collaborators

9 papers

math.DG2026

Branching of regular abnormal geodesics in sub-Riemannian manifolds of rank two

Luca Rizzi, Mario Sigalotti, Nicolò Tedesco

We study branching of regular abnormal geodesics in sub-Riemannian manifolds of rank two. As an application, we provide examples of two new phenomena: continuous families of strict…

quant-ph2026

Local controllability of heralded quantum linear optics

Tommaso Francalanci, Nicolò Spagnolo, Mario Sigalotti +3

Photonic linear optical networks provide a versatile platform for quantum information processing and quantum state engineering. However, the set of states that can be generated usi…

math.DS2026

A Mathematical Characterization of Neural Activation Induced by Temporal Interference Stimulation

Esteban Paduro, Antoine Chaillet, Mario Sigalotti

Temporal Interference Stimulation (TIS) is a non-invasive neuromodulation technique in which two high-frequency sinusoidal currents with slightly different frequencies generate a l…

math.OC2026

Enhancing the controllability of quantum systems via a static field

Ruikang Liang, Eugenio Pozzoli, Monika Leibscher +3

We provide a sufficient condition for the controllability of a bilinear closed quantum system steered by a static field and a time-varying field, based on the notion of weakly coni…

math.SG2025

Orbits and attainable Hamiltonian diffeomorphisms of mechanical Liouville equations

Bettina Kazandjian, Eugenio Pozzoli, Mario Sigalotti

We study the approximate controllability problem for Liouville transport equations along a mechanical Hamiltonian vector field. Such PDEs evolve inside the orbit $$\mathcal{O}(ρ_0…

math.OC2025

Hautus--Yamamoto criteria for approximate and exact controllability of linear difference delay equations

Yacine Chitour, Sébastien Fueyo, Guilherme Mazanti +1

The paper deals with the controllability of finite-dimensional linear difference delay equations, i.e., dynamics for which the state at a given time is obtained as a linear com…