A. Rosa

collaborators

4 papers

math.AP2026

Analysis of the Quasi-Static Maxwell Equations in Resistive Solid-State Particle Detectors

Alessandro Rosa

We solve a boundary value problem arising from Maxwell's equations in the quasi-static approximation, which governs the time evolution of the so-called weighting potential $V_{\mat…

math.AP2026

$L^{p}$ -Hodge decomposition and global integral estimates on the Cartan group

Annalisa Baldi, Alessandro Rosa

The study of Sobolev and PoincarÃ© inequalities for differential forms in Carnot groups and in the more general sub-Riemannian setting is still an open problem in its full generali…

physics.ins-det2025

Physics Informed Neural Networks for design optimisation of diamond particle detectors for charged particle fast-tracking at high luminosity hadron colliders

Alessandro Bombini, Alessandro Rosa, Clarissa Buti +2

Future high-luminosity hadron colliders demand tracking detectors with extreme radiation tolerance, high spatial precision, and sub-nanosecond timing. 3D diamond pixel sensors offe…

math.AP2025

$L^{p}$ -Hodge Decomposition with Sobolev classes in Sub-Riemannian Contact Manifolds

Annalisa Baldi, Alessandro Rosa

Let $1 < p < \infty$ . In this article we establish an $L^{p}$ -Hodge decomposition theorem on sub-Riemannian compact contact manifolds without boundary, related to the Rumin complex of di…

Analysis of the Quasi-Static Maxwell Equations in Resistive Solid-State Particle Detectors

Lp-Hodge decomposition and global integral estimates on the Cartan group

Physics Informed Neural Networks for design optimisation of diamond particle detectors for charged particle fast-tracking at high luminosity hadron colliders

Lp-Hodge Decomposition with Sobolev classes in Sub-Riemannian Contact Manifolds

$L^{p}$ -Hodge decomposition and global integral estimates on the Cartan group

$L^{p}$ -Hodge Decomposition with Sobolev classes in Sub-Riemannian Contact Manifolds