A Littlewood–Richardson rule for two-step flag varieties
By Izzet Coskun. 2009
74 citations recorded by the source corpus.
Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/10a4db26ed5f874793874077c50e62b9b6bfacb9
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
- Thomas Lam
- Mark Shimozono
- Anne Schilling
- Jennifer Morse
- Luc Lapointe
- Mike Zabrocki
- Izzet Coskun
- Sara C. Billey
In Geometry and Topology
- Thomas Lam
- Mark Shimozono
- Anne Schilling
- Jennifer Morse
- Luc Lapointe
- Mike Zabrocki
- Izzet Coskun
- Sara C. Billey
In Mathematical Physics
- Thomas Lam
- Izzet Coskun
- Mark Shimozono
- Sara C. Billey
- Mike Zabrocki
- Anne Schilling
- Jennifer Morse
- Luc Lapointe
Citations in the corpus
- k-Schur Functions and Affine Schubert Calculus (2013, methodology): “Coskun [33] gave a positive geometric rule to compute the structure constants of the cohomology ring of two-step flag varieties in terms of Mondrian tableaux.”
- Singularities of Generalized Richardson Varieties (2010, background): “4], and they play a crucial role in the positive geometric Littlewood–Richardson rule for Type A flag varieties in [ 14 ] (see also [ 1 ]).”