Harmonic tori in de Sitter spaces $S^{2n}_1$

Mathematics – Differential Geometry

Scientific paper

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15 pages

Scientific paper

We show that all superconformal harmonic immersions from genus one surfaces
into de Sitter spaces $ S ^ {2n}_1 $ with globally defined harmonic sequence
are of finite-type and hence result merely from solving a pair of ordinary
differential equations. As an application, we prove that all Willmore tori in $
S ^ 3 $ without umbilic points can be constructed in this simple way.

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