Gabriel–Popescu theorem, given by Kuhn (1994) (for an AB5 category with a set of generators), Lowen (2004), Porta (2010) (for triangulated categories).".
- Gabriel–Popescu_theorem wikiPageExternalLink Lecture8.pdf.
- Gabriel–Popescu_theorem wikiPageID "35884241".
- Gabriel–Popescu_theorem wikiPageLength "4006".
- Gabriel–Popescu_theorem wikiPageOutDegree "26".
- Gabriel–Popescu_theorem wikiPageRevisionID "640900301".
- Gabriel–Popescu_theorem wikiPageWikiLink AB5_category.
- Gabriel–Popescu_theorem wikiPageWikiLink Abelian_category.
- Gabriel–Popescu_theorem wikiPageWikiLink Adjoint_functor.
- Gabriel–Popescu_theorem wikiPageWikiLink Adjoint_functors.
- Gabriel–Popescu_theorem wikiPageWikiLink American_Journal_of_Mathematics.
- Gabriel–Popescu_theorem wikiPageWikiLink Category:Category_theory.
- Gabriel–Popescu_theorem wikiPageWikiLink Category:Functors.
- Gabriel–Popescu_theorem wikiPageWikiLink Category:Theorems_in_abstract_algebra.
- Gabriel–Popescu_theorem wikiPageWikiLink Comptes_rendus_de_lAcadxc3xa9mie_des_sciences.
- Gabriel–Popescu_theorem wikiPageWikiLink Direct_sum.
- Gabriel–Popescu_theorem wikiPageWikiLink Endomorphism_ring.
- Gabriel–Popescu_theorem wikiPageWikiLink Equivalence_of_categories.
- Gabriel–Popescu_theorem wikiPageWikiLink Exact_functor.
- Gabriel–Popescu_theorem wikiPageWikiLink Exact_sequence.
- Gabriel–Popescu_theorem wikiPageWikiLink Faithful_functor.
- Gabriel–Popescu_theorem wikiPageWikiLink Full_and_faithful_functors.
- Gabriel–Popescu_theorem wikiPageWikiLink Full_functor.
- Gabriel–Popescu_theorem wikiPageWikiLink Functor.
- Gabriel–Popescu_theorem wikiPageWikiLink Generator_(category_theory).
- Gabriel–Popescu_theorem wikiPageWikiLink Grothendieck_category.
- Gabriel–Popescu_theorem wikiPageWikiLink Kernel_(category_theory).
- Gabriel–Popescu_theorem wikiPageWikiLink Les_Comptes_rendus_de_lAcadxc3xa9mie_des_sciences.
- Gabriel–Popescu_theorem wikiPageWikiLink Localizing_subcategory.
- Gabriel–Popescu_theorem wikiPageWikiLink Mathematics.
- Gabriel–Popescu_theorem wikiPageWikiLink Quotient_category.
- Gabriel–Popescu_theorem wikiPageWikiLink Serre_quotient_category.
- Gabriel–Popescu_theorem wikiPageWikiLink Short_exact_sequence.
- Gabriel–Popescu_theorem wikiPageWikiLink Triangulated_categories.
- Gabriel–Popescu_theorem wikiPageWikiLink Triangulated_category.
- Gabriel–Popescu_theorem wikiPageWikiLinkText "Gabriel–Popescu theorem".
- Gabriel–Popescu_theorem author1Link "Pierre Gabriel".
- Gabriel–Popescu_theorem author2Link "Nicolae Popescu".
- Gabriel–Popescu_theorem first "Nicolae".
- Gabriel–Popescu_theorem first "Pierre".
- Gabriel–Popescu_theorem hasPhotoCollection Gabriel–Popescu_theorem.
- Gabriel–Popescu_theorem last "Gabriel".
- Gabriel–Popescu_theorem last "Popescu".
- Gabriel–Popescu_theorem wikiPageUsesTemplate Template:Citation.
- Gabriel–Popescu_theorem wikiPageUsesTemplate Template:Harvs.
- Gabriel–Popescu_theorem wikiPageUsesTemplate Template:Harvtxt.
- Gabriel–Popescu_theorem year "1964".
- Gabriel–Popescu_theorem subject Category:Category_theory.
- Gabriel–Popescu_theorem subject Category:Functors.
- Gabriel–Popescu_theorem subject Category:Theorems_in_abstract_algebra.
- Gabriel–Popescu_theorem comment "In mathematics, the Gabriel–Popescu theorem is an embedding theorem for certain abelian categories, introduced by Pierre Gabriel and Nicolae Popescu (1964). It characterizes certain abelian categories (the Grothendieck categories) as quotients of module categories.There are several generalizations and variations of the Gabriel–Popescu theorem, given by Kuhn (1994) (for an AB5 category with a set of generators), Lowen (2004), Porta (2010) (for triangulated categories).".
- Gabriel–Popescu_theorem label "Gabriel–Popescu theorem".
- Gabriel–Popescu_theorem sameAs m.012l6bzt.
- Gabriel–Popescu_theorem sameAs Q5516119.
- Gabriel–Popescu_theorem sameAs Q5516119.
- Gabriel–Popescu_theorem wasDerivedFrom Gabriel–Popescu_theorem?oldid=640900301.
- Gabriel–Popescu_theorem isPrimaryTopicOf Gabriel–Popescu_theorem.