On the Maurey–Pisier and Dvoretzky–Rogers Theorems-Reference-Cited by-同舟云学术

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On the Maurey–Pisier and Dvoretzky–Rogers Theorems

Published:2019-04-05 Issue:1 Volume:51 Page:1-9
ISSN:1678-7544
Container-title:Bulletin of the Brazilian Mathematical Society, New Series
language:en
Short-container-title:Bull Braz Math Soc, New Series

Author:

Araújo Gustavo^ORCID,Santos Joedson

Funder

Conselho Nacional de Desenvolvimento Científico e Tecnológico

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Link

http://link.springer.com/content/pdf/10.1007/s00574-019-00140-5.pdf

Reference10 articles.

1. Arregui, J.L., Blasco, O.: $$(p, q)$$ ( p , q ) -summing sequences. J. Math. Anal. Appl. 274, 812–827 (2002)

2. Bayart, F., Pellegrino, D., Rueda, P.: On coincidence results for summing multilinear operators: interpolation, $$\ell _{1}$$ ℓ 1 -spaces and cotype (2018). arXiv:1805.12500v1

3. Bernardino, A.T.: On cotype and a Grothendieck-type Theorem for absolutely summing multilinear operators. Quaestiones Math. 34, 1–7 (2011)

4. Botelho, G., Pellegrino, D., Rueda, P.: Cotype and absolutely summing linear operators. Math. Z. 267, 1–7 (2001)

5. Diestel, J., Jarchow, H., Tonge, A.: Absolutely Summing Operators. Cambridge University Press, Cambridge (1995)

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1. On summability of nonlinear operators;Tunisian Journal of Mathematics;2024-01-20

2. Unified Grothendieck’s and Kwapień’s Theorems for Multilinear Operators;Bulletin of the Brazilian Mathematical Society, New Series;2023-12-14

3. Macphail’s theorem revisited;Archiv der Mathematik;2021-10-27

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