activity
20182022
most citedIntegrability breaking in the one dimensional Bose gas: Atomic losses and energy loss

18 citations · 20 across the 3 of their papers we have counts for

collaborators

6 papers

cond-mat.stat-mech20222 cited

Sub-lattice entanglement in an exactly solvable anyon-like spin ladder

Balázs Pozsgay, Arthur Hutsalyuk, Levente Pristyák +1

We introduce an integrable spin ladder model and study its exact solution, correlation functions, and entanglement properties. The model supports two particle types (corresponding…

cond-mat.stat-mech2021

An integrable spin chain with Hilbert space fragmentation and solvable real time dynamics

Balázs Pozsgay, Tamás Gombor, Arthur Hutsalyuk +3

We revisit the so-called folded XXZ model, which was treated earlier by two independent research groups. We argue that this spin-1/2 chain is one of the simplest quantum integrable…

hep-th2021

Master equation for correlation functions in algebra symmetry related models

Arthur Hutsalyuk, Andrii Liashyk

We consider integrable models solved by the nested algebraic Bethe ansatz and associated with or algebra symmetry. The analogue of sum formu…

cond-mat.quant-gas202118 cited

Integrability breaking in the one dimensional Bose gas: Atomic losses and energy loss

Arthur Hutsalyuk, Balázs Pozsgay

The one dimensional -function interacting Bose gas (the Lieb-Liniger model) is an integrable system, which can model experiments with ultra cold atoms in one dimensional traps.…

cond-mat.stat-mech2020

The LeClair-Mussardo series and nested Bethe Ansatz

Arthur Hutsalyuk, Balázs Pozsgay, Levente Pristyák

We consider correlation functions in one dimensional quantum integrable models related to the algebra symmetries and . Using the algebraic Be…

hep-th2018

On the calculation of the correlation functions of the -model by means of the reduced qKZ equation

Hermann Boos, Artur Hutsalyuk, Khazret Nirov

We study the reduced density matrix of the -invariant fundamental exchange model by means of a novel reduced quantum Knizhnik-Zamolodchikov equation. This gives us…