Uniform embeddings of bounded geometry spaces into reflexive Banach space

Mathematics – Operator Algebras

Scientific paper

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7 pages

Scientific paper

We show that every metric space with bounded geometry uniformly embeds into
an explicit reflexive Banach space (a direct sum of l^p spaces). In the case of
discrete groups we show the analogue of a-T-menability. That is, we construct a
metrically proper affine isometric action on this Banach space.

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