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20162023
most citedInvariant properties for Wronskian type determinants of classical and classical discrete orthogonal polynomials under an involution of sets of positive integers

5 citations · 5 across the 6 of their papers we have counts for

collaborators

6 papers

math.FA2023

Extension and Integral Representation of the finite Hilbert Transform In Rearrangement Invariant Spaces

G. P. Curbera, S. Okada, W. J. Ricker

The finite Hilbert transform is a classical (singular) kernel operator which is continuous in every rearrangement invariant space over having non-trivial Boyd indi…

math.FA2023

The Cesàro space of Dirichlet series and its multiplier algebra

Jorge Bueno-Contreras, Guillermo P. Curbera, Olvido Delgado

We consider the space of all Dirichlet series whose coefficients belong to the Cesàro sequence space , consisting of all complex sequences whose absolut…

math.FA2023

Fine spectra and compactness of generalized Cesàro operators in Banach lattices in

Guillermo P. Curbera, Werner J. Ricker

The generalized Cesàro operators , for , introduced in the 1980's by Rhaly, are natural analogues of the classical Cesàro averaging operator $\mathcal{C}_…

math.FA2023

Convolution in dual Cesàro sequence spaces

Guillermo P. Curbera, Werner J. Ricker

We investigate convolution operators in the sequence spaces , for . These spaces, for , arise as dual spaces of the \ces sequence spaces thoroughly…

math.FA2022

Symmetric finite representability of -spaces in rearrangement invariant spaces on

Sergey V. Astashkin, Guillermo P. Curbera

For a separable rearrangement invariant space on of fundamental type we identify the set of all such that is finitely represented in in s…

math.CA20165 cited

Invariant properties for Wronskian type determinants of classical and classical discrete orthogonal polynomials under an involution of sets of positive integers

Guillermo P. Curbera, Antonio J. Duran

Given a finite set of nonnegative integers (written in increasing size) and a classical discrete family of orthogonal polynomials (Charlier, Meixn…