Can I read On stability of metric spaces and Kalton's property $Q$ on EtoBox?

On stability of metric spaces and Kalton's property $Q$ by Baudier, F.; Schlumprecht, Th.; Zsák, A. is a scholarly article available to read on EtoBox.

What is On stability of metric spaces and Kalton's property $Q$ about?

The first named author introduced the notion of upper stability for metric spaces as a relaxation of stability. The motivation was a search for a new invariant to distinguish the class of reflexive Banach spaces from stable metric spaces in the coarse and uniform category. In this paper we show that property $Q$ does in fact imply upper stability. We also provide a direct proof of the fact that reflexive spaces are upper stable by relating the latter notion to the asymptotic structure of Banach spaces.

Author

Baudier, F.; Schlumprecht, Th.; Zsák, A.

Published

2023

Language

EN