activity
20172026
most citedLinear perturbations of the Wigner distribution and the Cohen's class

35 citations · 133 across the 26 of their papers we have counts for

collaborators

28 papers

math.FA2026

The Stability Landscape in Wave-Packet Scattering: Geometric Rigidity and Sharp Sobolev Thresholds

Max Getter, S. Ivan Trapasso

A central challenge in modern harmonic analysis is to quantify the balance between the approximation power of finely resolved multiscale representations and their robustness to non…

math.FA2026

A quantum harmonic analysis approach to nonlinear time-frequency concentration

Erling A. T. Svela, S. Ivan Trapasso

We study nonlinear concentration problems for time-frequency distributions in the Cohen class. Using recent techniques from quantum harmonic analysis (QHA) we provide both positive…

math.CA2026

On the existence of optimizers for nonlinear time-frequency concentration problems: the Born--Jordan distribution

Federico Stra, Erling A. T. Svela, S. Ivan Trapasso

We study the concentration problem for the Born--Jordan distribution in dimension , thus extending the one-dimensional analysis in [Stra-Svela-Trapasso, J. Math. Pures A…

math.CA2025

On the existence of optimizers for nonlinear time-frequency concentration problems: the Wigner distribution

Federico Stra, Erling A. T. Svela, S. Ivan Trapasso

We prove that, for any measurable phase space subset with and any , the nonlinear concentration problem $$ \sup_{f \in L^2…

math.AP2025

Sparse Gabor representations of metaplectic operators: controlled exponential decay and Schrödinger confinement

Elena Cordero, Gianluca Giacchi, Edoardo Pucci +1

Motivated by the phase space analysis of Schrödinger evolution operators, in this paper we investigate how metaplectic operators are approximately diagonalized along the correspond…

math.FA2025

Compressed sensing for inverse problems II: applications to deconvolution, source recovery, and MRI

Giovanni S. Alberti, Alessandro Felisi, Matteo Santacesaria +1

This paper extends the sample complexity theory for ill-posed inverse problems developed in a recent work by the authors [`Compressed sensing for inverse problems and the sample co…