Some applications of the Hölder inequality for mixed sums

Author:

Albuquerque N.,Nogueira T.,Núñez-Alarcón D.,Pellegrino D.ORCID,Rueda P.

Funder

CNPQ

Capes

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics,Theoretical Computer Science,Analysis

Reference13 articles.

1. Adams, R.A., Fournier, J.J.F.: Sobolev spaces. Pure and applied mathematics (Amsterdam), vol. 140, 2nd edn., pp. xiv+305. Elsevier/Academic Press, Amsterdam (2003). ISBN:0-12-44143-8

2. Albuquerque, N., Bayart, F., Pellegrino, D., Seoane-Sepúlveda, J.: Sharp generalizations of the multilinear Bohnenblust-Hille inequality. J. Funct. Anal. 266, 3726–3740 (2014)

3. Albuquerque, N., Bayart, F., Pellegrino, D., Seoane-Sepúlveda, J.: Optimal Hardy–Littlewood inequalities for polynomials and multilinear operators. Isr. J. Math. 211, 197–220 (2016)

4. Araújo, G., Pellegrino, D.: Optimal Hardy–Littlewood type inequalities for $$m$$ m -linear forms on $$\ell _{p}$$ ℓ p spaces with $$1\le p\le m$$ 1 ≤ p ≤ m . Arch. Math. 105, 285–295 (2015)

5. Aron, R., Núñez-Alarcón, D., Pellegrino, D., Serrano-Rodríguez, D.: Optimal exponents for Hardy–Littlewood inequalities for $$m$$ m -linear operators, arXiv:1602.00178v2 [math.FA] 28 Jun (2016)

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