Sharp Boundedness and Regularizing effects of the integral Menger curvature for submanifolds

Mathematics – Functional Analysis

Scientific paper

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Scientific paper

In this paper we show that embedded and compact $C^1$ manifolds have finite
integral Menger curvature if and only if they are locally graphs of certain
Sobolev-Slobodeckij spaces. Furthermore, we prove that for some intermediate
energies of integral Menger type a similar characterization of objects with
finite energy can be given.

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