activity
20172022
most citedOn the support of Grothendieck polynomials

1 citations · 1 across the 3 of their papers we have counts for

collaborators

11 papers

math.CO20221 cited

On the support of Grothendieck polynomials

Karola Mészáros, Linus Setiabrata, Avery St. Dizier

Grothendieck polynomials of permutations were introduced by Lascoux and Schützenberger in 1982 as a set of distinguished representatives for the K-theor…

math.CO2021

Principal specialization of dual characters of flagged Weyl modules

Karola Mészáros, Avery St. Dizier, Arthur Tanjaya

Schur polynomials are special cases of Schubert polynomials, which in turn are special cases of dual characters of flagged Weyl modules. The principal specialization of Schur and S…

math.CO2020

An orthodontia formula for Grothendieck polynomials

Karola Mészáros, Linus Setiabrata, Avery St. Dizier

We give a new operator formula for Grothendieck polynomials that generalizes Magyar's Demazure operator formula for Schubert polynomials. Our proofs are purely combinatorial, contr…

math.CO2019

Lorentzian polynomials from polytope projections

Karola Mészáros, Linus Setiabrata

Lorentzian polynomials, recently introduced by Brändén and Huh, generalize the notion of log-concavity of sequences to homogeneous polynomials whose supports are integer points of…

math.CO2019

Logarithmic concavity of Schur and related polynomials

June Huh, Jacob P. Matherne, Karola Mészáros +1

We show that normalized Schur polynomials are strongly log-concave. As a consequence, we obtain Okounkov's log-concavity conjecture for Littlewood-Richardson coefficients in the sp…

math.CO2019

Counting integer points of flow polytopes

Kabir Kapoor, Karola Mészáros, Linus Setiabrata

The Baldoni--Vergne volume and Ehrhart polynomial formulas for flow polytopes are significant in at least two ways. On one hand, these formulas are in terms of Kostant partition fu…