Minuscule elements of Weyl groups
By John R. Stembridge. 2001
95 citations recorded by the source corpus.
Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/a41977fb5043d052ca298b85d8cb857ea492aa13
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In Discrete Mathematics and Combinatorics
- Arun Ram
- Alexander S. Kleshchev
- Qendrim R. Gashi
- Allen Knutson
- Aaron D. Lauda
- Jonathan Brundan
- Monica Vazirani
- Julianna Tymoczko
In Geometry and Topology
- Arun Ram
- Alexander S. Kleshchev
- Qendrim R. Gashi
- Allen Knutson
- Aaron D. Lauda
- Xuhua He
- Ben Webster
- Jonathan Brundan
In Mathematical Physics
- Arun Ram
- Qendrim R. Gashi
- Alexander S. Kleshchev
- Allen Knutson
- Jonathan Brundan
- Xuhua He
- Aaron D. Lauda
- I. Gordon
Citations in the corpus
- On a conjecture of Kottwitz and Rapoport (2008, background): “This statement is proved in [22], Proposition 2.”
- Frobenius splitting, point-counting, and degeneration (2009, methodology): “ω 2 =c2c4 −c3, andmω 3 =c3. Notethat theyneednot behomogeneous; homogeneity should only be expected when v is 321-avoiding, as that is the condition (more generally known as “λ-cominuscule”; see e.g. [Ste01]) for the T-action on Xv ◦ to contain the scaling action.7 c c c c 1 2 4 3 1 2 3 4 1 2 3 4 FI”
- Homogeneous representations of Khovanov-Lauda algebras (2008, methodology): “[ S2 , Proposition 2.1], and can be characterized in terms of their reduced expressions as follows.”