D. D. S. E. Silva

activity

20142020

most citedOn the upper bounds for the constants of the Hardy-Littlewood inequality

31 citations · 41 across the 5 of their papers we have counts for

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Showing 2014Show all

3 papers · 1 filter

math.RA2014

Central Polynomials with Involution of $M_{1, 1} (E)$

Diogo Diniz Pereira da Silva e Silva

Let $K$ be an infinite field of characteristic $\neq = 2$ . In this article we study the $*$ -space $C (R, *)$ of central polynomials with involution of the $K$ -algebra $R = M_{1, 1} (E)$ ,…

math.RA2014

Primeness property for central polynomials of verbally prime P.I. algebras

Diogo Diniz Pereira da Silva e Silva

Let $f$ and $g$ be two noncommutative polynomials in disjoint sets of variables. An algebra $A$ is verbally prime if whenever $f \cdot g$ is an identity for $A$ then either $f$ or $…

math.FA2014★ 31 cited

On the upper bounds for the constants of the Hardy-Littlewood inequality

Gustavo Araujo, Daniel Pellegrino, Diogo D. P. Silva e Silva

The best known upper estimates for the constants of the Hardy--Littlewood inequality for $m$ -linear forms on $ℓ_{p}$ spaces are of the form $(2)^{m - 1} .$ We pr…

Central Polynomials with Involution of M1,1​(E)

Primeness property for central polynomials of verbally prime P.I. algebras

On the upper bounds for the constants of the Hardy-Littlewood inequality

Central Polynomials with Involution of $M_{1, 1} (E)$