K. Balasubramanian

activity

20122022

most citedOn a Twisted Jacquet module of GL(6) over a finite field

2 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

math.RT2022★ 1 cited

On a twisted Jacquet module of GL(2n) over a finite field

Kumar Balasubramanian, Abhishek Dangodara, Himanshi Khurana

Let F be a finite field and G=GL(2n,F). In this paper, we explicitly describe a certain twisted Jacquet module of an irreducible cuspidal representation of G.

math.RT2022★ 2 cited

On a Twisted Jacquet module of GL(6) over a finite field

Kumar Balasubramanian, Himanshi Khurana

Let F be a finite field and G=GL(6,F). In this paper, we explicitly describe a certain twisted Jacquet module of an irreducible cuspidal representation of G.

math.GR2017

Finite order elements in the integral symplectic group

Kumar Balasubramanian, M. Ram Murty, Karam Deo Shankhadhar

For $g \in N$ , let $G=\Sp(2g,\mathbb{Z})$ be the integral symplectic group and $S (g)$ be the set of all positive integers which can occur as the order of an element in $G$ .…

math.RT2016

Self-dual representations of Sp(4,F)

Kumar Balasubramanian

Let $F$ be a non-Archimedean local field of characteristic $0$ and $G = S p (4, F)$ . Let $(π, W)$ be an irreducible smooth self-dual representation $G$ . The space $W$ of $π$ admits a non…

math.GR2013

Some remarks on the symplectic group $S p (2 g, Z)$

Kumar Balasubramanian, Ganesh Ji Omar

Let $G=\Sp(2g,\mathbb{Z})$ be the symplectic group over the integers. Given $m \in N$ , it is natural to ask if there exists a non-trivial matrix $A \in G$ such that $A^{m}=I…

math.RT2012

Self-dual representations with vectors fixed under an Iwahori subgroup