2 problems

Matching

The Flux Conjecture
Flux Conjecture. The subgroup $\operatorname{Ham}(M,\omega)$ is $C^1$ close in $\operatorname{Symp}(M,\omega)_0$ ; equivalently, it is $C^1$ -closed there.
openflux-conjecture hamiltonian-dynamics symplectic-geometry
05
The pathwise $C^0$ -Flux conjecture for Hamiltonian isotopies
Pathwise $C^0$ -Flux conjecture. $PHam(M)$ is $C^0$ -closed in $PSymp(M)$ .
openflux-conjecture hamiltonian-isotopies symplectic-topology
05

The Flux Conjecture