| Topology & Equivariant Theories |
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A1, A2, A3, A5, A6, A7, A8
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| Dynamics & Variational Methods |
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B1, B2, B3, B4, B5, B6, B7, B8
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| Algebra, Combinatorics & Optimization |
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C1, C2, C3, C4, C5, C6, C7
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| Mercator-Fellow |
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2017-2020
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| Visualization Projects |
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Website
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| Topology & Equivariant Theories | | A5: Reeb dynamics and topology | | Albers, Geiges, Zehmisch | Abstract:
The main focus of this project lies on topological constructions in Reeb dynamics, such as surgery, contact cuts, plugs, fillings, or cobordisms. Filling and surgery questions are also studied in the context of the classification of Legendrian knots and links. | Group: | | |
 | Prof. Peter Albers (PI) | | mail: palbers at mathi.uni-heidelberg.de | | phone: 06221 / 54 14230 | | room: 3.405 | | Mathematical Institute | | Heidelberg University |
|  | Prof. Hansjörg Geiges (PI) | | mail: geiges at math.uni-koeln.de | | phone: 0221 / 470 4345 | | room: 222/223 | | Mathematical Institute | | University of Cologne |
|  | Prof. Kai Zehmisch (PI) | | mail: Kai.Zehmisch at ruhr-uni-bochum.de | | phone: 0234 / 32 22409 | | room: IB 3/59 | | Faculty of Mathematics | | Ruhr-University Bochum |
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