Minimalflächen auf Möbius-Bändern. (Minimal surfaces on Möbius bands) (Q803553)
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scientific article; zbMATH DE number 4201093
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Minimalflächen auf Möbius-Bändern. (Minimal surfaces on Möbius bands) |
scientific article; zbMATH DE number 4201093 |
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Minimalflächen auf Möbius-Bändern. (Minimal surfaces on Möbius bands) (English)
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1990
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The Sobolev space of harmonic functions on a Moebius band M is described as fibre bundle over the Teichmüller space of conformal structures. Certain classes of minimal immersions of M are given a differentiable structure. An index theory and Fredholm theory are developped in this setting.
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harmonic functions
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Teichmüller space
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index theorem
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0.7641189694404602
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0.7502012848854065
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0.7485215663909912
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0.7473465800285339
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