Erratum for “Geometric Langlands duality and representations of algebraic groups over commutative rings”. (English) Zbl 1400.22015
The authors note that in Section 12 of [ibid. (2) 166, No. 1, 95–143 (2007; Zbl 1138.22013)] one should not have imposed condition (12.11c) as at this point since one does not yet know if any finite type quotients satisfying it exist. However, they show how the argument in the paper goes through without imposing (12.11c).
MSC:
| 22E50 | Representations of Lie and linear algebraic groups over local fields |
| 22E67 | Loop groups and related constructions, group-theoretic treatment |
| 22E47 | Representations of Lie and real algebraic groups: algebraic methods (Verma modules, etc.) |
Citations:
Zbl 1138.22013References:
| [1] | Baumann, P.; Riche, S., CIRM Jean-Morlet Chair, Spring 2016, LNM, Lecture Notes in Math., 1-134, (2018) · Zbl 1450.22009 |
| [2] | Prasad, Gopal; Yu, Jiu-Kang, On quasi-reductive group schemes, J. Algebraic Geom.. Journal of Algebraic Geometry, 15, 507-549, (2006) · Zbl 1112.14053 · doi:10.1090/S1056-3911-06-00422-X |
| [3] | Mirkovi\'c, I.; Vilonen, K., Geometric {L}anglands duality and representations of algebraic groups over commutative rings, Ann. of Math. (2). Annals of Mathematics. Second Series, 166, 95-143, (2007) · Zbl 1138.22013 · doi:10.4007/annals.2007.166.95 |
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