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.
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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.