Action spectrum and Hofer's distance between Lagrangian submanifolds.

DOI10.1016/S0926-2245(02)00093-1zbMath1035.53123WikidataQ115338174 ScholiaQ115338174MaRDI QIDQ1397836

Darko Milinković

Publication date: 6 August 2003

Published in: Differential Geometry and its Applications (Search for Journal in Brave)

zbMATH Keywords

Floer homologyLagrangian submanifoldsHofer's geometry

Mathematics Subject Classification ID

Lagrangian submanifolds; Maslov index (53D12) Symplectic aspects of Floer homology and cohomology (53D40)

Related Items (4)

Spectral invariants in Lagrangian Floer homology of open subset ⋮ Spectral numbers and manifolds with boundary ⋮ Geodesics of Hofer's metric on the space of Lagrangian submanifolds ⋮ A brief survey of the spectral numbers in floer homology

Cites Work

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• Symplectic topology as the geometry of generating functions
• Symplectic topology as the geometry of action functional. II: Pants product and cohomological invariants
• Geodesics of Hofer's metric on the group of Hamiltonian diffeomorphisms
• Symplectic topology as the geometry of action functional. I: Relative Floer theory on the cotangent bundle
• Invariant Finsler metrics on the space of Lagrangian embeddings
• On equivalence of two constructions of invariants of Lagrangian submanifolds.
• New minimal geodesics in the group of symplectic diffeomorphisms
• Conjugate points on geodesics of Hofer's metric
• Lagrangian intersections, symplectic energy, and areas of holomorphic curves
• Geodesics on the space of Lagrangian submanifolds in cotangent bundles
• On the topological properties of symplectic maps
• Morse homology for generating functions of Lagrangian submanifolds
• Cuplength estimates on lagrangian intersections

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