Pages that link to "Item:Q6100887"
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The following pages link to Generalizations of Ekeland-Hofer and Hofer-Zehnder symplectic capacities and applications (Q6100887):
Displaying 10 items.
- Squeezing in Floer theory and refined Hofer-Zehnder capacities of sets near symplectic sub\-manifolds (Q813152) (← links)
- A remark on Hofer-Zehnder symplectic capacity in symplectic manifolds \(M\times R^{2n}\) (Q1355901) (← links)
- Representation formula for symmetrical symplectic capacity and applications (Q2187868) (← links)
- Higher \(P\)-symmetric Ekeland-Hofer capacities (Q2669238) (← links)
- Many closed symplectic manifolds have infinite Hofer-Zehnder capacity (Q2844735) (← links)
- Hofer's question on intermediate symplectic capacities (Q5248609) (← links)
- Finiteness of the Hofer-Zehnder capacity of neighborhoods of symplectic submanifolds (Q5450640) (← links)
- Prescribed minimal period problems for convex Hamiltonian systems via Hofer-Zehnder symplectic capacity (Q5928274) (← links)
- Coisotropic Ekeland–Hofer capacities (Q6052820) (← links)
- A Brunn-Minkowski type inequality for extended symplectic capacities of convex domains and length estimate for a class of billiard trajectories (Q6132736) (← links)
