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- Wonderful_compactification abstract "In algebraic group theory, a wonderful compactification of a variety acted on by an algebraic group G is a G-equivariant compactification such that the closure of each orbit is smooth. C. De Concini and C. Procesi (1983) constructed a wonderful compactification of any symmetric variety given by a quotient G/Gσ of an algebraic group G by the subgroup Gσ fixed by some involution σ of G over the complex numbers, sometimes called the De Concini–Procesi compactification, and Strickland (1987) generalized this to arbitrary characteristic. In particular, by writing a group G itself as a symmetric homogeneous space G=(G×G)/G (modulo the diagonal subgroup) this gives a wonderful compactification of the group G itself.".
- Wonderful_compactification wikiPageExternalLink ICM2006.2.
- Wonderful_compactification wikiPageExternalLink 0801.0456.
- Wonderful_compactification wikiPageExternalLink BF01457285.
- Wonderful_compactification wikiPageExternalLink BFb0063234.
- Wonderful_compactification wikiPageID "37580247".
- Wonderful_compactification wikiPageLength "2748".
- Wonderful_compactification wikiPageOutDegree "11".
- Wonderful_compactification wikiPageRevisionID "638675925".
- Wonderful_compactification wikiPageWikiLink Algebraic_group.
- Wonderful_compactification wikiPageWikiLink Category:Algebraic_groups.
- Wonderful_compactification wikiPageWikiLink Closure_(topology).
- Wonderful_compactification wikiPageWikiLink Compactification_(mathematics).
- Wonderful_compactification wikiPageWikiLink Complex_number.
- Wonderful_compactification wikiPageWikiLink Group_action.
- Wonderful_compactification wikiPageWikiLink Mathematische_Annalen.
- Wonderful_compactification wikiPageWikiLink Orbit_(group_theory).
- Wonderful_compactification wikiPageWikiLink Quotient_group.
- Wonderful_compactification wikiPageWikiLink Springer-Verlag.
- Wonderful_compactification wikiPageWikiLink Springer_Science+Business_Media.
- Wonderful_compactification wikiPageWikiLink Symmetric_variety.
- Wonderful_compactification wikiPageWikiLinkText "Wonderful compactification".
- Wonderful_compactification wikiPageWikiLinkText "wonderful compactification".
- Wonderful_compactification author1Link "Corrado de Concini".
- Wonderful_compactification author2Link "Claudio Procesi".
- Wonderful_compactification chapter "Complete symmetric varieties".
- Wonderful_compactification doi "10.1007".
- Wonderful_compactification editor1First "Francesco".
- Wonderful_compactification editor1Last "Gherardelli".
- Wonderful_compactification first "C.".
- Wonderful_compactification hasPhotoCollection Wonderful_compactification.
- Wonderful_compactification isbn "978".
- Wonderful_compactification last "De Concini".
- Wonderful_compactification last "Procesi".
- Wonderful_compactification location "Berlin, New York".
- Wonderful_compactification mr "718125".
- Wonderful_compactification pages "1".
- Wonderful_compactification publisher Springer-Verlag.
- Wonderful_compactification publisher Springer_Science+Business_Media.
- Wonderful_compactification series "Lecture Notes in Mathematics".
- Wonderful_compactification title "Invariant theory".
- Wonderful_compactification url BFb0063234.
- Wonderful_compactification volume "996".
- Wonderful_compactification wikiPageUsesTemplate Template:Abstract-algebra-stub.
- Wonderful_compactification wikiPageUsesTemplate Template:Citation.
- Wonderful_compactification wikiPageUsesTemplate Template:Harvs.
- Wonderful_compactification wikiPageUsesTemplate Template:Harvtxt.
- Wonderful_compactification year "1983".
- Wonderful_compactification subject Category:Algebraic_groups.
- Wonderful_compactification hypernym Compactification.
- Wonderful_compactification type Group.
- Wonderful_compactification type Group.
- Wonderful_compactification type Variety.
- Wonderful_compactification comment "In algebraic group theory, a wonderful compactification of a variety acted on by an algebraic group G is a G-equivariant compactification such that the closure of each orbit is smooth. C. De Concini and C.".
- Wonderful_compactification label "Wonderful compactification".
- Wonderful_compactification sameAs m.0nd4vwl.
- Wonderful_compactification sameAs Q8031858.
- Wonderful_compactification sameAs Q8031858.
- Wonderful_compactification wasDerivedFrom Wonderful_compactification?oldid=638675925.
- Wonderful_compactification isPrimaryTopicOf Wonderful_compactification.