activity
20182026
most citedSpectral deviation of concentration operators for the short-time Fourier transform

10 citations · 11 across the 10 of their papers we have counts for

collaborators

12 papers

math.SP2026

Spectral deviation of concentration operators on reproducing kernel Hilbert spaces

Felipe Marceca, José Luis Romero, Michael Speckbacher +1

We study the eigenvalue profile of concentration operators (multiplication by an indicator function followed by projection) acting on reproducing kernel Hilbert spaces. The spectra…

math.PR2025

Sampling properties of the zeroes of the Gaussian entire function

Jeremiah Buckley, Felipe Marceca, Joaquín Singer

We study sampling properties of the zero set of the Gaussian entire function on Fock spaces. Firstly, we relax Seip and Wallstén's density and separation conditions for sampling se…

math.FA2024

Hypercontractivity and strips of convergence in Hardy spaces of general Dirichlet series

Daniel Carando, Andreas Defant, Felipe Marceca +2

For a general Dirichlet series with frequency , we study how horizontal translation (i.e. convolution with a Poisson kernel) improves its integrabi…

math.FA2023

Eigenvalue estimates for Fourier concentration operators on two domains

Felipe Marceca, José Luis Romero, Michael Speckbacher

We study concentration operators associated with either the discrete or the continuous Fourier transform, that is, operators that incorporate a spatial cut-off and a subsequent fre…

math.PR2022

Improved discrepancy for the planar Coulomb gas at low temperatures

Felipe Marceca, José Luis Romero

We study the planar Coulomb gas in the regime where the inverse temperature grows at least logarithmically with respect to the number of particles (freezing regime, $β_n\…

math.PR2022

Gaussian beta ensembles: the perfect freezing transition and its characterization in terms of Beurling-Landau densities

Yacin Ameur, Felipe Marceca, José Luis Romero

The Gaussian -ensemble is a real -point configuration picked randomly with respect to the Boltzmann factor , $H_n=\sum_{i\ne j}\log\frac 1{|x_i…

math.SP2021★ 10 cited

Spectral deviation of concentration operators for the short-time Fourier transform

Felipe Marceca, José Luis Romero

Time-frequency concentration operators restrict the integral analysis-synthesis formula for the short-time Fourier transform to a given compact domain. We estimate how much the cor…

math.FA2020

Decoupling inequalities with exponential constants

Daniel Carando, Felipe Marceca, Pablo Sevilla-Peris

Decoupling inequalities disentangle complex dependence structures of random objects so that they can be analyzed by means of standard tools from the theory of independent random va…

math.FA2020★ 1 cited

Vector-valued general Dirichlet series

D. Carando, A. Defant, F. Marceca +1

Opened up by early contributions due to, among others, H. Bohr, Hardy-Riesz, Bohnenblust-Hille, Neder and Landau the last 20 years show a substantial revival of systematic research…

math.FA2019

Hausdorff-Young type inequalities for vector-valued Dirichlet series

Daniel Carando, Felipe Marceca, Pablo Sevilla-Peris

We study Hausdorff-Young type inequalities for vector-valued Dirichlet series which allow to compare the norm of a Dirichlet series in the Hardy space with th…

math.FA2018

Random unconditional convergence of vector-valued Dirichlet series

Daniel Carando, Felipe Marceca, Melisa Scotti +1

We study random unconditionality of Dirichlet series in vector-valued Hardy spaces . It is shown that a Banach space has type 2 (respectively, cotype 2) if and…

math.FA2018

Some remarks on non-symmetric polarization

Felipe Marceca

Let be an -homogeneous polynomial given by \[P(x)= \sum_{1\leq j_1\leq \ldots \leq j_m \leq n} c_{j_1 \ldots j_m} x_{j_1}\ldots x_{j_m}.\]…