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In this note we consider the length minimizing properties of Hamiltonian paths generated
by quasi-autonomous Hamiltonians on symplectically aspherical manifolds. Motivated by the
work of Polterovich and Schwarz, we study the role, in the Floer complex of the
generating Hamiltonian, of the global extrema which remain fixed as the time varies. Our
main result determines a natural condition which implies that the corresponding path
minimizes the positive Hofer length. We use this to prove that a quasi-autonomous
Hamiltonian...
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