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20112025
most citedMultipliers for Hardy spaces of Dirichlet series

1 citations · 1 across the 10 of their papers we have counts for

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11 papers

math.FA2025

Characterization of multipliers on vector-valued Hardy spaces

Jorge Antezana, Daniel Carando, Tomás Fernández Vidal +1

This work characterizes the multipliers on vector-valued Hardy spaces over the infinite polydisk and the infinite polytorus, as well as in the context of Dirichlet series. Unlike t…

math.CV2022★ 1 cited

Multipliers for Hardy spaces of Dirichlet series

Tomás Fernandez Vidal, Daniel Galicer, Pablo Sevilla-Peris

We characterize the space of multipliers from the Hardy space of Dirichlet series into for every . For a fixed Dirichlet serie…

math.MG2020

Continuous quantitative Helly-type results

Tomás Fernandez Vidal, Daniel Galicer, Mariano Merzbacher

Brazitikos' results on quantititative Helly-type theorems (for the volume and for the diameter) rely on the work of Srivastava on sparsification of John's decompositions. We change…

math.CV2020

The vortex-like behavior of the Riemann zeta function to the right of the critical strip

Juan Matías Sepulcre, Tomás Vidal

Based on an equivalence relation that was established recently on exponential sums, in this paper we study the class of functions that are equivalent to the Riemann zeta function i…

math.CA2019

The converse of Bohr's equivalence theorem with Fourier exponents linearly independent over the rational numbers

M. Righetti, J. M. Sepulcre, T. Vidal

Given two arbitrary almost periodic functions with associated Fourier exponents which are linearly independent over the rational numbers, we prove that the existence of a common op…

math.CV2018

On the real projections of zeros of almost periodic functions

J. M. Sepulcre, T. Vidal

This paper deals with the set of the real projections of the zeros of an arbitrary almost periodic function defined in a vertical strip . It provides practical results in order…