activity
19922025
most citedIntegrable Structure of Conformal Field Theory, Quantum KdV Theory and Thermodynamic Bethe Ansatz

469 citations · 3k across the 50 of their papers we have counts for

collaborators

51 papers

math-ph2025

Quantum Dilogarithms and New Integrable Lattice Models in Three Dimensions

Vladimir V. Bazhanov, Rinat M. Kashaev, Vladimir V. Mangazeev +1

In this paper we introduce a new class of integrable 3D lattice models, possessing continuous families of commuting layer-to-layer transfer matrices. Algebraically, this commutativ…

hep-th2023

A distant descendant of the six-vertex model

Vladimir V. Bazhanov, Sergey M. Sergeev

In this paper we present a new solution of the star-triangle relation having positive Boltzmann weights. The solution defines an exactly solvable two-dimensional Ising-type (edge i…

hep-th2023★ 5 cited

Corner Transfer Matrix Approach to the Yang-Lee Singularity in the 2D Ising Model in a magnetic field

Vladimir V. Mangazeev, Bryte Hagan, Vladimir V. Bazhanov

We study the 2D Ising model in a complex magnetic field in the vicinity of the Yang-Lee edge singularity. By using Baxter's variational corner transfer matrix method combined with…

math-ph2022★ 10 cited

An Ising-type formulation of the six-vertex model

Vladimir V. Bazhanov, Sergey M. Sergeev

We show that the celebrated six-vertex model of statistical mechanics (along with its multistate generalizations) can be reformulated as an Ising-type model with only a two-spin in…

math-ph2020★ 11 cited

Some Algebraic Aspects of the Inhomogeneous Six-Vertex Model

Vladimir V. Bazhanov, Gleb A. Kotousov, Sergii M. Koval +1

The inhomogeneous six-vertex model is a 2 multiparametric integrable statistical system. In the scaling limit it is expected to cover different classes of critical behaviour whi…

math-ph2020★ 31 cited

Scaling limit of the invariant inhomogeneous six-vertex model

Vladimir V. Bazhanov, Gleb A. Kotousov, Sergii M. Koval +1

The work contains a detailed study of the scaling limit of a certain critical, integrable inhomogeneous six-vertex model subject to twisted boundary conditions. It is based on a nu…