The method of coadjoint orbits for real reductive groups

By D. Vogan. 2015

53 citations recorded by the source corpus.

Subfields: Discrete Mathematics and Combinatorics, Mathematical Physics, Spectroscopy

View Paper: https://www.semanticscholar.org/paper/de479fc0c654c4c0a491f5c4bec44595a220eb63

How researchers see this paper

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

In Discrete Mathematics and Combinatorics

1. Akshay Venkatesh
2. Paul D. Nelson

In Mathematical Physics

1. Paul D. Nelson
2. Akshay Venkatesh
3. P. Michel
4. R. Munshi
5. V. Blomer
6. Nicolas Templier
7. Gergely Harcos
8. Manfred Einsiedler

In Spectroscopy

1. Akshay Venkatesh
2. Paul D. Nelson

Citations in the corpus

• The orbit method and analysis of automorphic forms (2018, methodology): “is problem, one encounters difficult analytic questions in the representation theory of reductive Lie groups, involving complicated multidimensional oscillatory integrals. The orbit method (see, e.g., [48, 97]) is a philosophy for, among other purposes, reducing difficult problems in the representatio”