4 citations · 9 across the 4 of their papers we have counts for
4 papers
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…
Hölder's inequality: some recent and unexpected applications
N. Albuquerque, G. Araujo, D. Pellegrino +1
Hölder's inequality, since its appearance in 1888, has played a fundamental role in Mathematical Analysis and it is, without any doubt, one of the milestones in Mathematics. It may…
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…
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…