activity
19932023
most citedNumerical study of the phase transitions in the two-dimensional Z(5) vector model

41 citations · 167 across the 37 of their papers we have counts for

collaborators

37 papers

hep-lat2023

Lattice gauge theories in the strong coupling and static limits as a sign-problem-free Ising model

B. Allés, O. Borisenko, A. Papa +1

The effective action of the SU(N) Polyakov loop model in the strong coupling region and in the static limit for the quark determinant can be mapped onto the Ising model in any dime…

hep-lat2021★ 3 cited

Duals of lattice Abelian models with static determinant at finite density

O. Borisenko, V. Chelnokov, S. Voloshyn +1

Dual formulations of Abelian U(1) and Z(N) LGT with a static fermion determinant are constructed at finite temperatures and non-zero chemical potential. The dual form is valid for…

hep-lat2021

Dual Polyakov loop model at finite density: phase diagram and screening masses

Oleg Borisenko, Volodymyr Chelnokov, Emanuele Mendicelli +1

We consider a dual representation of an effective three-dimensional Polyakov loop model for the SU(3) theory at nonzero real chemical potential. This representation is free of the…

hep-lat2021★ 4 cited

The Polyakov loop models in the large N limit: Phase diagram at finite density

O. Borisenko, V. Chelnokov, S. Voloshyn

The 't Hooft-Veneziano limit of various U(N) and SU(N) Polyakov loop models is constructed at finite temperature and non-zero baryon chemical potential. In this paper we calculate…

hep-lat2020★ 11 cited

Dual simulation of a Polyakov loop model at finite baryon density: phase diagram and local observables

Oleg Borisenko, Volodymyr Chelnokov, Emanuele Mendicelli +1

Many Polyakov loop models can be written in a dual formulation which is free of sign problem even when a non-vanishing baryon chemical potential is introduced in the action. Here,…

hep-lat2020★ 7 cited

The large N limit of SU(N) integrals in lattice models

O. Borisenko, V. Chelnokov, S. Voloshyn

The standard U(N) and SU(N) integrals are calculated in the large N limit. Our main finding is that for an important class of integrals this limit is different for two groups. We d…