Energy of embedded surfaces invariant under Moebius tranformations, addendum

Mathematics – Differential Geometry

Scientific paper

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Scientific paper

In a previous preprint we defined an energy associated to every embedding of
a surface into $R^n$ or $S^n$. This energy is invariant under Moebius
tranformations and the "round" sphere is its only absolute minimum. Here we
sketch a proof of the compactness property for a variant of it. The details
will appear elsewhere.

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