10 citations · 14 across the 7 of their papers we have counts for
4 papers · 1 filter
Bohnenblust--Hille inequality for polynomials whose monomials have uniformly bounded number of variables
Mariana Maia, Tony Nogueira, Daniel Pellegrino
In 2015, using an innovative technique, Carando, Defant and Sevilla-Peris succeeded in proving a Bohnenblust--Hille type inequality with constants of polynomial growth in for a…
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…
Summability of multilinear forms on classical sequence spaces
Tony Nogueira, Pilar Rueda
We present an extension of the Hardy--Littlewood inequality for multilinear forms. More precisely, let be the real or complex scalar field and be positive intege…
Optimal constants for a mixed Littlewood type inequality
Tony Nogueira, Daniel Núñez-Alarcón, Daniel Pellegrino
For a mixed Littlewood-type inequality asserts that there is a constant such that \[ \left( \sum_{i_{1}=1}^{\infty}\left( \sum_{i_{2},...,i_…