activity
19992026
most citedThe Bohnenblust--Hille inequality for homogeneous polynomials is hypercontractive

204 citations · 822 across the 60 of their papers we have counts for

collaborators

61 papers

math.CA2026

A set of points with optimal spherical cap discrepancy

Carlos Beltrán, Jordi Marzo, Joaquim Ortega-Cerdà

We introduce an explicit deterministic collection of spherical points, $\cP_N\subset\mathbb S^2$, that we call the {\em deterministic Diamond points}. For every we prov…

math.CA2026

Functions of Bounded Variation and Point Processes

J. Antezana, M. Levi, J. Marzo +1

We investigate the relationship between the analytical properties of functions of bounded variation and the statistical behavior of hyperuniform point processes. We establish sever…

math.CA2026

Stability of the generalized Wehrl entropy and the local concentration of homogeneous polynomials

María Ángeles García-Ferrero, Joaquim Ortega-Cerdà

We study two notions of concentration for homogeneous polynomials of degree in complex variables on the unit sphere: a local notion measuring the fraction of the -no…

math.PR2025★ 1 cited

Universality for fluctuations of counting statistics of random normal matrices

J. Marzo, L. D. Molag, J. Ortega-Cerdà

We consider the fluctuations of the number of eigenvalues of random normal matrices depending on a potential in a given set . These eigenvalues are known to form…

math.CA2025

A Bombieri-type inequality and equidistribution of points

Ujué Etayo, Haakan Hedenmalm, Joaquim Ortega-Cerdà

In recent work, Etayo introduces a new Bombieri-type inequality for monic polynomials. Here we reinterpret this new inequality as a more general integral inequality involving the G…

math.CA2024★ 2 cited

Stability of the concentration inequality on polynomials

María Ángeles García-Ferrero, Joaquim Ortega-Cerdà

In this paper, we study the stability of the concentration inequality for one-dimensional complex polynomials. We provide the stability of the local concentration inequality and a…