activity
20172020
most citedThe fraction of an -orbit on a hyperplane

1 citations · 1 across the 1 of their papers we have counts for

collaborators

9 papers

math.CO20201 cited

The fraction of an -orbit on a hyperplane

Brendan Pawlowski

Huang, McKinnon, and Satriano conjectured that if has distinct coordinates and , then a hyperplane through the origin other than con…

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…

math.CO2019

On some properties of symplectic Grothendieck polynomials

Eric Marberg, Brendan Pawlowski

Grothendieck polynomials, introduced by Lascoux and Schützenberger, are certain -theory representatives for Schubert varieties. Symplectic Grothendieck polynomials, described mo…

math.CO2019

K-theory formulas for orthogonal and symplectic orbit closures

Eric Marberg, Brendan Pawlowski

The complex orthogonal and symplectic groups both act on the complete flag variety with finitely many orbits. We study two families of polynomials introduced by Wyser and Yong repr…

math.CO2019

Universal graph Schubert varieties

Brendan Pawlowski

We consider the loci of invertible linear maps together with pairs of flags in such that the vario…

math.CO2018

Pattern avoidance and quasisymmetric functions

Zachary Hamaker, Brendan Pawlowski, Bruce Sagan

Given a set of permutations Pi, let S_n(Pi) denote the set of permutations in the symmetric group S_n that avoid every element of Pi in the sense of pattern avoidance. Given a subs…