D. Serrano-Rodríguez

activity

20122026

most citedOptimal exponents for Hardy--Littlewood inequalities for

m

-linear operators

19 citations · 31 across the 10 of their papers we have counts for

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Showing 2012Show all

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math.FA2012★ 4 cited

There exist multilinear Bohnenblust-Hille constants $(C_{n})_{n = 1}^{\infty}$ with $n \to \infty lim (C_{n + 1} - C_{n}) = 0.$

Daniel Nunez-Alarcon, Daniel Pellegrino, Juan Seoane-Sepulveda +1

The $n$ -linear Bohnenblust-Hille inequality asserts that there is a constant $C_{n} \in [1, \infty)$ such that the $ℓ_{\frac{2 n}{n + 1}}$ -norm of $(U(e_{i_{^{1}}},...,e_{i_{n}}…

math.FA2012★ 3 cited

A closed formula for subexponential constants in the multilinear Bohnenblust--Hille inequality

Diana Marcela Serrano-Rodriguez

For the scalar field $K = R$ or $C$ , the multilinear Bohnenblust--Hille inequality asserts that there exists a sequence of positive scalars $(C_{\mathbb{K}…

There exist multilinear Bohnenblust-Hille constants (Cn​)n=1∞​ with n→∞lim​(Cn+1​−Cn​)=0.

A closed formula for subexponential constants in the multilinear Bohnenblust--Hille inequality

There exist multilinear Bohnenblust-Hille constants $(C_{n})_{n = 1}^{\infty}$ with $n \to \infty lim (C_{n + 1} - C_{n}) = 0.$