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20162021
most citedStability phenomena for resonance arrangements

2 citations · 3 across the 4 of their papers we have counts for

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11 papers · 1 filter

math.CO2021

Excessive symmetry can preclude cutoff

Eric Ramos, Graham White

For each , let denote the Kneser Graph; that whose vertices are labeled by -element subsets of , and whose edges indicate that the corresponding subsets…

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.CO20202 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.CO2020

Hilbert series in the category of trees with contractions

Eric Ramos

We consider Hilbert series associated to modules over various categories of trees. Using the technology of Sam and Snowden, we show that these Hilbert series must be algebraic. We…

math.CO2020

A model for random braiding in graph configuration spaces

David A. Levin, Eric Ramos, Benjamin Young

We define and study a model of winding for non-colliding particles in finite trees. We prove that the asymptotic behavior of this statistic satisfies a central limiting theorem, an…

math.CO2019

Spanning subspace configurations and representation stability

Brendan Pawlowski, Eric Ramos, Brendon Rhoades

Let be a sequence of -vector spaces where carries an action of for each . {\em Representation stability} and {\em mult…