activity
20202023
most citedStochastic processes on surfaces in three-dimensional contact sub-Riemannian manifolds

10 citations · 13 across the 5 of their papers we have counts for

collaborators

5 papers

math.FA2023

Embedding the Grushin Cylinder in and Schroedinger evolution

Ivan Beschastnyi, Ugo Boscain, Daniele Cannarsa +1

We consider the evolution of a free quantum particle on the Grushin cylinder, under different type of quantizations. In particular we are interested to understand if the particle c…

math.OC2021

Local controllability does imply global controllability

Ugo Boscain, Daniele Cannarsa, Valentina Franceschi +1

We say that a control system is locally controllable if the attainable set from any state contains an open neighborhood of , while it is controllable if the attainable set f…

math.OC2021★ 3 cited

Approximately controllable finite-dimensional bilinear systems are controllable

Daniele Cannarsa, Mario Sigalotti

We show that a bilinear control system is approximately controllable if and only if it is controllable in . We approach this problem by looking at the…

math.DG2020

On the induced geometry on surfaces in 3D contact sub-Riemannian manifolds

Davide Barilari, Ugo Boscain, Daniele Cannarsa

Given a surface in a 3D contact sub-Riemannian manifold , we investigate the metric structure induced on by , in the sense of length spaces. First, we define a coeffi…

math.PR2020★ 10 cited

Stochastic processes on surfaces in three-dimensional contact sub-Riemannian manifolds

Davide Barilari, Ugo Boscain, Daniele Cannarsa +1

We are concerned with stochastic processes on surfaces in three-dimensional contact sub-Riemannian manifolds. Employing the Riemannian approximations to the sub-Riemannian manifold…