2 citations · 3 across the 5 of their papers we have counts for
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Twisted Jacquet modules associated to maximal parabolic subgroups and cuspidal representations of
Kumar Balasubramanian, Krishna Kaipa, Himanshi Khurana
Let be a cuspidal representation of over a finite field . Let be the Levi decomposition of a maximal parabolic subgroup corresponding to the partition $(k,n…
Dimension formula for the twisted Jacquet module of a cuspidal representation of $\GL(2n,\mathbb{F}_q)$
Kumar Balasubramanian, Himanshi Khurana
Let be a finite field and $G=\GL(2n,F)$. In this paper, we calculate the dimension of the twisted Jacquet module where $A\in \M(n,F)$ is a rank matrix and …
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.
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.