A constrained Floer homology is defined by restricting the symplectic area functional to loops of zero mean Hamiltonian, and is shown to be well-defined under a strengthened Weinstein condition.
Topological Methods in the Quest for Periodic Orbits
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These are lecture notes on Floer and Rabinowitz-Floer homology written for a graduate course at UNICAMP August-December 2016 and a mini-course held at IMPA in August 2017.
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The Constrained Symplectic Area Functional and its Floer Homology
A constrained Floer homology is defined by restricting the symplectic area functional to loops of zero mean Hamiltonian, and is shown to be well-defined under a strengthened Weinstein condition.