activity
20142026
most citedOptimal Hardy--Littlewood inequalities uniformly bounded by a universal constant

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

collaborators

6 papers

quant-ph2026

Quantum simulation of circular cluster interactions in a linear spin chain

Alexander van Lomwel, Hongzheng Zhao, Florian Mintert

The preparation of ground states of Hamiltonians with symmetries that are fundamentally different than those of the underlying device is a central challenge for quantum technologie…

math.FA2026

On hypercyclic and (common) upper frequently hypercyclic subspaces

Nacib G. Albuquerque, Thiago R. Alves, Geraldo Botelho +1

Let be a unilateral weighted backward shift on , , that admits a -frequently hypercyclic subspace. We prove that admits such a subsp…

math.FA2026

Geometric spaceability in sequence classes and operator ideals

Nacib G. Albuquerque, Jamilson R. Campos, Luiz Felipe P. Sousa

This paper investigates advanced notions of lineability and spaceability within the frameworks of sequence spaces and operator ideals. We propose the notion of \emph{Standard Seque…

math.FA2016★ 4 cited

Optimal Hardy--Littlewood inequalities uniformly bounded by a universal constant

N. Albuquerque, G. Araújo, M. Maia +3

The Hardy--Littlewood inequality for -linear forms on spaces and asserts that \begin{equation*} \left( \sum_{j_{1},...,j_{m}=1}^{\infty }\left\vert T\le…

math.FA2014

A subexponential vector-valued Bohnenblust-Hille type inequality

N. Albuquerque, D. Núñez-Alarcón, D. M. Serrano-Rodríguez

Bayart, Pellegrino and Seoane recently proved that the polynomial Bohnenblust--Hille inequality for complex scalars is subexponential. We show that a vector valued polynomial Bohne…

math.FA2014★ 2 cited

Absolutely summing multilinear operators via interpolation

N. Albuquerque, D. Núñez-Alarcón, J. Santos +1

We use an interpolative technique from \cite{abps} to introduce the notion of multiple -separately summing operators. Our approach extends and unifies some recent results; for i…