Distinguished tame supercuspidal representations
By Jeffrey Hakim, F. Murnaghan. 2007
104 citations recorded by the source corpus.
In these notes, we describe some examples of distinguished tame supercuspidal representations of reductive p-adic groups. We also discuss some general results about distinguished tame supercuspidal representations from a series of joint papers with Jeffrey Hakim ([HM2]– [HM4]). Finally, we discuss the application of results from [HM4] to obtain a parametrization of equivalence classes of tame supercuspidal representations.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/bf085f7b3c0b4e24912f1eb95b6c4bc10efbf228
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In Geometry and Topology
In Mathematical Physics
Citations in the corpus
- Supercuspidal representations: An exhaustion theorem (2006, background): “The question of when exactly the resulting supercuspidal representations are isomorphic is settled by recent work of Hakim and Murnaghan [ 14 ]; we will not discuss it here.”
- Regular supercuspidal representations (2016, background): “depth (in the case of G= GLN, these representations are called essentially tame in the work of Bushnell and Henniart; when p∤Nall supercuspidalrepresentationsareessentially tame). Hakim and Murnaghan [HM08] have shown that different Yu-data can lead to the same representation and have made a precise”