Abstract

Let $(M,\omega)$ be a geometrically bounded symplectic manifold, $N\subseteq M$ be a closed, regular coisotropic submanifold, and $\phi:M\to M$ be a Hamiltonian diffeomorphism. The main result of this article is that the number of leafwise fixed points of $\phi$ is bounded below by the sum of the Betti numbers of
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