Topological interpretation of subharmonic mode locking in coupled oscillators with inertia

Physics – Condensed Matter

Scientific paper

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To appear in Physical Review B

Scientific paper

10.1103/PhysRevB.64.014305

A topological argument is constructed and applied to explain subharmonic mode locking in a system of coupled oscillators with inertia. Via a series of transformations, the system is shown to be described by a classical XY model with periodic bond angles, which is in turn mapped onto a tight-binding particle in a periodic gauge field. It is then revealed that subharmonic quantization of the average phase velocity follows as a manifestation of topological invariance. Ubiquity of multistability and associated hysteresis are also pointed out.

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