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Super-critical Hardy--Littlewood inequalities for multilinear forms
Published 20 Feb 2020 in math.FA | (2002.10239v1)
Abstract: The multilinear Hardy--Littlewood inequalities provide estimates for the sum of the coefficients of multilinear forms $T:\ell_{p_{1}}{n}\times\cdots \times\ell_{p_{m}}{n}\rightarrow\mathbb{R}$ (or $\mathbb{C}$) when $1/p_{1}+\cdots+1/p_{m}<1.$ In this paper we investigate the critical and super-critical cases; i.e., when $1/p_{1}+\cdots+1/p_{m}\geq1.$
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