Proves that on closed semipositive symplectic manifolds with semisimple quantum homology, Hamiltonian diffeomorphisms exceeding the Betti number in homologically counted contractible fixed points have infinitely many periodic points.
Title resolution pending
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
verdicts
UNVERDICTED 2representative citing papers
A survey of gauge theory for families and its applications to comparing diffeomorphism and homeomorphism groups of 4-manifolds up to 2021.
citing papers explorer
-
On the Hofer-Zehnder conjecture for semipositive symplectic manifolds
Proves that on closed semipositive symplectic manifolds with semisimple quantum homology, Hamiltonian diffeomorphisms exceeding the Betti number in homologically counted contractible fixed points have infinitely many periodic points.
-
Gauge theory for families
A survey of gauge theory for families and its applications to comparing diffeomorphism and homeomorphism groups of 4-manifolds up to 2021.