DIAMOND GRAPHS AND SUPER-REFLEXIVITY

By William B. Johnson, Gideon Schechtman. 2009

69 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/0c71f839f49dbf76ca933ddae3b052489b2894f4

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Theory and Mathematics

1. J. A. Chávez-Domínguez
2. Max Lieblich
3. G. Lancien

In Geometry and Topology

1. Aaron Bertram
2. D. Arcara
3. Gilles Godefroy
4. J. A. Chávez-Domínguez
5. Max Lieblich
6. G. Lancien
7. Yukinobu Toda
8. Emanuele Macrì

In Mathematical Physics

1. G. Lancien
2. Gilles Godefroy
3. Aaron Bertram
4. D. Arcara
5. V. Zizler
6. J. A. Chávez-Domínguez
7. Max Lieblich
8. Yukinobu Toda

Citations in the corpus

• The non-linear geometry of Banach spaces after Nigel Kalton (2012, background): “We also wish to mention that Johnson and Schechtman [51] recently characterized the super-reflexivity through the non embeddability of other graphs such as the “diamond graphs” or the Laakso graphs.”
• Duality for Lipschitz p-summing operators (2011, methodology): “Also, the case (p,p,∞) corresponds to Lipschitz p-summing operators from X to E as in [6], whereas the case (q,p,∞) corresponds to the Lipschitz (q,p)summing operators from X to E as in [9].”
• Bridgeland-stable moduli spaces for $K$-trivial surfaces (2007, background): “6 in the announcement [23], an alternative proof of this fact was recently discovered by Johnson and Schechtman in [11].”