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20172024
most citedHamiltonian analysis in Lie-Poisson gauge theory

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

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hep-th2024

Jacobi Sigma Models and Twisted Jacobi Structures

Francesco Bascone, Franco Pezzella, Patrizia Vitale

Jacobi sigma models are two-dimensional topological non-linear field theories which are associated with Jacobi structures. The latter can be considered as a generalization of Poiss…

hep-th2024★ 3 cited

Hamiltonian analysis in Lie-Poisson gauge theory

Francesco Bascone, Maxim Kurkov

Lie-Poisson gauge formalism provides a semiclassical description of noncommutative gauge theory with Lie algebra type noncommutativity. Using the Dirac approach to constrain…

hep-th2022

On the classical Integrability of Poisson-Lie T-dual WZW models

Francesco Bascone, Franco Pezzella, Patrizia Vitale

We consider the integrability of a two-parameter deformation of the Wess-Zumino-Witten model, previously introduced in relation with Poisson-Lie T-duality. The resulting family of…

hep-th2021

Topological and dynamical aspects of Jacobi sigma models

Francesco Bascone, Franco Pezzella, Patrizia Vitale

The geometric properties of sigma models with target space a Jacobi manifold are investigated. In their basic formulation, these are topological field theories - recently introduce…

hep-th2020

Jacobi sigma models

Francesco Bascone, Franco Pezzella, Patrizia Vitale

We introduce a two-dimensional sigma model associated with a Jacobi manifold. The model is a generalisation of a Poisson sigma model providing a topological open string theory. In…

hep-th2020

Principal Chiral Model without and with WZ term: Symmetries and Poisson-Lie T-Duality

Francesco Bascone, Franco Pezzella

Duality properties of the Principal Chiral Model are investigated starting from a one-parameter family of its equivalent Hamiltonian descriptions generated by a non-Abelian…