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20072026
most citedWahl's conjecture holds in odd characteristics for symplectic and orthogonal Grassmannians

1 citations · 1 across the 5 of their papers we have counts for

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5 papers

math.RT2026

Kostant--Kumar modules: presentation and multiplicities

Manika Gupta, K. N. Raghavan, Sankaran Viswanath

Kostant--Kumar modules are submodules of a tensor product of irreducible highest weight modules over a symmetrizable Kac--Moody algebra, indexed by We…

math.RT2025

Kronecker Coefficients and Simultaneous Conjugacy Classes

Jyotirmoy Ganguly, Digjoy Paul, Amritanshu Prasad +2

A Kronecker coefficient is the multiplicity of an irreducible representation of a finite group in a tensor product of irreducible representations. We define Kronecker Hecke alg…

math.RT2024

Crystals for Kostant-Kumar modules of

Mrigendra Singh Kushwaha, K. N. Raghavan, Sankaran Viswanath

We consider the affine Lie algebra and the Kostant-Kumar submodules of tensor products of its level 1 highest weight integrable representations. We cons…

math.RT2023

Unique Factorization For Tensor Products of Parabolic Verma Modules

K. N. Raghavan, V. Sathish Kumar, R. Venkatesh +1

Let be a symmetrizable Kac-Moody Lie algebra with Cartan subalgebra . We prove a unique factorization property for tensor products of parabolic Verma m…

math.AG2007★ 1 cited

Wahl's conjecture holds in odd characteristics for symplectic and orthogonal Grassmannians

V. Lakshmibai, K. N. Raghavan, P. Sankaran

It is shown that the proof by Mehta and Parameswaran of Wahl's conjecture for Grassmannians in positive odd characteristics also works for symplectic and orthogonal Grassmannians.