3 problems

The cotangent-bundle Hofer–Zehnder capacity conjecture for non-aspherical manifolds
Let $Q$ be a closed oriented manifold that is not a $K(\pi,1)$ . The cotangent-bundle conjecture. Then … and the almost existence property for closed contractible characteristics ho…
opencotangent-bundles hofer-zehnder-capacity symplectic-geometry
0 responses
07
Systolic lower-bound conjecture for Hofer–Zehnder capacity
Systolic capacity conjecture. There is a constant $D_n$ depending only on $n$ such that
openhofer-zehnder-capacity symplectic-geometry systolic-geometry
0 responses
04
Finiteness conjecture for refined Hofer–Zehnder capacities of inessential manifolds
Finiteness conjecture. For every such $\Gamma$ , the capacity $C_{HZ}^{\Gamma}(DM)$ is finite.
openhofer-zehnder-capacity symplectic-geometry
0 responses
03

The cotangent-bundle Hofer–Zehnder capacity conjecture for non-aspherical manifolds