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For an adiscal or monotone regular coisotropic submanifold $N$ of asymplectic manifold I define its Floer homology to be the Floer homology of acertain Lagrangian embedding of $N$. Given a Hamiltonian isotopy$\phi=(\phi^t)$ and a suitable almost complex structure, the correspondingFloer chain complex is generated by the $(N,\phi)$-contractible leafwise fixedpoints. I also outline the construction of a local Floer homology for anarbitrary closed coisotropic submanifold.  Results by Floer and Albers about Lagrangian Floer homology imply lowerbounds on the number of leafwise fixed points. This reproduces earlier resultsof mine.  The first construction also gives rise to a Floer homology for a Boothby-Wangfibration, by applying it to the circle bundle inside the associated complexline bundle. This can be used to show that translated points exist.

Note on coisotropic Floer homology and leafwise fixed points