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Dynamical Monodromy
Chen, C. ; Ivory, Megan K. ; Aubin, Seth ; Delos, John B.
Chen, C.
Ivory, Megan K.
Aubin, Seth
Delos, John B.
Abstract
Integrable Hamiltonian systems are said to display nontrivial monodromy if fundamental action-angle loops defined on phase-space tori change their topological structure when the system is carried around a circuit. In an earlier paper it was shown that this topological change can occur as a result of time evolution under certain rather abstract flows in phase space. In the present paper, we show that the same topological change can occur as a result of application of ordinary forces. We also show how this dynamical phenomenon could be observed experimentally in classical or in quantum systems.
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2014-01-01
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American Physical Society
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dynamical_monodromy.pdf
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Physics
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https://doi.org/10.1103/PhysRevE.89.012919
