Markov convexity and local rigidity of distorted metrics

Mathematics – Metric Geometry

Scientific paper

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47 pages, full version, replacing the previous version which was an announcement

Scientific paper

It is shown that a Banach space admits an equivalent norm whose modulus of
uniform convexity has power-type p if and only if it is Markov p-convex.
Counterexamples are constructed to natural questions related to isomorphic
uniform convexity of metric spaces, showing in particular that tree metrics
fail to have the dichotomy property.

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