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- Ree_group abstract "In mathematics, a Ree group is a group of Lie type over a finite field constructed by Ree (1960, 1961) from an exceptional automorphism of a Dynkin diagram that reverses the direction of the multiple bonds, generalizing the Suzuki groups found by Suzuki using a different method. They were the last of the infinite families of finite simple groups to be discovered.Unlike the Steinberg groups, the Ree groups are not given by the points of a connected reductive algebraic group defined over a finite field; in other words, there is no \"Ree algebraic group\" related to the Ree groups in the same way that (say) unitary groups are related to Steinberg groups. However there are some exotic pseudo-reductive algebraic groups over non-perfect fields whose construction is related to the construction of Ree groups, as they use the same exotic automorphisms of Dynkin diagrams that change root lengths. Tits (1960) defined Ree groups over infinite fields of characteristics 2 and 3. Tits (1989) and Hée (1990) introduced Ree groups of infinite-dimensional Kac–Moody algebras.".
- Ree_group wikiPageExternalLink books?id=54HO1wDNM_YC.
- Ree_group wikiPageExternalLink ~rst.
- Ree_group wikiPageExternalLink item?id=SB_1960-1961__6__65_0.
- Ree_group wikiPageExternalLink R27.
- Ree_group wikiPageExternalLink BF01402275.
- Ree_group wikiPageExternalLink s00013-010-0130-4.
- Ree_group wikiPageExternalLink 0021-8693(88)90239-6.
- Ree_group wikiPageExternalLink j.jalgebra.2009.11.015.
- Ree_group wikiPageExternalLink 2374268.
- Ree_group wikiPageExternalLink 1103039126.
- Ree_group wikiPageExternalLink home.html.
- Ree_group wikiPageExternalLink home.html.
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- Ree_group wikiPageID "1739637".
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- Ree_group wikiPageRevisionID "683583027".
- Ree_group wikiPageWikiLink (B,_N)_pair.
- Ree_group wikiPageWikiLink 2-transitive_group.
- Ree_group wikiPageWikiLink American_Journal_of_Mathematics.
- Ree_group wikiPageWikiLink American_Mathematical_Society.
- Ree_group wikiPageWikiLink Andrew_Odlyzko.
- Ree_group wikiPageWikiLink Annals_of_Mathematics.
- Ree_group wikiPageWikiLink Automorphism.
- Ree_group wikiPageWikiLink Bulletin_of_the_American_Mathematical_Society.
- Ree_group wikiPageWikiLink Category:Finite_groups.
- Ree_group wikiPageWikiLink Coxeter_group.
- Ree_group wikiPageWikiLink Dynkin_diagram.
- Ree_group wikiPageWikiLink Elimination_theory.
- Ree_group wikiPageWikiLink Finite_field.
- Ree_group wikiPageWikiLink Group_of_Lie_type.
- Ree_group wikiPageWikiLink Inventiones_Mathematicae.
- Ree_group wikiPageWikiLink Janko_group.
- Ree_group wikiPageWikiLink Janko_group_J1.
- Ree_group wikiPageWikiLink John_Wiley_&_Sons.
- Ree_group wikiPageWikiLink Journal_of_Algebra.
- Ree_group wikiPageWikiLink Kac–Moody_algebra.
- Ree_group wikiPageWikiLink List_of_finite_simple_groups.
- Ree_group wikiPageWikiLink Moufang_polygon.
- Ree_group wikiPageWikiLink Outer_automorphism_group.
- Ree_group wikiPageWikiLink Pacific_Journal_of_Mathematics.
- Ree_group wikiPageWikiLink Proceedings_of_the_National_Academy_of_Sciences_of_the_United_States_of_America.
- Ree_group wikiPageWikiLink Pseudo-reductive_group.
- Ree_group wikiPageWikiLink Reductive_group.
- Ree_group wikiPageWikiLink Schur_multiplier.
- Ree_group wikiPageWikiLink Société_mathématique_de_France.
- Ree_group wikiPageWikiLink Steiner_system.
- Ree_group wikiPageWikiLink Suzuki_groups.
- Ree_group wikiPageWikiLink Tits_group.
- Ree_group wikiPageWikiLink Walter_theorem.
- Ree_group wikiPageWikiLinkText "Ree group".
- Ree_group authorlink "Rimhak Ree".
- Ree_group last "Ree".
- Ree_group last "Thompson".
- Ree_group wikiPageUsesTemplate Template:=.
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- Ree_group wikiPageUsesTemplate Template:Main.
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- Ree_group wikiPageUsesTemplate Template:Mvar.
- Ree_group wikiPageUsesTemplate Template:Overline.
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- Ree_group year "1960".
- Ree_group year "1961".
- Ree_group year "1967".
- Ree_group year "1972".
- Ree_group year "1977".
- Ree_group subject Category:Finite_groups.
- Ree_group hypernym Group.
- Ree_group type Band.
- Ree_group type Group.
- Ree_group type Group.
- Ree_group comment "In mathematics, a Ree group is a group of Lie type over a finite field constructed by Ree (1960, 1961) from an exceptional automorphism of a Dynkin diagram that reverses the direction of the multiple bonds, generalizing the Suzuki groups found by Suzuki using a different method.".
- Ree_group label "Ree group".
- Ree_group sameAs Q7306554.
- Ree_group sameAs m.0j_4xc_.
- Ree_group sameAs Q7306554.
- Ree_group wasDerivedFrom Ree_group?oldid=683583027.
- Ree_group isPrimaryTopicOf Ree_group.