World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
40
Citations
11613
World Ranking
1992
National Ranking
122

Overview

Vladimir Fateev is affiliated with the University of Montpellier in France, where they contribute to academic research and scholarly activities. Their professional profile is characterized by involvement in various areas of scientific inquiry, although specific fields of study and detailed research topics are not explicitly documented in the available data.

Their record does not list recent papers, co-authors, or publication venues, which limits the ability to describe particular research outputs or collaborative networks. Similarly, there is no information on book publications or documented awards that would provide additional insights into the scope and recognition of their work.

While no specific main or subfields of study are identified, nor particular main topics of work, the association with an established academic institution such as the University of Montpellier suggests engagement across potential disciplines within that environment.

The absence of cited papers precludes listing recent studies, including titles, years of publication, or venues. No frequent co-authors or venues indicate collaborations or preferred publication outlets at this time.

Given this, the current overview focuses on Vladimir Fateev's institutional affiliation as a primary indicator of their academic role without further elaboration on specific areas of research or scholarly contributions.

Best Publications

  • Conformal algebra and multipoint correlation functions in 2D statistical models

    Vl.S. Dotsenko;V.A. Fateev

  • Four-point correlation functions and the operator algebra in 2D conformal invariant theories with central charge C≤1

    Vl.S. Dotsenko;V.A. Fateev

  • Conformal quantum field theory models in two dimensions having Z3 symmetry

    V.A. Fateev;A.B. Zamolodchikov

  • Boundary Liouville field theory. 1. Boundary state and boundary two point function

    V. Fateev;Alexei B. Zamolodchikov;Alexander B. Zamolodchikov

  • The Models of Two-Dimensional Conformal Quantum Field Theory with Z(n) Symmetry

    Unknown

  • On combinatorial expansion of the conformal blocks arising from AGT conjecture

    V.A. Alba;V.A. Fateev;A.V. Litvinov;G.M. Tarnopolsky

  • Self-dual solutions of the star-triangle relations in ZN-models

    V.A. Fateev;A.B. Zamolodchikov

  • On Combinatorial Expansion of the Conformal Blocks Arising from AGT Conjecture

    Vasyl A. Alba;Vladimir A. Fateev;Vladimir A. Fateev;Alexey V. Litvinov;Grigory M. Tarnopolskiy;Grigory M. Tarnopolskiy

  • The sigma model (dual) representation for a two-parameter family of integrable quantum field theories

    V.A. Fateev

  • Integrable deformations of the O(3) sigma model. The sausage model

    V.A. Fateev;E. Onofri;Al.B. Zamolodchikov

  • Operator algebra of two-dimensional conformal theories with central charge C ≤ 1

    Vl.S. Dotsenko;V.A. Fateev

  • Quantum fluctuations of instantons in the nonlinear σ model

    V.A. Fateev;I.V. Frolov;A.S. Schwarz

  • The exact relations between the coupling constants and the masses of particles for the integrable perturbed conformal field theories

    V.A. Fateev

  • Correlation Functions in Conformal Toda Field Theory - II (Part II)

    Vladimir Fateev;A.V. Litvinov

  • Correlation functions in conformal Toda field theory I

    V.A. Fateev;V.A. Fateev;A.V. Litvinov;A.V. Litvinov

  • On AGT conjecture

    Vladimir Fateev;Vladimir Fateev;A. V. Litvinov;A. V. Litvinov

  • CONFORMAL FIELD THEORY AND PURELY ELASTIC S-MATRICES

    V.A. Fateev;A.B. Zamolodchikov

  • Expectation values of local fields in the Bullough-Dodd model and integrable perturbed conformal field theories

    Vladimir Fateev;Vladimir Fateev;Sergei Lukyanov;Sergei Lukyanov;Alexander Zamolodchikov;Alexander Zamolodchikov;Alexei Zamolodchikov

  • Integrable perturbations of ZN parafermion models and the O(3) sigma model

    V.A. Fateev;Al.B. Zamolodchikov

  • Physics reviews: Additional symmetries and exactly soluble models in two-dimensional conformal field theory

    Sergei L. Lukyanov;V.A. Fateev

  • Expectation values of local fields in Bullough-Dodd model and integrable perturbed conformal field theories

    V. Fateev;S. Lukyanov;A. Zamolodchikov;Al. Zamolodchikov

Frequent Co-Authors

Albert S. Schwarz
Albert S. Schwarz University of California, Davis
Vladimir Kazakov
Vladimir Kazakov École Normale Supérieure
H. J. de Vega
H. J. de Vega Sorbonne University

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