Topology & Equivariant Theories |
A1, A2, A3, A5, A6, A7, A8
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Dynamics & Variational Methods |
B1, B2, B3, B4, B5, B6, B7, B8
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Algebra, Combinatorics & Optimization |
C1, C2, C3, C4, C5, C6, C7
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Mercator-Fellow |
2017-2020
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Visualization Projects |
Website
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Dynamics & Variational Methods | B6: Symplectic methods in infinite-dimensional systems | Kunze, Suhr | Abstract: The area of infinite-dimensional dynamical systems (mostly governed by PDEs) knows many instances where symplectic and advanced Hamiltonian system methods are applicable, be it rigorous or formal. Prominent examples include KAM theory in infinite dimensions, integrable systems, growth of Sobolev norms/non-squeezing for equations such as KdV, Marsden-Weinstein reduction with respect to symmetry groups, etc. It is the purpose of this project to develop two of those promising topics further. | Group: | |
| Prof. Markus Kunze (PI) | mail: mkunze at math.uni-koeln.de | phone: 0221 / 470 7075 | room: 129 | Mathematical Institute | University of Cologne |
| | Dr. Stefan Suhr (PI) | mail: stefan.suhr at rub.de | phone: 0234 / 32 27393 | room: IB 3/81 | Faculty of Mathematics | Ruhr-University Bochum |
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