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• W4386572495 abstract "Abstract We show that for each algebraic space that is separated and of finite type over a field, and whose affinization is connected and reduced, there is a universal morphism to a para-abelian variety. The latter are schemes that acquire the structure of an abelian variety after some ground field extension. This generalizes classical results of Serre on universal morphisms from algebraic varieties to abelian varieties. Our proof relies on corresponding facts for the proper case, together with the structural properties of group schemes, removal of singularities by alterations, and ind-objects. It turns out that the formation of the Albanese variety commutes with base-change up to universal homeomorphisms. We also give a detailed analysis of Albanese maps for algebraic curves and algebraic groups, with special emphasis on imperfect ground fields." @default.
• W4386572495 created "2023-09-10" @default.
• W4386572495 creator A5082520908 @default.
• W4386572495 date "2023-09-09" @default.
• W4386572495 modified "2023-10-16" @default.
• W4386572495 title "Albanese Maps for Open Algebraic Spaces" @default.
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• W4386572495 doi "https://doi.org/10.1093/imrn/rnad187" @default.
• W4386572495 hasPublicationYear "2023" @default.
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