1 citations · 6 across the 14 of their papers we have counts for
18 papers
Coulomb branches, quantized zastavas, Kac polynomials, and shuffle algebras
Dinakar Muthiah, Alex Weekes
We previously constructed closed embeddings of Kac-Moody affine Grassmannian slices using fundamental monopole operators. These spaces are defined via the Braverman-Finkelberg-Naka…
Completed Iwahori-Hecke algebra for Kac-Moody groups over local fields
Auguste Hébert, Dinakar Muthiah
Let be a split Kac-Moody group over a non-Archimedean local field, and let be the Iwahori-Hecke algebra of . In this paper, we construct a completed Iwahori-He…
Pursuing Coxeter theory for Kac-Moody affine Hecke algebras
Dinakar Muthiah, Anna Puskás
The Kac-Moody affine Hecke algebra was first constructed as the Iwahori-Hecke algebra of a -adic Kac-Moody group by work of Braverman, Kazhdan, and Patnaik, and by…
Fundamental monopole operators and embeddings of Kac-Moody affine Grassmannian slices
Dinakar Muthiah, Alex Weekes
Braverman, Finkelberg, and Nakajima define Kac-Moody affine Grassmannian slices as Coulomb branches of quiver gauge theories and prove that their Coulomb branc…
On a conjecture of Pappas and Rapoport about the standard local model for
Dinakar Muthiah, Alex Weekes, Oded Yacobi
In their study of local models of Shimura varieties for totally ramified extensions, Pappas and Rapoport posed a conjecture about the reducedness of a certain subscheme of $n \time…
Double-affine Kazhdan-Lusztig polynomials via masures
Dinakar Muthiah
Masures (previously also known as hovels) are a generalization of the theory of affine buildings for arbitrary -adic Kac-Moody groups. Gaussent and Rousseau invented masures to…