collaborators

5 papers

math.FA2026

On Exposed (Symmetric) Tensors

Sheldon Dantas, Martin Mazzitelli, Jorge Tomás Rodríguez

We provide an example of a projective tensor product whose unit ball contains an exposed tensor which is not elementary. We then transfer the construction to the symmetric projecti…

math.FA2026

Concentration theorems for -homogeneous polynomials and bilinear forms with applications to the Kadec-Klee properties

Sheldon Dantas, Jorge Tomás Rodríguez

We study Kadec-Klee properties in spaces of homogeneous polynomials and multilinear forms by presenting optimal results. Indeed, our main tool is a family of concentration theorems…

math.CA2026

Fourier inequalities in variable Lebesgue spaces

Rodrigo Cardeccia, Matías I. Caruso, Martin Mazzitelli +1

We study the boundedness of the Fourier transform on variable Lebesgue spaces. We obtain necessary conditions and, independently, sufficient conditions on the exponents …

math.FA2022

On the strong subdifferentiability of the homogeneous polynomials and (symmetric) tensor products

Sheldon Dantas, Mingu Jung, Martin Mazzitelli +1

In this paper, we study the (uniform) strong subdifferentiability of the norms of the Banach spaces , and $\hat{\…

math.FA2022

Homomorphisms on algebras of analytic functions on non-symmetrically regular spaces

Daniel Carando, Verónica Dimant, Jorge Tomás Rodríguez

We study homomorphisms on the algebra of analytic functions of bounded type on a Banach space. When the domain space lacks symmetric regularity, we show that in every fiber of the…