activity
19992026
most citedQuantum Zeno dynamics: mathematical and physical aspects

376 citations · 5.7k across the 205 of their papers we have counts for

collaborators

202 papers

quant-ph2026

Statistical mechanics of multipartite entanglement in hypergraph states

Paolo Scarafile, Giorgia Trotta, Paolo Facchi +4

We investigate multipartite entanglement in a particular family of pure -qubit hypergraph states through a statistical-mechanics framework, where the average bipartite purity ma…

quant-ph2026

Multipartite entanglement of random states of qubits

Giorgia Trotta, Paolo Scarafile, Paolo Facchi +5

We investigate multipartite entanglement via the statistical properties of pure quantum states of n-qubits. By analyzing the distribution of purity among balanced bipartitions, we…

quant-ph2025

Superradiant decay in non-Markovian Waveguide Quantum Electrodynamics

Rosa Lucia Capurso, Giuseppe Calajó, Simone Montangero +5

An array of initially excited emitters coupled to a one-dimensional waveguide exhibits superradiant decay under the Born-Markov approximation, manifested as a coherent burst of pho…

quant-ph2025

A digital Rydberg simulation of dynamical quantum phase transitions in the Schwinger model

Domenico Pomarico, Federico Dell'Anna, Riccardo Cioli +4

We present the simulation of the quench dynamics of the Z3 Schwinger model, that describes an approximation of one-dimensional Quantum Electrodynamics, on a digital noisy Rydberg a…

quant-ph2025

Quasi-degenerate resonant eigenstate doublets of two quantum emitters in a closed waveguide

Ammara Ammara, Paolo Facchi, Saverio Pascazio +2

The physics of systems of quantum emitters in waveguide quantum electrodynamics is significantly influenced by the relation between their spatial separation and the wavelength of t…

math-ph2025

Electromagnetism: an intrinsic approach to Hadamard's method of descent

Giuliano Angelone, Elisa Ercolessi, Paolo Facchi +4

We present a systematic geometric framework for the dimensional reduction of classical electromagnetism based on the concept of descent along vector fields of invariance. By explor…