activity
20142019
most citedDemazure Modules, Chari-Venkatesh Modules and Fusion Products

11 citations · 27 across the 7 of their papers we have counts for

collaborators

7 papers

math.RT2019

A relationship between Gelfand-Tsetlin bases and Chari-Loktev bases for irreducible finite dimensional representations of special linear Lie algebras

K N Raghavan, B Ravinder, Sankaran Viswanath

We consider two bases for an arbitrary finite dimensional irreducible representation of a complex special linear Lie algebra: the classical Gelfand-Tsetlin basis and the relatively…

math.RT2018

Bases for local Weyl modules in type

B. Ravinder

We give a Poincare-Birkhoff-Witt type basis for local Weyl modules of the current algebra of type . As a consequence, we get a fermionic character formula for these modules.

math.RT2016★ 2 cited

Stability of the Chari-Loktev bases for local Weyl modules of

B. Ravinder

We prove stability of the Chari-Loktev bases with respect to the inclusions of local Weyl modules of the current algebra . This is conjectured in \cite{RRV2…

math.RT2016★ 5 cited

On Chari-Loktev bases for local Weyl modules in type

K. N. Raghavan, B. Ravinder, Sankaran Viswanath

This paper is a study of the bases introduced by Chari-Loktev for local Weyl modules of the current algebra associated to a special linear Lie algebra. Partition overlaid patterns,…

math.RT2015★ 6 cited

Generalized Demazure modules and fusion products

B. Ravinder

Let be a finite-dimensional complex simple Lie algebra with highest root and let be the corresponding current algebra. In this paper, we consid…

math.RT2014★ 11 cited

Demazure Modules, Chari-Venkatesh Modules and Fusion Products

Bhimarthi Ravinder

Let be a finite-dimensional complex simple Lie algebra with highest root . Given two non-negative integers , , we prove that the fusion product of copie…

math.RT2014★ 3 cited

Stability of the Chari-Pressley-Loktev bases for local Weyl modules of

K. N. Raghavan, B. Ravinder, Sankaran Viswanath

We prove stability of the Chari-Pressley-Loktev bases for natural inclusions of local Weyl modules of the current algebra . These modules being known to be Demazure submod…