DESCENT AND C0-RIGIDITY OF SPECTRAL INVARIANTS ON MONOTONE SYMPLECTIC MANIFOLDS

DOI10.1142/S1793525312500215zbMath1260.53141arXiv1207.2228MaRDI QIDQ4908233

Sobhan Seyfaddini

Publication date: 5 March 2013

Published in: Journal of Topology and Analysis (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1207.2228

zbMATH Keywords

spectral invariantsHamiltonian Floer theoryHofer geometry

Mathematics Subject Classification ID

Symplectic aspects of Floer homology and cohomology (53D40)

Related Items (7)

An Arnold-type principle for non-smooth objects ⋮ Viterbo conjecture for Zoll symmetric spaces ⋮ Symplectic cohomology and a conjecture of Viterbo ⋮ Fragmented Hofer’s geometry ⋮ The action spectrum and \(C^0\) symplectic topology ⋮ A brief survey of the spectral numbers in floer homology ⋮ Symplectic homogenization

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• The Conley conjecture
• Symplectic topology as the geometry of generating functions
• Hamiltonian dynamics on convex symplectic manifolds
• Monodromy in Hamiltonian Floer theory
• Sur la structure du groupe des difféomorphismes qui preservent une forme symplectique
• On the action spectrum for closed symplectically aspherical manifolds
• Estimates for the energy of a symplectic map
• The geometry of symplectic energy
• Symplectic manifolds with vanishing action-Maslov homomorphism
• Calabi quasi-morphisms for some non-monotone symplectic manifolds
• Applications of Hofer's geometry to Hamiltonian dynamics
• On Continuity of Quasimorphisms for Symplectic Maps
• On the topological properties of symplectic maps
• THE SHARP ENERGY-CAPACITY INEQUALITY
• Rigid subsets of symplectic manifolds
• A COMPARISON OF HOFER'S METRICS ON HAMILTONIAN DIFFEOMORPHISMS AND LAGRANGIAN SUBMANIFOLDS
• CALABI QUASIMORPHISMS FOR THE SYMPLECTIC BALL

This page was built for publication: DESCENT AND C⁰-RIGIDITY OF SPECTRAL INVARIANTS ON MONOTONE SYMPLECTIC MANIFOLDS