4. Mathematics
  5. Symplectic Geometry

Florent Schaffhauser

Mathematics – Symplectic Geometry

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A real convexity theorem for quasi-hamiltonian actions

Mathematics – Symplectic Geometry
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Approach and Experience of Command and Control in the Earth Observation Satellites

Physics
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Decomposable representations and Lagrangian submanifolds of moduli spaces associated to surface groups

Mathematics – Symplectic Geometry
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Moduli spaces of vector bundles over a Klein surface

Mathematics – Differential Geometry
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Quasi-Hamiltonian quotients as disjoint unions of symplectic manifolds

Mathematics – Symplectic Geometry
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