activity
20002022
most citedQuantizations of conical symplectic resolutions I: local and global structure

96 citations · 342 across the 37 of their papers we have counts for

collaborators

47 papers

math.AG2022★ 6 cited

-rings of wonderful varieties and matroids

Matt Larson, Shiyue Li, Sam Payne +1

We study the -ring of the wonderful variety of a hyperplane arrangement and give a combinatorial presentation that depends only on the underlying matroid. We use this combinator…

math.CO2022★ 2 cited

Equivariant cohomology and conditional oriented matroids

Galen Dorpalen-Barry, Nicholas Proudfoot, Jidong Wang

We give a cohomological interpretation of the Heaviside filtration on the Varchenko--Gelfand ring of a pair , where is a real hyperplane ar…

math.CO2022★ 1 cited

Equivariant Kazhdan-Lusztig theory of paving matroids

Trevor Karn, George Nasr, Nicholas Proudfoot +1

We study the way in which equivariant Kazhdan-Lusztig polynomials, equivariant inverse Kazhdan-Lusztig polynomials, and equivariant Z-polynomials of matroids change under the opera…

math.CO2021

Equivariant log concavity and representation stability

Jacob P. Matherne, Dane Miyata, Nicholas Proudfoot +1

We expand upon the notion of equivariant log concavity, and make equivariant log concavity conjectures for Orlik--Solomon algebras of matroids, Cordovil algebras of oriented matroi…

math.CO2020★ 2 cited

Stability phenomena for resonance arrangements

Eric Ramos, Nicholas Proudfoot

We prove that the ith graded pieces of the Orlik-Solomon algebras or Cordovil algebras of resonance arrangements form a finitely generated FS^op-module, thus obtaining information…

math.RT2020

A type B analogue of the category of finite sets with surjections

Nicholas Proudfoot

We define a type B analogue of the category of finite sets with surjections, and we study the representation theory of this category. We show that the opposite category is quasi-Gr…