collaborators

5 papers

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.CA2026

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…

math.FA2026

Extensions of Daubechies' theorem: Reinhardt domains, Hagedorn wavepackets and mixed-state localization operators

Erling A. T. Svela

Daubechies-type theorems for localization operators are established in the multi-variate setting, where Hagedorn wavepackets are identified as the proper substitute of the Hermite…

math.FA2025

On quantum large sieve inequalities and operator recovery from incomplete information

Luís Daniel Abreu, Michael Speckbacher, Erling A. T. Svela

We obtain large sieve type inequalities for the Rayleigh quotient of the restriction of phase space representations of higher rank operators, via an operator analogue of the short-…