activity
20242026
collaborators

8 papers

math-ph2026

The Zak phase in topologically insulating chains: invariants and limitations

Federico Manzoni, Domenico Monaco, Gabriele Peluso

In this work we investigate the topological content of the Zak phase in one-dimensional translation-invariant topological insulators endowed with time-reversal, particle-hole and/o…

hep-th2026

The asymptotic charges of Curtright dual graviton and Curtright extensions of BMS algebra

Federico Manzoni

This paper studies the asymptotic gauge charges of the Curtright mixed-symmetry rank-3 field in Minkowski spacetime, interpreted in as the dual graviton.…

hep-th2026

Higher-order -form asymptotic symmetries in

Federico Manzoni, Matteo Romoli

We investigate higher-order asymptotic symmetries for a -form gauge field in -dimensional Minkowski spacetime, where Hodge duality with a scalar holds. Employing symple…

math-ph2026

Duality, asymptotic charges and higher form symmetries in -form gauge theories

Federico Manzoni

The surface charges associated with -form gauge fields in the Bondi patch of -dimensional Minkowski spacetime are computed. We show that, under the Hodge duality between the…

math-ph2025

Duality, asymptotic charges and algebraic topology in mixed symmetry tensor gauge theories and applications

Federico Manzoni

Recently the duality map between electric-like asymptotic charges of -form gauge theories is studied. The outcome is an existence and uniqueness theorem and the topological natu…

math-ph2025

On the solution of the harmonic-divgrad PDEs system

Federico Manzoni

We study a particular system of partial differential equations in which the Laplace--Beltrami, the divergence and the gradient operators of the unknown functions appear (harmonic-d…