 |
Discrete Mathematics & Theoretical Computer Science |
Dominic Searles ; Alexander Yong - Root-theoretic Young Diagrams, Schubert Calculus and Adjoint Varieties
dmtcs:2318 - Discrete Mathematics & Theoretical Computer Science, January 1, 2013, DMTCS Proceedings vol. AS, 25th International Conference on Formal Power Series and Algebraic Combinatorics (FPSAC 2013) - https://doi.org/10.46298/dmtcs.2318Root-theoretic Young Diagrams, Schubert Calculus and Adjoint VarietiesArticle
- 1 Department of Mathematics [Urbana]
Root-theoretic Young diagrams are a conceptual framework to discuss existence of a root-system uniform and manifestly non-negative combinatorial rule for Schubert calculus. Our main results use them to obtain formulas for (co)adjoint varieties of classical Lie type. This case is the simplest after the previously solved (co)minuscule family. Yet our formulas possess both uniform and non-uniform features.
Source: HAL:hal-01229730v1
Volume: DMTCS Proceedings vol. AS, 25th International Conference on Formal Power Series and Algebraic Combinatorics (FPSAC 2013)
Section: Proceedings
Published on: January 1, 2013
Imported on: November 21, 2016
Keywords: Adjoint varieties,Schubert calculus,Root-theoretic Young diagrams,[INFO.INFO-DM] Computer Science [cs]/Discrete Mathematics [cs.DM]
Funding:
- Source : OpenAIRE Graph
- Combinatorial Models in Schubert Geometry; Funder: National Science Foundation; Code: 1201595
- Combinatorial and algebraic methods in Schubert geometry; Funder: National Science Foundation; Code: 0901331
Consultation statistics
This page has been seen 266 times.
This article's PDF has been downloaded 550 times.