activity
19932024
most citedA new family of symmetric integrable sigma models

79 citations · 275 across the 12 of their papers we have counts for

collaborators

12 papers

hep-th2024

Derivation of the GKP-Witten relation by symmetry without Lagrangian

Sinya Aoki, Janos Balog, Kengo Shimada

We derive the GKP-Witten relation in terms of correlation functions by symmetry without referring to a Lagrangian or the large expansion. By constructing bulk operators from bo…

hep-th2001★ 17 cited

Virial expansion and TBA in O(N) sigma models

J. Balog, A. Hegedus

We study the free energy of the 1+1 dimensional O(N) nonlinear sigma-models for even N using the TBA equations proposed recently. We give explicit formulae for the constant solutio…

hep-th2000★ 7 cited

The chiral WZNW phase space as a quasi-Poisson space

J. Balog, L. Feher, L. Palla

It is explained that the chiral WZNW phase space is a quasi-Poisson space with respect to the `canonical' Lie quasi-bialgebra which is the classical limit of Drinfeld's quasi-Hopf…

hep-th2000★ 26 cited

A two-dimensional integrable axionic sigma-model and T-duality

J. Balog, P. Forgacs, L. Palla

An -matrix is proposed for the two dimensional O(3) -model with a dynamical -term (axion model). Exploiting an Abelian T-duality transformation connecting the axion model…

hep-th1999★ 7 cited

On the Chiral WZNW Phase Space, Exchange r-Matrices and Poisson-Lie Groupoids

J. Balog, L. Feher, L. Palla

This is a review of recent work on the chiral extensions of the WZNW phase space describing both the extensions based on fields with generic monodromy as well as those using Bloch…

hep-th1999★ 16 cited

The Chiral WZNW Phase Space and its Poisson-Lie Groupoid

J. Balog, L. Feher, L. Palla

The precise relationship between the arbitrary monodromy dependent 2-form appearing in the chiral WZNW symplectic form and the `exchange r-matrix' that governs the corresponding Po…

hep-th1998★ 30 cited

On Quantum T-duality in sigma models

J. Balog, P. Forgacs, N. Mohammedi +2

The problem of quantum equivalence between non-linear sigma models related by Abelian or non-Abelian T-duality is studied in perturbation theory. Using the anomalous Ward identity…

hep-th1997★ 21 cited

Quantum equivalence of sigma models related by non Abelian Duality Transformations

L. K. Balázs, J. Balog, P. Forgács +3

Coupling constant renormalization is investigated in 2 dimensional sigma models related by non Abelian duality transformations. In this respect it is shown that in the one loop ord…

hep-th1997★ 19 cited

A Scaling Hypothesis for the Spectral Densities in the O(3) Nonlinear Sigma-Model

J. Balog, M. Niedermaier

A scaling hypothesis for the n-particle spectral densities of the O(3) nonlinear sigma-model is described. It states that for large particle numbers the n-particle spectral densiti…

hep-th1996★ 25 cited

Quantum corrections of Abelian Duality Transformations

J. Balog, P. Forgács, Z. Horváth +1

A modification of the Abelian Duality transformations is proposed guaranteeing that a (not necessarily conformally invariant) -model be quantum equivalent (at least up to two lo…

hep-th1996★ 28 cited

Perturbative Quantum (In)equivalence of Dual Models in dimensions

J. Balog, P. Forgács, Z. Horváth +1

Various examples of target space duality transformations are investigated up to two loop order in perturbation theory. Our results show that when using the tree level (`naive') tra…

hep-th1993★ 79 cited

A new family of symmetric integrable sigma models

J. Balog, P. Forgács, Z. Horváth +1

(Minor corrections and reference added)