activity
20132024
most citedA Hecke algebra isomorphism over close local fields

9 citations · 13 across the 7 of their papers we have counts for

collaborators

8 papers

math.RT2024

Tits groups of affine Weyl groups

Radhika Ganapathy

Let be a connected, reductive group over a non-archimedean local field . Let be the completion of the maximal unramified extension of contained in a separable…

math.RT2022

The center of Hecke algebras of types

Reda Boumasmoud, Radhika Ganapathy

We describe the center of the Hecke algebra of a type attached to a Bernstein block under some hypothesis. When is a connected reductive group over non-archimedean local fi…

math.RT2021

Tits groups of Iwahori-Weyl groups and presentations of Hecke algebras

Radhika Ganapathy, Xuhua He

Let be a connected reductive group over a non-archimedean local field and be an Iwahori subgroup of . Let is the -th Moy-Prasad filtration subgroup of $I…

math.RT2021★ 9 cited

A Hecke algebra isomorphism over close local fields

Radhika Ganapathy

Let be a split connected reductive group over . Let be a non-archimedean local field. With $K_m: = Ker(G(\mathfrak{O}_F) \rightarrow G(\mathfrak{O}_F/\mathfrak{…

math.NT2018★ 4 cited

Congruences of parahoric group schemes

Radhika Ganapathy

Let be a non-archimedean local field and let be a torus over . With $\cT^{NR}$ denoting the Néron-Raynaud model of , a result of Chai and Yu asserts that the model $\…

math.NT2015

Explicit construction of Ramanujan bigraphs

Cristina Ballantine, Brooke Feigon, Radhika Ganapathy +3

We construct explicitly an infinite family of Ramanujan graphs which are bipartite and biregular. Our construction starts with the Bruhat-Tits building of an inner form of $SU_3(\m…

math.NT2014

On twisted exterior and symmetric square -factors

Radhika Ganapathy, Luis Lomelí

We establish the existence and uniqueness of twisted exterior and symmetric square -factors in positive characteristic by studying the Siegel Levi case of generalized spinor gro…

math.NT2013

The local Langlands correspondence for GSp_4 over local function fields

Radhika Ganapathy

We prove the local Langlands correspondence for GSp_4(F), where F is a non-archimedean local field of positive characteristic with residue characteristic > 2.