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20132026
most citedRepresentations of rational Cherednik algebras of G(m,r,n) in positive characteristic

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

collaborators

7 papers

math.AG2026

Covers of curves, Ceresa cycles, and Unlikely intersections

Tejasi Bhatnagar, Sheela Devadas, Toren D'Nelly-Warady +1

Fix a smooth, projective, geometrically integral curve of genus over a characteristic zero field. We prove that the Ceresa cycle of a v…

math.AG2024

Higher-weight Jacobians

Sheela Devadas, Max Lieblich

We define and study Jacobians of Hodge structures with weight greater than 1. A complex variety has a Jacobian of weight 2 precisely when it has maximal Picard number; these weight…

math.AG2023★ 1 cited

GAGA for Henselian schemes

Sheela Devadas

The global analogue of a Henselian local ring is a Henselian pair-a ring R and an ideal I which satisfy a condition resembling Hensel's lemma regarding lifting coprime factorizatio…

math.AG2022

Henselian schemes in positive characteristic

Sheela Devadas

The global analogue of a Henselian local ring is a Henselian pair: a ring A and an ideal I which satisfy a condition resembling Hensel's lemma regarding lifting coprime factorizati…

math.RT2015★ 4 cited

The polynomial representation of the type rational Cherednik algebra in characteristic

Sheela Devadas, Yi Sun

We study the polynomial representation of the rational Cherednik algebra of type with generic parameter in characteristic for . We give explicit formulas fo…

cs.CC2014

A Self-Tester for Linear Functions over the Integers with an Elementary Proof of Correctness

Sheela Devadas, Ronitt Rubinfeld

We present simple, self-contained proofs of correctness for algorithms for linearity testing and program checking of linear functions on finite subsets of integers represented as n…

math.RT2013★ 6 cited

Representations of rational Cherednik algebras of G(m,r,n) in positive characteristic

Sheela Devadas, Steven V Sam

We study lowest-weight irreducible representations of rational Cherednik algebras attached to the complex reflection groups G(m,r,n) in characteristic p. Our approach is mostly fro…