most citedKey and Lascoux polynomials for symmetric orbit closures

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

collaborators

9 papers

math.RT2026

Square root crystals and the square root of

Eric Marberg, Travis Scrimshaw

We introduce a general monoidal category of -root crystals and then study the special case of square root -crystals. The latter objects include Yu's cr…

math.RT2026

Brion atoms for classical types

Eric Marberg

Let be a classical group defined over the complex numbers with a Borel subgroup . Choose a holomorphic involution of and let be its set of fixed points. The group $K…

math.CO20263 cited

Key and Lascoux polynomials for symmetric orbit closures

Eric Marberg, Travis Scrimshaw

We introduce shifted analogues of key polynomials related to symplectic and orthogonal orbit closures in the complete flag variety. Our definitions are given by applying isobaric d…

math.CO2025

Positive specializations of K-theoretic Schur P- and Q-functions

Eric Marberg

Yeliussizov has classified the positive specializations of symmetric Grothendieck functions, defined in several different ways, providing a K-theoretic lift of the classical Edrei-…

math.RT2025

Classical double Grothendieck transitions

Eric Marberg

Kirillov and Naruse have constructed double Grothendieck polynomials to represent the equivariant K-theory classes of Schubert varieties in the complete flag manifolds of types B,…

math.CO2025

Atoms for signed permutations

Zachary Hamaker, Eric Marberg

There is a natural analogue of weak Bruhat order on the involutions in any Coxeter group. The saturated chains of intervals in this order correspond to reduced words for a certain…