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Sublinear bilipschitz equivalence and symmetric spaces

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NPCW06 - Non-positive curvature and applications

Sublinear bilipchitz equivalence is a weakening of quasiisometry where the additive error terms are allowed to grow sublinearly. It was introduced by Cornulier in relation with the determination of the asymptotic cones of Lie groups. In recent joint work with Grayevsky, we complete the classification of Riemannian symmetric spaces up to sublinear bilipschitz equivalence by generalizing to this setting a theorem of Kapovich, Kleiner and Leeb about quasiisometries and the de Rham decomposition. I will present these results in the talk.

This talk is part of the Isaac Newton Institute Seminar Series series.

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