Arithmetic invariants of discrete Langlands parameters

By B. Gross, Mark Reeder. 2010

229 citations recorded by the source corpus.

Subfields: Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/5e819a5d20bdb4126b4482d01db65532540cc79f

How researchers see this paper

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

In Geometry and Topology

1. W. Gan
2. Mark Reeder
3. J. Yu
4. Zhiwei Yun
5. Tasho Kaletha
6. B. Gross
7. Atsushi Ichino
8. J. Heinloth

In Mathematical Physics

1. W. Gan
2. Mark Reeder
3. J. Yu
4. Tasho Kaletha
5. Zhiwei Yun
6. B. Gross
7. Atsushi Ichino
8. J. Heinloth

Citations in the corpus

• Formal degrees and local theta correspondence (2013, background): “In this section, we recall the formal degree conjecture [35] and its refinement due to Gross-Reeder [23].”
• Gradings of positive rank on simple Lie algebras (2012, background): “the dual of g1 give rise to supercuspidal representations of G(F) attached to elliptic Z-regular elements of the Weyl group. These generalize the “simple supercuspidal representations” constructed in [11], which correspond to the Coxeter element. After the first version of this paper was written, we ”
• Epipelagic $$L$$L-packets and rectifying characters (2012, unknown): “[20] and its reformulation given in [16].”
• Kloosterman sheaves for reductive groups (2010, methodology): “In a series of work [22], [21], [20], [15], Gross, partly joint with Reeder and with Frenkel, proposed a candidate automorphic representation π of G(AK) which, in the case of G = GLn, should give the Kloosterman sheaf Kln.”