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Mathematics

D-Index
43
Citations
7916
World Ranking
1693
National Ranking
40

Overview

Vladimir V. Bazhanov is affiliated with the Australian National University in Australia. Their research spans the intersecting fields of Mathematics and Physics and Astronomy, with a particular focus on Geometry and Topology, Atomic and Molecular Physics and Optics, as well as Statistics and Probability. Their work also engages with Condensed Matter Physics and Spectroscopy.

The scientist's publications display a concentration on algebraic structures and combinatorial models, random matrices and their applications, theoretical and computational physics, quantum many-body systems, molecular spectroscopy and chirality, advanced topics in algebra, and quantum information and cryptography.

Frequent publication venues for Bazhanov include:

  • Nuclear Physics B
  • arXiv (Cornell University)
  • Journal of Physics A Mathematical and Theoretical
  • Symmetry Integrability and Geometry Methods and Applications
  • Physical review. E

Prominent coauthors in their research collaborations are:

  • С. М. Сергеев
  • Vladimir V. Mangazeev
  • Gleb A. Kotousov
  • Sergii M. Koval
  • Sergei L. Lukyanov

Recent significant papers authored by Vladimir V. Bazhanov include:

  • "The hidden symmetry of the asymmetric quantum Rabi model," 2021, Journal of Physics A Mathematical and Theoretical
  • "Scaling limit of the Z2 invariant inhomogeneous six-vertex model," 2021, Nuclear Physics B
  • "Some Algebraic Aspects of the Inhomogeneous Six-Vertex Model," 2021, Symmetry Integrability and Geometry Methods and Applications
  • "An Ising-type formulation of the six-vertex model," 2022, Nuclear Physics B
  • "Corner transfer matrix approach to the Yang-Lee singularity in the two-dimensional Ising model in a magnetic field," 2023, Physical review. E

The research topics covered by Bazhanov indicate a focus on complex quantum models, statistical physics, and the use of algebraic methods in theoretical physics. The engagement with the six-vertex model and related algebraic structures points to an interest in exactly solvable models and integrable systems within mathematical physics.

Best Publications

  • Integrable structure of conformal field theory, quantum KdV theory and thermodynamic Bethe ansatz

    Vladimir V. Bazhanov;Sergei L. Lukyanov;Alexander B. Zamolodchikov;Alexander B. Zamolodchikov

  • INTEGRABLE STRUCTURE OF CONFORMAL FIELD THEORY. II. Q-OPERATOR AND DDV EQUATION

    Vladimir V. Bazhanov;Sergei L. Lukyanov;Alexander B. Zamolodchikov

  • Integrable Structure of Conformal Field Theory III. The Yang–Baxter Relation

    Vladimir V. Bazhanov;Sergei L. Lukyanov;Alexander B. Zamolodchikov

  • Chiral Potts model as a descendant of the six-vertex model

    V. V. Bazhanov;Yu. G. Stroganov

  • Integrable Quantum Field Theories in Finite Volume: Excited State Energies

    V.V.Bazhanov;S.L.Lukyanov;A.B.Zamolodchikov

  • Restricted solid-on-solid models connected with simply laced algebras and conformal field theory

    V V Bazhanov;N Reshetikhin

  • Quantum field theories in finite volume: Excited state energies

    Vladimir V. Bazhanov;Vladimir V. Bazhanov;Sergei L. Lukyanov;Sergei L. Lukyanov;Alexander B. Zamolodchikov;Alexander B. Zamolodchikov

  • Integrable structure of W_3 Conformal Field Theory, Quantum Boussinesq Theory and Boundary Affine Toda Theory

    Vladimir V. Bazhanov;Anthony N. Hibberd;Sergey M. Khoroshkin

  • Critical Rsos Models and Conformal Field Theory

    V.V. Bazhanov;N.Yu. Reshetikhin

  • Spectral Determinants for Schrödinger Equation and Q-Operators of Conformal Field Theory

    Vladimir V. Bazhanov;Sergei L. Lukyanov;Sergei L. Lukyanov;Alexander B. Zamolodchikov;Alexander B. Zamolodchikov

  • Trigonometric solutions of triangle equations and classical lie algebras

    V.V. Bazhanov

  • Spectral determinants for Schroedinger equation and Q-operators of Conformal Field Theory

    V. Bazhanov;S. Lukyanov;A. Zamolodchikov

  • New solvable lattice models in three-dimensions

    V. V. Bazhanov;R. J. Baxter

  • Integrable structure of Conformal Field Theory, Quantum Boussinesq Theory and Boundary Affine Toda Theory

    Vladimir V. Bazhanov;Anthony N. Hibberd;Sergey M. Khoroshkin

  • FUNCTIONAL RELATIONS FOR TRANSFER MATRICES OF THE CHIRAL POTTS MODEL

    R.J. Baxter;V.V. Bazhanov;J.H.H. Perk

  • A shortcut to the Q-operator

    Vladimir V. Bazhanov;Tomasz Lukowski;Carlo Meneghelli;Matthias Staudacher

  • Zamolodchikov's tetrahedron equation and hidden structure of quantum groups

    Vladimir V Bazhanov;Sergey M Sergeev

  • Integrable quantum systems and classical Lie algebras

    V. V. Bazhanov

  • (ZN×)n−1 generalization of the chiral Potts model

    V. V. Bazhanov;R. M. Kashaev;V. V. Mangazeev;Yu. G. Stroganov

  • Higher-level eigenvalues of Q-operators and Schrodinger equation

    Vladimir Bazhanov;Sergei L Lukyanov;Alexander B Zamolodchikov;Alexander B Zamolodchikov

Frequent Co-Authors

Murray T. Batchelor
Murray T. Batchelor Australian National University
Alexander I. Bobenko
Alexander I. Bobenko Technical University of Berlin
Patrick Dorey
Patrick Dorey Durham University
Jacques H. H. Perk
Jacques H. H. Perk Oklahoma State University

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