Projective representations of symmetric groups via Sergeev duality
By Jonathan Brundan, Alexander S. Kleshchev. 2002
87 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/cd90b1403c655f1bbe21d4e0c4086bfa85695815
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- Jonathan Brundan
- Alexander S. Kleshchev
- Jonathan R. Kujawa
- Pham Huu Tiep
- Weiqiang Wang
- C. Stroppel
- Aaron D. Lauda
- Arun Ram
In Geometry and Topology
- Alexander S. Kleshchev
- Jonathan Brundan
- Jonathan R. Kujawa
- Pham Huu Tiep
- C. Stroppel
- Ben Webster
- I. Losev
- Weiqiang Wang
In Mathematical Physics
- Jonathan Brundan
- Alexander S. Kleshchev
- Jonathan R. Kujawa
- Pham Huu Tiep
- Raphaël Rouquier
- C. Stroppel
- Aaron D. Lauda
- Weiqiang Wang
Citations in the corpus
- Representation theory of symmetric groups and related Hecke algebras (2009, unknown): “In [32] we also suggest a reasonable notion of ‘Specht modules’ for Σ̂d.”
- A New Proof of the Mullineux Conjecture (2002, methodology): “For an account of the basic language of superalgebras and supergroups adopted here, we refer the reader to [6, 7], see also [13, 14, 19, Ch.”
- On restrictions of modular spin representations of symmetric and alternating groups (2003, methodology): “We review what is needed, referring the reader to [8, 9] for details.”
- Modular representations of the supergroup Q(n), I (2003, methodology): “In [2], we used Sergeev’s ideas to classify for the first time the irreducible representations of Ŝn over fields of positive characteristic p > 2.”