This is a review aimed at the physics audience on the relation between Poisson sigma
models on surfaces with boundary and deformation quantization. These models are …

A bstract 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 …

A bstract The Principal Chiral Model (PCM) defined on the group manifold of SU (2) is here
investigated with the aim of getting a further deepening of its relation with Generalized …

A bstract Poisson-Lie T-duality of the Wess-Zumino-Witten (WZW) model having the group
manifold of SU (2) as target space is investigated. The whole construction relies on the …

Duality properties of the $ SU (2) $ Principal Chiral Model are investigated starting from a
one-parameter family of its equivalent Hamiltonian descriptions generated by a non-Abelian …

In this note, we point out the striking relation between the conditions arising within geometric
quantization and the non-perturbative Poisson sigma model. Starting from the Poisson …

We give a world-sheet description of D-brane in terms of gluing conditions on T\cal M ⊕
T^*\cal M Using the notion of generalized Kähler geometry we show that A-and B-types D …

We construct the moduli spaces associated to the solutions of equations of motion (modulo
gauge transformations) of the Poisson sigma model with target being an integrable Poisson …

We analyse the problem of boundary conditions for the Poisson–Sigma model and extend
previous results showing that non-coisotropic branes are allowed. We discuss the canonical …

We show how to carry out the gauging of the Poisson sigma model in an AKSZ inspired
formulation by coupling it to a generalization of the Weil model worked out in ref.[31]. We call …