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- Drinfeld_upper_half_plane abstract "In mathematics, the Drinfeld upper half plane is a rigid analytic space analogous to the usual upper half plane for function fields, introduced by Drinfeld (1976). It is defined to be P1(C)\\P1(F∞), where F is a function field of a curve over a finite field, F∞ its completion at ∞, and C the completion of the algebraic closure of F∞.The analogy with the usual upper half plane arises from the fact that the global function field F is analogous to the rational numbers Q. Then, F∞ is the real numbers R and the algebraic closure of F∞ is the complex numbers C (which are already complete). Finally, P1(C) is the Riemann sphere, so P1(C)\\P1(R) is the upper half plane together with the lower half plane.".
- Drinfeld_upper_half_plane wikiPageID "35205725".
- Drinfeld_upper_half_plane wikiPageLength "1514".
- Drinfeld_upper_half_plane wikiPageOutDegree "8".
- Drinfeld_upper_half_plane wikiPageRevisionID "635261316".
- Drinfeld_upper_half_plane wikiPageWikiLink Algebraic_closure.
- Drinfeld_upper_half_plane wikiPageWikiLink Category:Automorphic_forms.
- Drinfeld_upper_half_plane wikiPageWikiLink Finite_field.
- Drinfeld_upper_half_plane wikiPageWikiLink Global_field.
- Drinfeld_upper_half_plane wikiPageWikiLink Mathematics.
- Drinfeld_upper_half_plane wikiPageWikiLink Riemann_sphere.
- Drinfeld_upper_half_plane wikiPageWikiLink Rigid_analytic_space.
- Drinfeld_upper_half_plane wikiPageWikiLink Upper_half-plane.
- Drinfeld_upper_half_plane wikiPageWikiLinkText "Drinfeld upper half plane".
- Drinfeld_upper_half_plane wikiPageUsesTemplate Template:Citation.
- Drinfeld_upper_half_plane wikiPageUsesTemplate Template:Harvs.
- Drinfeld_upper_half_plane wikiPageUsesTemplate Template:Mathanalysis-stub.
- Drinfeld_upper_half_plane subject Category:Automorphic_forms.
- Drinfeld_upper_half_plane hypernym Space.
- Drinfeld_upper_half_plane type Group.
- Drinfeld_upper_half_plane type Group.
- Drinfeld_upper_half_plane comment "In mathematics, the Drinfeld upper half plane is a rigid analytic space analogous to the usual upper half plane for function fields, introduced by Drinfeld (1976). It is defined to be P1(C)\\P1(F∞), where F is a function field of a curve over a finite field, F∞ its completion at ∞, and C the completion of the algebraic closure of F∞.The analogy with the usual upper half plane arises from the fact that the global function field F is analogous to the rational numbers Q.".
- Drinfeld_upper_half_plane label "Drinfeld upper half plane".
- Drinfeld_upper_half_plane sameAs Q5307681.
- Drinfeld_upper_half_plane sameAs m.0j7lnzg.
- Drinfeld_upper_half_plane sameAs Q5307681.
- Drinfeld_upper_half_plane wasDerivedFrom Drinfeld_upper_half_plane?oldid=635261316.
- Drinfeld_upper_half_plane isPrimaryTopicOf Drinfeld_upper_half_plane.