Diana Serrano-Rodr'iguez

collaborators

3 papers

math.FA2026

Optimality in a Multilinear Extension of Kwapień's Theorem

Luis Miguel Castaño Marín, Daniel Núñez-Alarcón, Geivison Ribeiro +1

Bayart, Pellegrino and Rueda proved that every continuous $m$ -linear operator from $(ℓ_{1})^{m}$ into $ℓ_{p}$ is absolutely $(r_{m, p}; 1)$ -summing, for explicit exponents $r_{m, p}$ .…

math.FA2026

Asymptotic Contractivity of Bohnenblust-Hille Constants with Bounded Monomial Support

Nicolás Caro-Montoya, Daniel Núñez-Alarcón, Diana Serrano-Rodríguez

We study the optimal Bohnenblust-Hille constants $K_{m, M}$ for complex $m$ -homogeneous polynomials in any number of variables whose monomials with nonzero coefficient invol…

math.FA2024

The sharp constants in the real anisotropic Littlewood's $4/3$ inequality and applications

Nicolás Caro-Montoya, Daniel Núñez-Alarcón, Diana Serrano-Rodríguez

The real anisotropic Littlewood's $4/3$ inequality is an extension of a famous result obtained in 1930 by J. E. Littlewood. It asserts that, for $a, b \in (0, \infty)$ , the f…

Optimality in a Multilinear Extension of Kwapień's Theorem

Asymptotic Contractivity of Bohnenblust-Hille Constants with Bounded Monomial Support

The sharp constants in the real anisotropic Littlewood's 4/3 inequality and applications

The sharp constants in the real anisotropic Littlewood's $4/3$ inequality and applications