activity
20142024
most citedAffine Deligne-Lusztig varieties at infinite level

6 citations · 30 across the 13 of their papers we have counts for

collaborators

13 papers

math.RT2024

The scalar product formula for parahoric Deligne--Lusztig induction

Charlotte Chan

Parahoric Deligne--Lusztig induction gives rise to positive-depth representations of parahoric subgroups of -adic groups. The most fundamental basic question about parahoric Del…

math.AC2024

Affine Semigroup Algebras And Their Fibered Sums

C-Y. Jean Chan, I-Chiau Huang, Jung-Chen Liu

We study affine semigroup rings as algebras over subsemigroup rings. From this relative viewpoint with respect to a given subsemigroup ring, the fibered sum of two affine semigroup…

math.RT2024

Generic character sheaves on parahoric subgroups

Roman Bezrukavnikov, Charlotte Chan

We study parabolic induction producing -adic sheaves on a parahoric subgroup scheme in the loop group of a reductive group. Under a genericity assumption on the input data, w…

math.RT2023★ 1 cited

Characterization of supercuspidal representations and very regular elements

Charlotte Chan, Masao Oi

We prove that regular supercuspidal representations of -adic groups are uniquely determined by their character values on very regular elements -- a special class of regular semi…

math.RT2021★ 2 cited

Geometric L-packets of Howe-unramified toral supercuspidal representations

Charlotte Chan, Masao Oi

We show that -packets of toral supercuspidal representations arising from unramified maximal tori of -adic groups are realized by Deligne--Lusztig varieties for parahoric sub…

math.AG2020★ 1 cited

The Drinfeld stratification for

Charlotte Chan, Alexander B. Ivanov

We define a stratification of Deligne--Lusztig varieties and their parahoric analogues which we call the Drinfeld stratification. In the setting of inner forms of GLn, we study the…