activity
20172023
most citedM-convexity of Grothendieck polynomials via bubbling

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

collaborators

7 papers

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

Degrees of symmetric Grothendieck polynomials and Castelnuovo-Mumford regularity

Jenna Rajchgot, Yi Ren, Colleen Robichaux +2

We give an explicit formula for the degree of the Grothendieck polynomial of a Grassmannian permutation and a closely related formula for the Castelnuovo-Mumford regularity of the…

math.CO2019

Schubert polynomials as projections of Minkowski sums of Gelfand-Tsetlin polytopes

Ricky Ini Liu, Karola Mészáros, Avery St. Dizier

Gelfand-Tsetlin polytopes are classical objects in algebraic combinatorics arising in the representation theory of . The integer point transform of the…

math.CO2019

Gelfand-Tsetlin polytopes: a story of flow and order polytopes

Ricky Ini Liu, Karola Mészáros, Avery St. Dizier

Gelfand-Tsetlin polytopes are prominent objects in algebraic combinatorics. The number of integer points of the Gelfand-Tsetlin polytope is equal to the dimension…

math.CO2019

Zero-one Schubert polynomials

Alex Fink, Karola Mészáros, Avery St. Dizier

We prove that if is a pattern of , then we can express the Schubert polynomial as a monomial times (in reindexed variables)…