activity
20152023
most citedEffective mass of elementary excitations in Galilean-invariant integrable models

16 citations · 16 across the 4 of their papers we have counts for

collaborators

7 papers

math.CO2023

Stochastic six-vertex models, Hall-Littlewood positivity and -deformed Schensted insertions

Konstantin Matveev

We prove a positivity theorem for a certain family of operators defined in terms of the stochastic six-vertex model. We explore connections of this result with other vertex models…

math.CO2023

Factorization of certain Macdonald Littlewood-Richardson coefficients

Konstantin Matveev, Yuchen Wei

We find and prove a factorization formula for certain Macdonald Littlewood-Richardson coefficients . Namely, we consider the case that the Kostka number …

math.PR2018

The q-Hahn PushTASEP

Ivan Corwin, Konstantin Matveev, Leonid Petrov

We introduce the -Hahn PushTASEP --- an integrable stochastic interacting particle system which is a 3-parameter generalization of the PushTASEP, a well-known close relative of…

math.RT2017

Macdonald-positive specializations of the algebra of symmetric functions: Proof of the Kerov conjecture

Konstantin Matveev

We prove the classification of homomorphisms from the algebra of symmetric functions to with non-negative values on Macdonald symmetric functions , that was conje…

math.PR2017

Hall-Littlewood RSK field

Alexey Bufetov, Konstantin Matveev

We introduce a randomized Hall-Littlewood RSK algorithm and study its combinatorial and probabilistic properties. On the probabilistic side, a new model --- the Hall-Littlewood RSK…

cond-mat.str-el2016★ 16 cited

Effective mass of elementary excitations in Galilean-invariant integrable models

K. A. Matveev, M. Pustilnik

We study low-energy excitations of one-dimensional Galilean-invariant models integrable by Bethe ansatz and characterized by nonsingular two-particle scattering phase shifts. We pr…