Langlands Correspondence for Loop Groups

By E. Frenkel. 2007

243 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/d097b6770c6e6891561b23610d1081c8b29a59fa

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

1. B. Gross
2. E. Frenkel
3. Manjul Bhargava
4. T. Arakawa
5. J. Teschner
6. Haisheng Li
7. E. Witten
8. Mark Reeder

Citations in the corpus

• A rigid irregular connection on the projective line (2009, background): “The center of this category is isomorphic to the algebra of functions on the space OpǦ(D ×) of Ǧ-opers onD× (see [F1]).”
• Dynkin Automorphism Actions on Gaudin Algebras (2023, unknown): “Therefore, B χ additionally has a simple spectrum on V ( λ ), as desired.”
• Associated Varieties of Modules Over Kac–Moody Algebras and C2-Cofiniteness of W-Algebras (2010, unknown): “). On the other hand, by a theorem of Frenkel and Gaitsgory [FG04], the maximal graded submodule of V−h∨( g) is generated by the Feigin-Frenkel center z(b) ⊂ V−h∨( g). Because grF z(bg) ∼= C[ ∗ ∞] G∞ [Fre07], from [EF01] it follows that grF V (41) −h∨(g) ∼= C[N∞] as vertex Poisson algebras. Theorem ”