Symmetric Polynomials of the Weights of a Lie Group Representation
APA
(2024). Symmetric Polynomials of the Weights of a Lie Group Representation. SciVideos. https://youtube.com/live/MnG6YIWjzJc
MLA
Symmetric Polynomials of the Weights of a Lie Group Representation. SciVideos, Dec. 12, 2024, https://youtube.com/live/MnG6YIWjzJc
BibTex
@misc{ scivideos_ICTS:30482, doi = {}, url = {https://youtube.com/live/MnG6YIWjzJc}, author = {}, keywords = {}, language = {en}, title = {Symmetric Polynomials of the Weights of a Lie Group Representation}, publisher = {}, year = {2024}, month = {dec}, note = {ICTS:30482 see, \url{https://scivideos.org/index.php/icts-tifr/30482}} }
Steven Spallone
Talk numberICTS:30482
Source RepositoryICTS-TIFR
Collection
Abstract
Let G be a nice (connected reductive) Lie group. An irreducible representation of G, when restricted to a maximal torus, decomposes into weights with multiplicity. We outline a procedure to compute symmetric polynomials (e.g., power sums) of this multiset of weights in terms of the highest weight. This is joint work with Rohit Joshi.