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20202026
most citedVertex models for Canonical Grothendieck polynomials and their duals

1 citations · 1 across the 6 of their papers we have counts for

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6 papers

math.CO2026

Inhomogeneous -Whittaker polynomials II: ring theorem and positive specializations

Ajeeth Gunna, Damir Yeliussizov

We study inhomogeneous -Whittaker polynomials which extend both -Whittaker and stable Grothendieck polynomials. We prove that inhomogeneous -Whittaker polynomials (in coun…

math.CO2025

Inhomogeneous -Whittaker Polynomials I: Duality and Expansions

Ajeeth Gunna, Michael Wheeler, Paul Zinn-Justin

We introduce a new family of symmetric polynomials arising from exactly solvable lattice models associated with the quantised loop algebr…

math.CO2025

Structure constants for spin Hall--Littlewood functions

Ajeeth Gunna, Michael Wheeler, Paul Zinn-Justin

We provide a combinatorial formula for the structure constants of spin Hall--Littlewood functions. This is achieved by representing these functions and the structure constants as t…

math-ph2023

Shuffle algebras, lattice paths and Macdonald functions

Alexandr Garbali, Ajeeth Gunna

We consider partition functions on the square lattice with the local Boltzmann weights given by the -matrix of the quantum algebra. We i…

math.CO2022

Integrable systems and crystals for edge labeled tableaux

Ajeeth Gunna, Travis Scrimshaw

We introduce the edge Schur functions that are defined as a generating series over edge labeled tableaux. We formulate as the partition function for a solvable lattice…

math.CO2020★ 1 cited

Vertex models for Canonical Grothendieck polynomials and their duals

Ajeeth Gunna, Paul Zinn-Justin

We study solvable lattice models associated to canonical Grothendieck polynomials and their duals. We derive inversion relations and Cauchy identities.