activity
20102025
most citedA Yang-Baxter equation for metaplectic ice

19 citations · 90 across the 24 of their papers we have counts for

collaborators

24 papers

math.RT2025

Lattice Models for Double Whittaker Polynomials and Motivic Chern Classes

Ben Brubaker, Daniel Bump, Andrew Hardt +1

We will describe solvable lattice models whose partition functions depend on two sets of variables, and that have different connections with th…

math.RT2025

Quantum superalgebras and the free-fermionic Yang-Baxter equation

Ben Brubaker, Daniel Bump, Henrik P. A. Gustafsson

The free-fermion point refers to a parametrized Yang-Baxter equation within the six-vertex model. It has been known for a long time…

math.CO2024

Kirillov's conjecture on Hecke-Grothendieck polynomials

Ben Brubaker, A. Suki Dasher, Michael Hu +6

We use algebraic methods in statistical mechanics to represent a multi-parameter class of polynomials in several variables as partition functions of a new family of solvable lattic…

math-ph2022★ 1 cited

Solving the n-color ice model

Patrick Addona, Ethan Bockenhauer, Ben Brubaker +14

Given an arbitrary choice of two sets of nonzero Boltzmann weights for -color lattice models, we provide explicit algebraic conditions on these Boltzmann weights which guarantee…

math.CO2022

Special Functions for Hyperoctahedral Groups Using Bosonic, Trigonometric Six-Vertex Models

Ben Brubaker, Will Grodzicki, Andrew Schultz

Recent works have sought to realize certain families of orthogonal, symmetric polynomials as partition functions of well-chosen classes of solvable lattice models. Many of these us…

math.QA2022

Crystal invariant theory II: Pseudo-energies

Benjamin Brubaker, Gabriel Frieden, Pavlo Pylyavskyy +1

The geometric crystal operators and geometric -matrices (or geometric Weyl group actions) give commuting actions on the field of rational functions in variables. We study t…