Formal degrees and local theta correspondence
By W. Gan, Atsushi Ichino. Inventiones Mathematicae, 2013
124 citations recorded by the source corpus.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/08c826be8dd66afd3709a2577b50b8eba2093018
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
- W. Gan
- Hiraku Atobe
- Shuichiro Takeda
- Atsushi Ichino
- Ralf Schmidt
- Wei Zhang
- Paul D. Nelson
- Michael Rapoport
In Mathematical Physics
- W. Gan
- Hiraku Atobe
- Shuichiro Takeda
- Atsushi Ichino
- Wei Zhang
- Ralf Schmidt
- Paul D. Nelson
- Michael Rapoport
Citations in the corpus
- On the Howe duality conjecture in classical theta correspondence (2014, background): “3, the assumption that p 6= 2 can be totally removed from all the results in [2] (on the local Shimura correspondence) and also parts of [1] (those dealing with the almost equal rank case, such as the results on Prasad’s conjecture in [1, Appendix C]).”
- The Gross–Prasad conjecture and local theta correspondence (2014, methodology): “The following summarises some results of [10]: Theorem 4.”
- Local theta correspondence of tempered representations and Langlands parameters (2016, methodology): “ui´c’s work. For example, the conservation relation is now known and we do exploit it to simplify life. •we make use of a wider spectrum of tools than Mui´c. For example, we use results of Gan–Ichino [GI1] on the behaviour of the standard gamma factors and Plancherel measures in the local theta corr”
- The Howe Duality Conjecture (2014, background): “• In joint work [2, 3] of A Ichino and W T Gan, Question (c) was fully addressed for dual pairs of almost equal size, in terms of the local Langlands correspondence.”