Strong multiplicity one theorems for affine Hecke algebras of type A

By I. Grojnowski, Monica Vazirani. 2001

59 citations recorded by the source corpus.

Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/b6bca9a7c6a4d7a3d49486770571d32b41d35693

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. Aaron D. Lauda
2. Mikhail Khovanov
3. Raphaël Rouquier
4. Monica Vazirani
5. J. Chuang
6. Alexander S. Kleshchev
7. You Qi
8. David E. V. Rose

In Geometry and Topology

1. Aaron D. Lauda
2. Mikhail Khovanov
3. Raphaël Rouquier
4. David E. V. Rose
5. Jonathan Brundan
6. Alexander S. Kleshchev
7. Sabin Cautis
8. C. Stroppel

In Mathematical Physics

1. Aaron D. Lauda
2. Mikhail Khovanov
3. Raphaël Rouquier
4. David E. V. Rose
5. Sabin Cautis
6. C. Stroppel
7. Jonathan Brundan
8. Hoel Queffelec

Citations in the corpus

• Crystals from categorified quantum groups (2009, background): “This approach extended Kleshchev’s results for the symmetric groups [34–36], and utilizes earlier results of Vazirani [58,59] and Grojnowski and Vazirani [19].”
• Derived equivalences for symmetric groups and sl2-categorification (2004, methodology): “Our general approach is inspired by [LLT], [Ar1], [Gr], and [ GrVa ] (cf [Rou3,x3.3]), and our strategy for proving the invertibility of is reminiscent of [DeLu, CaRi].”
• A diagrammatic approach to categorification of quantum groups II (2008, methodology): “This approach was further developed by Grojnowski-Vazirani [ 17 ], Vazirani [45], [46], Brundan-Kleshchev [8] and others.”
• A diagrammatic approach to categorification of quantum groups II (2008, unknown): “This approach was further developed by Grojnowski and Vazirani [17], Vazirani [45], [46], Brundan and Kleshchev [8] 310 MIKHAIL KHOVANOV AND AARON D. LAUDA and others.”