Maximum principles in symplectic homology
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Publication:1717597
DOI10.1007/s11856-018-1792-zzbMath1409.53069arXiv1705.06108OpenAlexW2963282162MaRDI QIDQ1717597
Publication date: 7 February 2019
Published in: Israel Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1705.06108
Hamiltonianssymplectic mapping class groupAlexandrov maximum principleconvex at infinity symplectic manifold
Symplectic and contact topology in high or arbitrary dimension (57R17) Global theory of symplectic and contact manifolds (53D35) Symplectic aspects of Floer homology and cohomology (53D40)
Related Items (3)
Exotic symplectomorphisms and contact circle actions ⋮ Selective symplectic homology with applications to contact non-squeezing ⋮ Hamiltonian perturbations in contact Floer homology
Cites Work
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- Circle actions, quantum cohomology, and the Fukaya category of Fano toric varieties
- Translated points and Rabinowitz Floer homology
- Open books for Boothby-Wang bundles, fibered Dehn twists and the mean Euler characteristic
- Exotic iterated Dehn twists
- Deformations of symplectic cohomology and exact Lagrangians in ALE spaces
- Floer homology and the heat flow
- A fixed point theorem in symplectic geometry
- \(\pi_1\) of symplectic automorphism groups and invertibles in quantum homology rings
- Floer homology of automorphisms of Liouville domains
- Spectral invariants in Rabinowitz-Floer homology and global Hamiltonian perturbations
- Functors and computations in Floer homology with applications. I
- Floer theory for negative line bundles via Gromov-Witten invariants
- The diffeomorphism type of symplectic fillings
- Non-fillable invariant contact structures on principal circle bundles and left-handed twists
- Rabinowitz Floer homology and symplectic homology
- ON ITERATED TRANSLATED POINTS FOR CONTACTOMORPHISMS OF ℝ2n+1 AND ℝ2n × S1
- On the Floer homology of cotangent bundles
- Rabinowitz–Floer Homology on Brieskorn Spheres: Fig. 1.
- A biased view of symplectic cohomology
- ESTIMATES AND COMPUTATIONS IN RABINOWITZ–FLOER HOMOLOGY
- Symplectic cohomology and Viterbo's theorem
- Topological quantum field theory structure on symplectic cohomology
- Floer theory and reduced cohomology on open manifolds
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