| 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 | | A2: Geometry of singular spaces | | Lytchak, Marinescu | Abstract:
The aim of the project is to study geodesics and geodesic flows in singular metric spaces, in particular, in spaces with one-sided curvature bounds, in singular Kähler spaces and in some infinite-dimensional spaces, especially in completions of the space of Kähler potentials. | Group: | | |
 | Prof. Alexander Lytchak (PI) | | mail: alexander.lytchak at kit.edu | | | | location: Karlsruhe Institute for Technology | | Mathematical Institute | | University of Cologne |
|  | Prof. George Marinescu (PI) | | mail: gmarines at math.uni-koeln.de | | phone: 0221 / 470 2661 | | room: 112 | | Mathematical Institute | | University of Cologne |
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