Mathematics – Symplectic Geometry
Scientist
Mathematics
Symplectic Geometry
Scientist
Boundary depth in Floer theory and its applications to Hamiltonian dynamics and coisotropic submanifolds
Deformed Hamiltonian Floer theory, capacity estimates, and Calabi quasimorphisms
Duality in filtered Floer-Novikov complexes
Floer homology in disc bundles and symplectically twisted geodesic flows
Hofer's metrics and boundary depth
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