Biagio Cassano

most cited

H^{1}

-scattering for systems of

N

-defocusing weakly coupled NLS equations in low space dimensions

3 citations · 3 across the 2 of their papers we have counts for

collaborators

3 papers

math.AP2025

On the strong unique continuation property for the Dirac operator

Biagio Cassano

In [DO99,KY99], the strong unique continuation property from the origin is established for $H_{l oc}^{1}$ -solutions to the massless Dirac differential inequality $|{D}_n u | \leq \fra…

math.AP2023

Unique Continuation Properties from one time for hyperbolic Schrödinger equations

Juan Antonio Barceló, Biagio Cassano, Luca Fanelli

In this paper, we investigate properties of unique continuation for hyperbolic Schrödinger equations with time-dependent complex-valued electric fields and time-independent real ma…

math.AP2014★ 3 cited

$H^{1}$ -scattering for systems of $N$ -defocusing weakly coupled NLS equations in low space dimensions

Biagio Cassano, Mirko Tarulli

We prove that the scattering operators and wave operators are well-defined in the energy space for the system of defocusing Schrödinger equations $$ \begin{cases} i\partial_t u_μ+…

On the strong unique continuation property for the Dirac operator

Unique Continuation Properties from one time for hyperbolic Schrödinger equations

H1-scattering for systems of N-defocusing weakly coupled NLS equations in low space dimensions

$H^{1}$ -scattering for systems of $N$ -defocusing weakly coupled NLS equations in low space dimensions